{ "Index":156, "Name":"10_72", "RolfsenName":"10_72", "DTname":"10a_4", "TunnelNumber":1, "BridgeNumber":"Not implemented", "Hyperbolic":true, "Diagram":{ "Scode":"{-15, 11, 13, 17, 7, 5, 19, -1, 9, 3}", "Acode":"{-8, 6, 7, 9, 4, 3, 10, -1, 5, 2}", "PDcode":[ "{2, 15, 3, 16}", "{4, 12, 5, 11}", "{6, 14, 7, 13}", "{8, 18, 9, 17}", "{10, 8, 11, 7}", "{12, 6, 13, 5}", "{14, 20, 15, 19}", "{16, 1, 17, 2}", "{18, 10, 19, 9}", "{20, 4, 1, 3}" ], "CBtype":"{2, 1}", "ParabolicReps":{ "SolvingSeq":[ "{2, 6, 8}", [], [ "{2, 6, 3, 1}", "{6, 3, 7, 1}", "{3, 7, 4, 1}", "{2, -8, 1, 2}", "{6, 4, 5, 2}", "{1, 2, 10, 2}", "{10, 5, 9, 2}" ], "{7, 8}", "{4}", 4 ], "SolvingSeqIdx":1, "Comps":{ "u":{ "CheckEq":[ "-a - 2*u - 2*a*b*u - 3*b^2*u - a^2*b^2*u - 3*a*b^3*u - 2*b^4*u + u^3 + 2*a*b*u^3 + 2*b^2*u^3 + a^2*b^2*u^3 + 2*a*b^3*u^3 + b^4*u^3", "-b + u - b^2*u - a*b^3*u - 2*b^4*u - u^3 + b^2*u^3 + a*b^3*u^3 + b^4*u^3", "-1 + a + b - a*b - b^2 + a*b^2 + u^2 + a*b*u^2 + 4*b^2*u^4 - 6*u^6 - 6*a*b*u^6 - 12*b^2*u^6 + 9*u^8 + 9*a*b*u^8 + 13*b^2*u^8 - 5*u^10 - 5*a*b*u^10 - 6*b^2*u^10 + u^12 + a*b*u^12 + b^2*u^12", "b - b^2 + b^3 + u^2 + a*b*u^2 + 4*u^4 + 4*a*b*u^4 + 4*b^2*u^4 - 2*u^6 - 2*a*b*u^6 + 4*b^2*u^6 - 10*u^8 - 10*a*b*u^8 - 19*b^2*u^8 + 13*u^10 + 13*a*b*u^10 + 18*b^2*u^10 - 6*u^12 - 6*a*b*u^12 - 7*b^2*u^12 + u^14 + a*b*u^14 + b^2*u^14" ], "TimingForPrimaryIdeals":0.138882 }, "v":{ "CheckEq":[ "b - b^2 + b^3", "-b + b^4*v", "-a + v + b^2*v + a*b^3*v + b^4*v", "-1 + a + b - a*b - b^2 + a*b^2 - b^2*v^2" ], "TimingForPrimaryIdeals":7.407899999999999e-2 }, "PrimaryIdeals":[ { "IdealName":"J10_72_0", "Generators":[ "1 + 2*b - 5*u - 13*u^2 - 6*u^3 + 38*u^4 + 177*u^5 + 328*u^6 + 268*u^7 - 190*u^8 - 986*u^9 - 1432*u^10 - 624*u^11 + 1390*u^12 + 3184*u^13 + 2502*u^14 - 1336*u^15 - 5017*u^16 - 4135*u^17 + 1423*u^18 + 6234*u^19 + 4248*u^20 - 2679*u^21 - 5816*u^22 - 1888*u^23 + 3311*u^24 + 3513*u^25 - 567*u^26 - 2618*u^27 - 467*u^28 + 1244*u^29 + 384*u^30 - 412*u^31 - 135*u^32 + 95*u^33 + 25*u^34 - 14*u^35 - 2*u^36 + u^37", "-1 + a - 2*u - 5*u^2 - 2*u^3 + 6*u^4 + 10*u^5 + 4*u^6 - 8*u^7 - 9*u^8 + 2*u^9 + 5*u^10 - u^12", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38" ], "VariableOrder":[ "b", "a", "u" ], "Characteristic":0, "KnownGroebner":[], "Status":[ "vCompNormalize" ], "MonomialOrder":"lex", "IsHomogeneous":false, "IsZeroDim":true, "IdealDimension":0, "Timings":{ "TimingGroebner":7.1617e-2, "TimingZeroDimVars":0.10381, "TimingmagmaVCompNormalize":0.105057, "TimingNumberOfSols":0.389845, "TimingIsRadical":3.9487e-2, "TimingArcColoring":7.7557e-2, "TimingObstruction":0.157944, "TimingComplexVolumeN":4.276446e1, "TimingaCuspShapeN":0.28657, "TiminguValues":0.68195, "TiminguPolysN":0.208343, "TiminguPolys":0.981124, "TimingaCuspShape":0.16824, "TimingRepresentationsN":0.412468, "TiminguValues_ij":0.224759, "TiminguPoly_ij":3.080042, "TiminguPolys_ij_N":0.411344 }, "ZeroDimensionalVars":[ "b", "a", "u" ], "NumberOfSols":38, "IsRadical":true, "ArcColoring":[ [ "(1 + 5*u + 21*u^2 + 46*u^3 + 60*u^4 - 25*u^5 - 224*u^6 - 420*u^7 - 298*u^8 + 474*u^9 + 1470*u^10 + 1424*u^11 - 518*u^12 - 3224*u^13 - 3428*u^14 + 600*u^15 + 5239*u^16 + 4863*u^17 - 1165*u^18 - 6570*u^19 - 4502*u^20 + 2759*u^21 + 5920*u^22 + 1880*u^23 - 3333*u^24 - 3513*u^25 + 569*u^26 + 2618*u^27 + 467*u^28 - 1244*u^29 - 384*u^30 + 412*u^31 + 135*u^32 - 95*u^33 - 25*u^34 + 14*u^35 + 2*u^36 - u^37)\/2", "(3 - 5*u - u^2 + 88*u^3 + 306*u^4 + 725*u^5 + 932*u^6 + 180*u^7 - 1882*u^8 - 4430*u^9 - 4474*u^10 + 768*u^11 + 9126*u^12 + 13088*u^13 + 4776*u^14 - 13192*u^15 - 22935*u^16 - 10051*u^17 + 16229*u^18 + 28600*u^19 + 9600*u^20 - 20495*u^21 - 24476*u^22 - 636*u^23 + 18773*u^24 + 12625*u^25 - 6657*u^26 - 11652*u^27 + 39*u^28 + 6104*u^29 + 1036*u^30 - 2120*u^31 - 465*u^32 + 495*u^33 + 95*u^34 - 72*u^35 - 8*u^36 + 5*u^37)\/2" ], "{1, 0}", [ 1, "u^2" ], [ "1 - u^2", "2*u^2 - u^4" ], [ "u - 2*u^3 + u^5", "u + 2*u^3 - 3*u^5 + u^7" ], [ 0, "u" ], [ "-u", "u - u^3" ], [ "1 + 2*u + 5*u^2 + 2*u^3 - 6*u^4 - 10*u^5 - 4*u^6 + 8*u^7 + 9*u^8 - 2*u^9 - 5*u^10 + u^12", "(-1 + 5*u + 13*u^2 + 6*u^3 - 38*u^4 - 177*u^5 - 328*u^6 - 268*u^7 + 190*u^8 + 986*u^9 + 1432*u^10 + 624*u^11 - 1390*u^12 - 3184*u^13 - 2502*u^14 + 1336*u^15 + 5017*u^16 + 4135*u^17 - 1423*u^18 - 6234*u^19 - 4248*u^20 + 2679*u^21 + 5816*u^22 + 1888*u^23 - 3311*u^24 - 3513*u^25 + 567*u^26 + 2618*u^27 + 467*u^28 - 1244*u^29 - 384*u^30 + 412*u^31 + 135*u^32 - 95*u^33 - 25*u^34 + 14*u^35 + 2*u^36 - u^37)\/2" ], [ "-2 + 5*u + 22*u^2 + 5*u^3 - 83*u^4 - 345*u^5 - 632*u^6 - 474*u^7 + 560*u^8 + 2328*u^9 + 3204*u^10 + 920*u^11 - 4280*u^12 - 8206*u^13 - 5018*u^14 + 5794*u^15 + 14094*u^16 + 8687*u^17 - 7610*u^18 - 17837*u^19 - 8267*u^20 + 11083*u^21 + 15878*u^22 + 1846*u^23 - 11272*u^24 - 8365*u^25 + 3652*u^26 + 7221*u^27 + 211*u^28 - 3688*u^29 - 710*u^30 + 1267*u^31 + 300*u^32 - 295*u^33 - 60*u^34 + 43*u^35 + 5*u^36 - 3*u^37", "(1 - u + u^2 + 52*u^3 + 180*u^4 + 395*u^5 + 468*u^6 - 28*u^7 - 1262*u^8 - 2590*u^9 - 2258*u^10 + 1160*u^11 + 6014*u^12 + 7396*u^13 + 1220*u^14 - 9468*u^15 - 13569*u^16 - 3651*u^17 + 12343*u^18 + 16924*u^19 + 2734*u^20 - 14621*u^21 - 13892*u^22 + 2328*u^23 + 12523*u^24 + 6065*u^25 - 5595*u^26 - 6564*u^27 + 979*u^28 + 3642*u^29 + 268*u^30 - 1298*u^31 - 195*u^32 + 305*u^33 + 45*u^34 - 44*u^35 - 4*u^36 + 3*u^37)\/2" ], [ "2 + 10*u^2 + 67*u^3 + 183*u^4 + 350*u^5 + 354*u^6 - 120*u^7 - 1090*u^8 - 1978*u^9 - 1502*u^10 + 1096*u^11 + 4304*u^12 + 4932*u^13 + 674*u^14 - 6296*u^15 - 8848*u^16 - 2594*u^17 + 7532*u^18 + 11015*u^19 + 2549*u^20 - 8868*u^21 - 9278*u^22 + 622*u^23 + 7720*u^24 + 4556*u^25 - 3044*u^26 - 4517*u^27 + 253*u^28 + 2430*u^29 + 326*u^30 - 854*u^31 - 165*u^32 + 200*u^33 + 35*u^34 - 29*u^35 - 3*u^36 + 2*u^37", "(3 - 5*u - u^2 + 88*u^3 + 306*u^4 + 725*u^5 + 932*u^6 + 180*u^7 - 1882*u^8 - 4430*u^9 - 4474*u^10 + 768*u^11 + 9126*u^12 + 13088*u^13 + 4776*u^14 - 13192*u^15 - 22935*u^16 - 10051*u^17 + 16229*u^18 + 28600*u^19 + 9600*u^20 - 20495*u^21 - 24476*u^22 - 636*u^23 + 18773*u^24 + 12625*u^25 - 6657*u^26 - 11652*u^27 + 39*u^28 + 6104*u^29 + 1036*u^30 - 2120*u^31 - 465*u^32 + 495*u^33 + 95*u^34 - 72*u^35 - 8*u^36 + 5*u^37)\/2" ] ], "Obstruction":-1, "ComplexVolumeN":[ "-2.40471 - 3.95746*I", "-2.40471 + 3.95746*I", "-0.568983 + 0.47986*I", "-0.568983 - 0.47986*I", "-3.54227 + 2.75914*I", "-3.54227 - 2.75914*I", "0.00579 + 8.6298*I", "0.00579 - 8.6298*I", "2.09675 + 3.65224*I", "2.09675 - 3.65224*I", "-2.35641 + 1.43399*I", "-2.35641 - 1.43399*I", "-2.15443 + 0.39089*I", "-2.15443 - 0.39089*I", "-1.02515 + 1.90334*I", "-1.02515 - 1.90334*I", "-1.23963 - 4.86305*I", "-1.23963 + 4.86305*I", "2.80379 + 1.46931*I", "2.80379 - 1.46931*I", "-4.89567 - 0.49664*I", "-4.89567 + 0.49664*I", "-3.13917 + 6.61979*I", "-3.13917 - 6.61979*I", "1.34864 - 3.34557*I", "1.34864 + 3.34557*I", "-2.79986 - 7.69321*I", "-2.79986 + 7.69321*I", -0.970134, -7.33419, "-7.80695 - 4.93169*I", "-7.80695 + 4.93169*I", "-5.10692 - 12.9296*I", "-5.10692 + 12.9296*I", "-10.7874 - 4.17106*I", "-10.7874 + 4.17106*I", "-0.33342 + 1.74546*I", "-0.33342 - 1.74546*I" ], "uPolysN":[ "1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38", "16 + 72*u + 73*u^2 - 22*u^3 + 1111*u^4 + 9923*u^5 + 43285*u^6 + 131908*u^7 + 316544*u^8 + 634580*u^9 + 1101046*u^10 + 1693476*u^11 + 2351270*u^12 + 2992422*u^13 + 3540588*u^14 + 3948144*u^15 + 4203496*u^16 + 4321440*u^17 + 4324179*u^18 + 4225670*u^19 + 4026337*u^20 + 3719997*u^21 + 3306909*u^22 + 2805388*u^23 + 2254456*u^24 + 1705724*u^25 + 1208859*u^26 + 798546*u^27 + 488807*u^28 + 275095*u^29 + 140856*u^30 + 64736*u^31 + 26260*u^32 + 9208*u^33 + 2717*u^34 + 650*u^35 + 119*u^36 + 15*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "17 - 37*u - 146*u^2 + 372*u^3 + 289*u^4 - 890*u^5 - 767*u^6 + 1234*u^7 + 2354*u^8 - 2014*u^9 - 3290*u^10 + 2342*u^11 + 2538*u^12 + 76*u^13 - 5260*u^14 + 3218*u^15 + 1575*u^16 - 539*u^17 - 2608*u^18 + 2028*u^19 + 875*u^20 - 1396*u^21 - 387*u^22 + 666*u^23 + 447*u^24 - 607*u^25 + 126*u^26 - 2*u^27 + 58*u^28 - 109*u^29 + 108*u^30 - 18*u^31 - 11*u^32 - 21*u^33 + 20*u^34 - u^36 - 2*u^37 + u^38", "1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38", "-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38", "1 - 5*u - 18*u^2 - 74*u^3 - 239*u^4 - 634*u^5 - 1435*u^6 - 2928*u^7 - 5278*u^8 - 8178*u^9 - 10336*u^10 - 8700*u^11 + 2708*u^12 + 33498*u^13 + 96740*u^14 + 207740*u^15 + 381263*u^16 + 626493*u^17 + 941022*u^18 + 1306490*u^19 + 1687709*u^20 + 2035556*u^21 + 2293893*u^22 + 2410796*u^23 + 2353015*u^24 + 2119733*u^25 + 1748968*u^26 + 1310190*u^27 + 882816*u^28 + 529785*u^29 + 280168*u^30 + 129020*u^31 + 51009*u^32 + 17003*u^33 + 4662*u^34 + 1014*u^35 + 165*u^36 + 18*u^37 + u^38" ], "uPolys":[ "1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38", "16 + 72*u + 73*u^2 - 22*u^3 + 1111*u^4 + 9923*u^5 + 43285*u^6 + 131908*u^7 + 316544*u^8 + 634580*u^9 + 1101046*u^10 + 1693476*u^11 + 2351270*u^12 + 2992422*u^13 + 3540588*u^14 + 3948144*u^15 + 4203496*u^16 + 4321440*u^17 + 4324179*u^18 + 4225670*u^19 + 4026337*u^20 + 3719997*u^21 + 3306909*u^22 + 2805388*u^23 + 2254456*u^24 + 1705724*u^25 + 1208859*u^26 + 798546*u^27 + 488807*u^28 + 275095*u^29 + 140856*u^30 + 64736*u^31 + 26260*u^32 + 9208*u^33 + 2717*u^34 + 650*u^35 + 119*u^36 + 15*u^37 + u^38", "-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38", "17 - 37*u - 146*u^2 + 372*u^3 + 289*u^4 - 890*u^5 - 767*u^6 + 1234*u^7 + 2354*u^8 - 2014*u^9 - 3290*u^10 + 2342*u^11 + 2538*u^12 + 76*u^13 - 5260*u^14 + 3218*u^15 + 1575*u^16 - 539*u^17 - 2608*u^18 + 2028*u^19 + 875*u^20 - 1396*u^21 - 387*u^22 + 666*u^23 + 447*u^24 - 607*u^25 + 126*u^26 - 2*u^27 + 58*u^28 - 109*u^29 + 108*u^30 - 18*u^31 - 11*u^32 - 21*u^33 + 20*u^34 - u^36 - 2*u^37 + u^38", "1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38", "-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 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522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38", "17 - 37*u - 146*u^2 + 372*u^3 + 289*u^4 - 890*u^5 - 767*u^6 + 1234*u^7 + 2354*u^8 - 2014*u^9 - 3290*u^10 + 2342*u^11 + 2538*u^12 + 76*u^13 - 5260*u^14 + 3218*u^15 + 1575*u^16 - 539*u^17 - 2608*u^18 + 2028*u^19 + 875*u^20 - 1396*u^21 - 387*u^22 + 666*u^23 + 447*u^24 - 607*u^25 + 126*u^26 - 2*u^27 + 58*u^28 - 109*u^29 + 108*u^30 - 18*u^31 - 11*u^32 - 21*u^33 + 20*u^34 - u^36 - 2*u^37 + u^38", "1 - 5*u - 18*u^2 - 74*u^3 - 239*u^4 - 634*u^5 - 1435*u^6 - 2928*u^7 - 5278*u^8 - 8178*u^9 - 10336*u^10 - 8700*u^11 + 2708*u^12 + 33498*u^13 + 96740*u^14 + 207740*u^15 + 381263*u^16 + 626493*u^17 + 941022*u^18 + 1306490*u^19 + 1687709*u^20 + 2035556*u^21 + 2293893*u^22 + 2410796*u^23 + 2353015*u^24 + 2119733*u^25 + 1748968*u^26 + 1310190*u^27 + 882816*u^28 + 529785*u^29 + 280168*u^30 + 129020*u^31 + 51009*u^32 + 17003*u^33 + 4662*u^34 + 1014*u^35 + 165*u^36 + 18*u^37 + u^38", "7012 + 74058*u + 105719*u^2 - 153268*u^3 + 1026663*u^4 + 4672545*u^5 + 3033905*u^6 - 4329790*u^7 + 2771790*u^8 + 15869552*u^9 - 37339146*u^10 - 198939374*u^11 - 390138260*u^12 - 409949266*u^13 - 73938334*u^14 + 680888582*u^15 + 1655713752*u^16 + 2508565852*u^17 + 2971000073*u^18 + 2921490390*u^19 + 2459259077*u^20 + 1802433849*u^21 + 1158202397*u^22 + 654368306*u^23 + 325937148*u^24 + 143107402*u^25 + 55311373*u^26 + 18956950*u^27 + 5877067*u^28 + 1680421*u^29 + 451684*u^30 + 118718*u^31 + 30850*u^32 + 7190*u^33 + 1355*u^34 + 226*u^35 + 45*u^36 + 9*u^37 + u^38", "-4 + 20*u - 65*u^2 + 48*u^3 - 143*u^4 - 1289*u^5 + 8967*u^6 + 16942*u^7 - 24818*u^8 - 45670*u^9 - 210136*u^10 - 443212*u^11 + 495848*u^12 + 1658954*u^13 + 854928*u^14 - 3448866*u^15 - 3817280*u^16 + 4909774*u^17 + 7965875*u^18 - 6999500*u^19 - 10696179*u^20 + 6984961*u^21 + 9386167*u^22 - 4145242*u^23 - 5246970*u^24 + 1398488*u^25 + 1895603*u^26 - 277538*u^27 - 454623*u^28 + 37803*u^29 + 75186*u^30 - 4844*u^31 - 8946*u^32 + 562*u^33 + 763*u^34 - 38*u^35 - 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1.1469684107022307174`4.21378186973991*I", "-5.8197933510242453112`5.143286080023924 - 1.0707585124402210067`4.4080700516973*I", "-5.8197933510242453112`5.143286080023924 + 1.0707585124402210067`4.4080700516973*I", "-7.4688099785302295473`5.038610876915 + 6.1326320318096193374`4.953006373729432*I", "-7.4688099785302295473`5.038610876915 - 6.1326320318096193374`4.953006373729432*I", "-1.1293536690783726313`4.686814292606593 - 3.0847287803771138282`5.123201310890186*I", "-1.1293536690783726313`4.686814292606593 + 3.0847287803771138282`5.123201310890186*I", "-12.2727837020529927773`5.148729921921032 + 1.1150322186985712212`4.107074258169909*I", "-12.2727837020529927773`5.148729921921032 - 1.1150322186985712212`4.107074258169909*I", "-9.4506162704984680644`5.089175648719121 - 5.3993776920792583626`4.846059227019807*I", "-9.4506162704984680644`5.089175648719121 + 5.3993776920792583626`4.846059227019807*I", "-3.4660193069688246826`5.032747488256147 + 2.9410680676675856961`4.961421586569781*I", "-3.4660193069688246826`5.032747488256147 - 2.9410680676675856961`4.961421586569781*I", 0, 0, -9.9236, -1.149e1, 0, 0, 0, 0, 0, 0, "-2.3256925210702140729`4.893642873282968 - 3.4993409081970518043`5.071076830815632*I", "-2.3256925210702140729`4.893642873282968 + 3.4993409081970518043`5.071076830815632*I" ], "Abelian":false }, { "IdealName":"J10_72_1", "Generators":[ "1 - b + b^2", "1 + a", "-1 + u" ], "VariableOrder":[ "b", "a", "u" ], "Characteristic":0, "KnownGroebner":[], "Status":[ "vCompNormalize" ], "MonomialOrder":"lex", "IsHomogeneous":false, "IsZeroDim":true, "IdealDimension":0, "Timings":{ "TimingGroebner":7.0037e-2, "TimingZeroDimVars":6.739099999999999e-2, "TimingmagmaVCompNormalize":6.8716e-2, "TimingNumberOfSols":2.7480000000000004e-2, "TimingIsRadical":1.763e-3, "TimingArcColoring":6.5572e-2, "TimingObstruction":9.25e-4, "TimingComplexVolumeN":1.786989, "TimingaCuspShapeN":8.598000000000001e-3, "TiminguValues":0.633877, "TiminguPolysN":2.5600000000000004e-4, "TiminguPolys":0.827403, "TimingaCuspShape":9.4452e-2, "TimingRepresentationsN":2.8168000000000002e-2, "TiminguValues_ij":0.14823, "TiminguPolys_ij_N":3.55e-4 }, "ZeroDimensionalVars":[ "b", "a", "u" ], "NumberOfSols":2, "IsRadical":true, "ArcColoring":[ [ "1 - b", "-1 + b" ], "{1, 0}", "{1, 1}", "{0, 1}", "{0, 1}", "{0, 1}", "{-1, 0}", [ -1, "b" ], [ 0, "-1 + b" ], [ 0, "-1 + b" ] ], "Obstruction":1, "ComplexVolumeN":[ "-1.64493 + 2.02988*I", "-1.64493 - 2.02988*I" ], "uPolysN":[ "1 - u + u^2", "1 - 2*u + u^2", "1 - 2*u + u^2", "u^2", "u^2", "1 + 2*u + u^2", "1 - u + u^2", "1 + u + u^2", "u^2", "1 - u + u^2" ], "uPolys":[ "1 - u + u^2", "(-1 + u)^2", "(-1 + u)^2", "u^2", "u^2", "(1 + u)^2", "1 - u + u^2", "1 + u + u^2", "u^2", "1 - u + u^2" ], "aCuspShape":"-7 - 4*b", "RepresentationsN":[ [ "u->1.", "a->-1.", "b->0.5 + 0.866025 I" ], [ "u->1.", "a->-1.", "b->0.5 - 0.866025 I" ] ], "Epsilon":1.73205, "uPolys_ij_N":[ "u^2", "1 - 2*u + u^2", "4 - 2*u + u^2", "1 - u + u^2", "1 + u + u^2", "1 + u + u^2", "1 - u + u^2", "3 - 3*u + u^2" ], "GeometricComponent":0, "Multiplicity":1, "MinRepresentationVolume":[ "{1, 2}", 2.02988 ], "ij_list":[ [ "{2, 7}", "{4, 5}", "{4, 6}", "{4, 9}", "{4, 10}", "{5, 6}", "{5, 9}", "{5, 10}", "{6, 9}", "{6, 10}", "{9, 10}" ], [ "{2, 3}", "{2, 4}", "{2, 5}", "{2, 6}", "{3, 4}", "{3, 5}", "{3, 6}", "{3, 7}", "{4, 7}", "{4, 8}", "{5, 7}", "{5, 8}", "{6, 7}", "{6, 8}" ], [ "{1, 3}" ], [ "{1, 2}", "{1, 4}", "{1, 5}", "{1, 6}", "{7, 9}", "{7, 10}", "{8, 9}", "{8, 10}" ], [ "{1, 7}", "{2, 9}", "{2, 10}", "{3, 9}", "{3, 10}" ], [ "{7, 8}" ], [ "{1, 8}", "{1, 9}", "{1, 10}", "{2, 8}" ], [ "{3, 8}" ] ], "SortedReprnIndices":"{1, 2}", "aCuspShapeN":[ "-9.`5.120516032994348 - 3.464101615137754587`4.705864146578835*I", "-9.`5.120516032994348 + 3.464101615137754587`4.705864146578835*I" ], "Abelian":false }, { "IdealName":"abJ10_72_2", "Generators":[ "b", "-1 + a", "-1 + v" ], "VariableOrder":[ "b", "a", "v" ], "Characteristic":0, "KnownGroebner":[], "Status":[ "vCompNormalize" ], "MonomialOrder":"lex", "IsHomogeneous":false, "IsZeroDim":true, "IdealDimension":0, "Timings":{ "TimingGroebner":7.1228e-2, "TimingZeroDimVars":6.781100000000001e-2, "TimingmagmaVCompNormalize":6.911500000000001e-2, "TimingNumberOfSols":2.6833e-2, "TimingIsRadical":1.7980000000000001e-3, "TimingArcColoring":6.1299e-2, "TimingObstruction":4.06e-4, "TimingComplexVolumeN":0.39515, "TimingaCuspShapeN":4.637e-3, "TiminguValues":0.638367, "TiminguPolysN":7.500000000000002e-5, "TiminguPolys":0.802781, "TimingaCuspShape":9.648999999999999e-2, "TimingRepresentationsN":2.604e-2, "TiminguValues_ij":0.145783, "TiminguPoly_ij":0.156123, "TiminguPolys_ij_N":2.9e-5 }, "ZeroDimensionalVars":[ "b", "a", "v" ], "NumberOfSols":1, "IsRadical":true, "ArcColoring":[ "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}", "{1, 0}" ], "Obstruction":1, "ComplexVolumeN":"{0}", "uPolysN":[ "u", "u", "u", "u", "u", "u", "u", "u", "u", "u" ], "uPolys":[ "u", "u", "u", "u", "u", "u", "u", "u", "u", "u" ], "aCuspShape":0, "RepresentationsN":[ [ "v->1.", "a->1.", "b->0" ] ], "Epsilon":"Infinity", "uPolys_ij":[ "u" ], "GeometricComponent":0, "uPolys_ij_N":[ "u" ], "Multiplicity":1, "ij_list":[ [ "{1, 2}", "{1, 3}", "{1, 4}", "{1, 5}", "{1, 6}", "{1, 7}", "{1, 8}", "{1, 9}", "{1, 10}", "{2, 3}", "{2, 4}", "{2, 5}", "{2, 6}", "{2, 7}", "{2, 8}", "{2, 9}", "{2, 10}", "{3, 4}", "{3, 5}", "{3, 6}", "{3, 7}", "{3, 8}", "{3, 9}", "{3, 10}", "{4, 5}", "{4, 6}", "{4, 7}", "{4, 8}", "{4, 9}", "{4, 10}", "{5, 6}", "{5, 7}", "{5, 8}", "{5, 9}", "{5, 10}", "{6, 7}", "{6, 8}", "{6, 9}", "{6, 10}", "{7, 8}", "{7, 9}", "{7, 10}", "{8, 9}", "{8, 10}", "{9, 10}" ] ], "SortedReprnIndices":"{1}", "aCuspShapeN":"{0}", "Abelian":true } ] }, "uPolyC":[ "(1 - u + u^2)*(1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38)", "(-1 + u)^2*(-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38)", "(-1 + u)^2*(-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38)", "u^2*(-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38)", "u^2*(16 + 72*u + 73*u^2 - 22*u^3 + 1111*u^4 + 9923*u^5 + 43285*u^6 + 131908*u^7 + 316544*u^8 + 634580*u^9 + 1101046*u^10 + 1693476*u^11 + 2351270*u^12 + 2992422*u^13 + 3540588*u^14 + 3948144*u^15 + 4203496*u^16 + 4321440*u^17 + 4324179*u^18 + 4225670*u^19 + 4026337*u^20 + 3719997*u^21 + 3306909*u^22 + 2805388*u^23 + 2254456*u^24 + 1705724*u^25 + 1208859*u^26 + 798546*u^27 + 488807*u^28 + 275095*u^29 + 140856*u^30 + 64736*u^31 + 26260*u^32 + 9208*u^33 + 2717*u^34 + 650*u^35 + 119*u^36 + 15*u^37 + u^38)", "(1 + u)^2*(-1 + 2*u + 2*u^2 - 17*u^3 - 52*u^4 - 123*u^5 - 123*u^6 + 72*u^7 + 442*u^8 + 760*u^9 + 440*u^10 - 778*u^11 - 2006*u^12 - 1806*u^13 + 680*u^14 + 3840*u^15 + 3681*u^16 - 882*u^17 - 5558*u^18 - 4811*u^19 + 1986*u^20 + 6927*u^21 + 3137*u^22 - 3928*u^23 - 5199*u^24 - 202*u^25 + 4080*u^26 + 2051*u^27 - 2151*u^28 - 1711*u^29 + 860*u^30 + 796*u^31 - 277*u^32 - 230*u^33 + 70*u^34 + 39*u^35 - 12*u^36 - 3*u^37 + u^38)", "(1 - u + u^2)*(17 - 37*u - 146*u^2 + 372*u^3 + 289*u^4 - 890*u^5 - 767*u^6 + 1234*u^7 + 2354*u^8 - 2014*u^9 - 3290*u^10 + 2342*u^11 + 2538*u^12 + 76*u^13 - 5260*u^14 + 3218*u^15 + 1575*u^16 - 539*u^17 - 2608*u^18 + 2028*u^19 + 875*u^20 - 1396*u^21 - 387*u^22 + 666*u^23 + 447*u^24 - 607*u^25 + 126*u^26 - 2*u^27 + 58*u^28 - 109*u^29 + 108*u^30 - 18*u^31 - 11*u^32 - 21*u^33 + 20*u^34 - u^36 - 2*u^37 + u^38)", "(1 + u + u^2)*(1 + 5*u + 10*u^2 + 18*u^3 + 31*u^4 + 54*u^5 + 85*u^6 + 136*u^7 + 202*u^8 + 298*u^9 + 424*u^10 + 580*u^11 + 776*u^12 + 1006*u^13 + 1272*u^14 + 1552*u^15 + 1859*u^16 + 2115*u^17 + 2398*u^18 + 2542*u^19 + 2707*u^20 + 2676*u^21 + 2665*u^22 + 2440*u^23 + 2275*u^24 + 1895*u^25 + 1664*u^26 + 1230*u^27 + 1022*u^28 + 651*u^29 + 512*u^30 + 272*u^31 + 201*u^32 + 85*u^33 + 58*u^34 + 18*u^35 + 11*u^36 + 2*u^37 + u^38)", "u^2*(-4 - 4*u + 7*u^2 + 22*u^3 + 19*u^4 - 71*u^5 - 101*u^6 + 142*u^7 + 262*u^8 - 246*u^9 - 438*u^10 + 362*u^11 + 578*u^12 - 522*u^13 - 596*u^14 + 700*u^15 + 504*u^16 - 880*u^17 - 321*u^18 + 976*u^19 + 125*u^20 - 957*u^21 + 45*u^22 + 820*u^23 - 158*u^24 - 618*u^25 + 205*u^26 + 404*u^27 - 189*u^28 - 223*u^29 + 132*u^30 + 100*u^31 - 70*u^32 - 34*u^33 + 27*u^34 + 8*u^35 - 7*u^36 - u^37 + u^38)", "(1 - u + u^2)*(1 - 5*u - 18*u^2 - 74*u^3 - 239*u^4 - 634*u^5 - 1435*u^6 - 2928*u^7 - 5278*u^8 - 8178*u^9 - 10336*u^10 - 8700*u^11 + 2708*u^12 + 33498*u^13 + 96740*u^14 + 207740*u^15 + 381263*u^16 + 626493*u^17 + 941022*u^18 + 1306490*u^19 + 1687709*u^20 + 2035556*u^21 + 2293893*u^22 + 2410796*u^23 + 2353015*u^24 + 2119733*u^25 + 1748968*u^26 + 1310190*u^27 + 882816*u^28 + 529785*u^29 + 280168*u^30 + 129020*u^31 + 51009*u^32 + 17003*u^33 + 4662*u^34 + 1014*u^35 + 165*u^36 + 18*u^37 + u^38)" ], "RileyPolyC":[ "(1 + y + y^2)*(1 - 5*y - 18*y^2 - 74*y^3 - 239*y^4 - 634*y^5 - 1435*y^6 - 2928*y^7 - 5278*y^8 - 8178*y^9 - 10336*y^10 - 8700*y^11 + 2708*y^12 + 33498*y^13 + 96740*y^14 + 207740*y^15 + 381263*y^16 + 626493*y^17 + 941022*y^18 + 1306490*y^19 + 1687709*y^20 + 2035556*y^21 + 2293893*y^22 + 2410796*y^23 + 2353015*y^24 + 2119733*y^25 + 1748968*y^26 + 1310190*y^27 + 882816*y^28 + 529785*y^29 + 280168*y^30 + 129020*y^31 + 51009*y^32 + 17003*y^33 + 4662*y^34 + 1014*y^35 + 165*y^36 + 18*y^37 + y^38)", "(-1 + y)^2*(1 - 8*y + 176*y^2 + 241*y^3 - 3142*y^4 - 2041*y^5 + 21597*y^6 - 1328*y^7 - 86486*y^8 + 61800*y^9 + 220508*y^10 - 311362*y^11 - 392094*y^12 + 1072214*y^13 + 179988*y^14 - 2683868*y^15 + 2029387*y^16 + 3365064*y^17 - 6728036*y^18 + 639923*y^19 + 10325392*y^20 - 12750367*y^21 + 2024805*y^22 + 10368880*y^23 - 10529025*y^24 - 2210072*y^25 + 16680770*y^26 - 22901627*y^27 + 19869101*y^28 - 12696903*y^29 + 6293064*y^30 - 2467764*y^31 + 768837*y^32 - 188976*y^33 + 35984*y^34 - 5135*y^35 + 518*y^36 - 33*y^37 + y^38)", "(-1 + y)^2*(1 - 8*y + 176*y^2 + 241*y^3 - 3142*y^4 - 2041*y^5 + 21597*y^6 - 1328*y^7 - 86486*y^8 + 61800*y^9 + 220508*y^10 - 311362*y^11 - 392094*y^12 + 1072214*y^13 + 179988*y^14 - 2683868*y^15 + 2029387*y^16 + 3365064*y^17 - 6728036*y^18 + 639923*y^19 + 10325392*y^20 - 12750367*y^21 + 2024805*y^22 + 10368880*y^23 - 10529025*y^24 - 2210072*y^25 + 16680770*y^26 - 22901627*y^27 + 19869101*y^28 - 12696903*y^29 + 6293064*y^30 - 2467764*y^31 + 768837*y^32 - 188976*y^33 + 35984*y^34 - 5135*y^35 + 518*y^36 - 33*y^37 + y^38)", "y^2*(16 - 72*y + 73*y^2 + 22*y^3 + 1111*y^4 - 9923*y^5 + 43285*y^6 - 131908*y^7 + 316544*y^8 - 634580*y^9 + 1101046*y^10 - 1693476*y^11 + 2351270*y^12 - 2992422*y^13 + 3540588*y^14 - 3948144*y^15 + 4203496*y^16 - 4321440*y^17 + 4324179*y^18 - 4225670*y^19 + 4026337*y^20 - 3719997*y^21 + 3306909*y^22 - 2805388*y^23 + 2254456*y^24 - 1705724*y^25 + 1208859*y^26 - 798546*y^27 + 488807*y^28 - 275095*y^29 + 140856*y^30 - 64736*y^31 + 26260*y^32 - 9208*y^33 + 2717*y^34 - 650*y^35 + 119*y^36 - 15*y^37 + y^38)", "y^2*(256 - 2848*y + 44049*y^2 + 117930*y^3 - 874801*y^4 - 6413331*y^5 - 20839843*y^6 - 43668440*y^7 - 64332328*y^8 - 66292224*y^9 - 41861390*y^10 - 4600596*y^11 + 15572146*y^12 - 7816082*y^13 - 79779876*y^14 - 181845440*y^15 - 283193592*y^16 - 353491508*y^17 - 372427697*y^18 - 335472314*y^19 - 256347731*y^20 - 161769137*y^21 - 79157359*y^22 - 24610152*y^23 + 1213116*y^24 + 7685864*y^25 + 5814271*y^26 + 2652866*y^27 + 745971*y^28 + 58953*y^29 - 55288*y^30 - 29024*y^31 - 5168*y^32 + 1268*y^33 + 1201*y^34 + 426*y^35 + 95*y^36 + 13*y^37 + y^38)", "(-1 + y)^2*(1 - 8*y + 176*y^2 + 241*y^3 - 3142*y^4 - 2041*y^5 + 21597*y^6 - 1328*y^7 - 86486*y^8 + 61800*y^9 + 220508*y^10 - 311362*y^11 - 392094*y^12 + 1072214*y^13 + 179988*y^14 - 2683868*y^15 + 2029387*y^16 + 3365064*y^17 - 6728036*y^18 + 639923*y^19 + 10325392*y^20 - 12750367*y^21 + 2024805*y^22 + 10368880*y^23 - 10529025*y^24 - 2210072*y^25 + 16680770*y^26 - 22901627*y^27 + 19869101*y^28 - 12696903*y^29 + 6293064*y^30 - 2467764*y^31 + 768837*y^32 - 188976*y^33 + 35984*y^34 - 5135*y^35 + 518*y^36 - 33*y^37 + y^38)", "(1 + y + y^2)*(289 - 6333*y + 58670*y^2 - 314710*y^3 + 1140997*y^4 - 3101786*y^5 + 6864117*y^6 - 13277092*y^7 + 22965510*y^8 - 35106514*y^9 + 48068616*y^10 - 61348668*y^11 + 71736088*y^12 - 76314286*y^13 + 73046236*y^14 - 66139400*y^15 + 52774091*y^16 - 40627643*y^17 + 29321542*y^18 - 19924902*y^19 + 13145625*y^20 - 7784056*y^21 + 4254533*y^22 - 1995984*y^23 + 753915*y^24 - 226715*y^25 + 37448*y^26 - 6094*y^27 + 12096*y^28 - 12871*y^29 + 12416*y^30 - 6744*y^31 + 3813*y^32 - 1417*y^33 + 566*y^34 - 146*y^35 + 41*y^36 - 6*y^37 + y^38)", "(1 + y + y^2)*(1 - 5*y - 18*y^2 - 74*y^3 - 239*y^4 - 634*y^5 - 1435*y^6 - 2928*y^7 - 5278*y^8 - 8178*y^9 - 10336*y^10 - 8700*y^11 + 2708*y^12 + 33498*y^13 + 96740*y^14 + 207740*y^15 + 381263*y^16 + 626493*y^17 + 941022*y^18 + 1306490*y^19 + 1687709*y^20 + 2035556*y^21 + 2293893*y^22 + 2410796*y^23 + 2353015*y^24 + 2119733*y^25 + 1748968*y^26 + 1310190*y^27 + 882816*y^28 + 529785*y^29 + 280168*y^30 + 129020*y^31 + 51009*y^32 + 17003*y^33 + 4662*y^34 + 1014*y^35 + 165*y^36 + 18*y^37 + y^38)", "y^2*(16 - 72*y + 73*y^2 + 22*y^3 + 1111*y^4 - 9923*y^5 + 43285*y^6 - 131908*y^7 + 316544*y^8 - 634580*y^9 + 1101046*y^10 - 1693476*y^11 + 2351270*y^12 - 2992422*y^13 + 3540588*y^14 - 3948144*y^15 + 4203496*y^16 - 4321440*y^17 + 4324179*y^18 - 4225670*y^19 + 4026337*y^20 - 3719997*y^21 + 3306909*y^22 - 2805388*y^23 + 2254456*y^24 - 1705724*y^25 + 1208859*y^26 - 798546*y^27 + 488807*y^28 - 275095*y^29 + 140856*y^30 - 64736*y^31 + 26260*y^32 - 9208*y^33 + 2717*y^34 - 650*y^35 + 119*y^36 - 15*y^37 + y^38)", "(1 + y + y^2)*(1 - 61*y - 894*y^2 - 6082*y^3 - 24887*y^4 - 61814*y^5 - 50427*y^6 + 288952*y^7 + 1620202*y^8 + 4908742*y^9 + 10925632*y^10 + 19467652*y^11 + 28982812*y^12 + 36995674*y^13 + 41980972*y^14 + 43000740*y^15 + 40666843*y^16 + 35996201*y^17 + 29632050*y^18 + 23024010*y^19 + 16917501*y^20 + 11602384*y^21 + 7676477*y^22 + 4647460*y^23 + 2784595*y^24 + 1492969*y^25 + 817828*y^26 + 391838*y^27 + 200116*y^28 + 87041*y^29 + 41560*y^30 + 16060*y^31 + 6789*y^32 + 2159*y^33 + 746*y^34 + 174*y^35 + 45*y^36 + 6*y^37 + y^38)" ] }, "GeometricRepresentation":[ 1.29296e1, [ "J10_72_0", 1, "{33, 34}" ] ] } }