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2.2567808927677142193`5.144493585422076*I", "0``4.791004189251314 + 2.2567808927677142193`5.144493585422076*I", "-2.6392589935154514873`4.848732230940516 - 4.5819015528566843473`5.088295974476941*I", "-2.6392589935154514873`4.848732230940516 + 4.5819015528566843473`5.088295974476941*I", "-9.1059683368229680465`5.036980335112646 - 7.5465476632166686812`4.955402518611286*I", "-9.1059683368229680465`5.036980335112646 + 7.5465476632166686812`4.955402518611286*I", "0``4.250725014034272 + 7.8886320028615390773`5.147726711144928*I", "0``4.250725014034272 - 7.8886320028615390773`5.147726711144928*I", "-7.3192023940087249736`4.966817107548739 + 8.4415945759087275446`5.02877784138759*I", "-7.3192023940087249736`4.966817107548739 - 8.4415945759087275446`5.02877784138759*I", 5.7183, "-7.4729322659818528607`5.149616572541254 + 0.4811763129317084557`3.958429766672532*I", "-7.4729322659818528607`5.149616572541254 - 0.4811763129317084557`3.958429766672532*I", 4.7156000000000006e1, "-2.8045274919371394293`4.766297190655386 + 6.1873138168222398143`5.109939632763777*I", "-2.8045274919371394293`4.766297190655386 - 6.1873138168222398143`5.109939632763777*I", "-9.2499927173375373222`5.093715496698776 - 5.057721813566980561`4.831529044347654*I", "-9.2499927173375373222`5.093715496698776 + 5.057721813566980561`4.831529044347654*I", "0``4.429754935280225 - 4.9290282255490606027`5.1225162403826285*I", "0``4.429754935280225 + 4.9290282255490606027`5.1225162403826285*I", 0, 0, "0``4.152857781703561 + 7.6281632401485888159`5.0352777599340035*I", "0``4.152857781703561 - 7.6281632401485888159`5.0352777599340035*I", 0, 0, 0, 0, "2.4414356571578924677`5.066402988718578 + 1.6792253162265035`4.903866678671845*I", "2.4414356571578924677`5.066402988718578 - 1.6792253162265035`4.903866678671845*I", "-4.4109161623173149577`5.150349648810118 - 0.1217405165942112031`3.5912559858372246*I", "-4.4109161623173149577`5.150349648810118 + 0.1217405165942112031`3.5912559858372246*I" ], "Abelian":false }, { "IdealName":"J10_84_1", "Generators":[ "1 + b", "2 + a", "-1 + u" ], "VariableOrder":[ "b", "a", "u" ], "Characteristic":0, "KnownGroebner":[], "Status":[ "vCompNormalize" ], "MonomialOrder":"lex", "IsHomogeneous":false, "IsZeroDim":true, "IdealDimension":0, "Timings":{ "TimingGroebner":7.9669e-2, "TimingZeroDimVars":7.1255e-2, "TimingmagmaVCompNormalize":7.2729e-2, "TimingNumberOfSols":2.6031e-2, "TimingIsRadical":1.73e-3, "TimingArcColoring":6.1165000000000004e-2, "TimingObstruction":3.76e-4, "TimingComplexVolumeN":0.614165, "TimingaCuspShapeN":4.498e-3, "TiminguValues":0.628521, "TiminguPolysN":9.1e-5, "TiminguPolys":0.817841, "TimingaCuspShape":0.134722, "TimingRepresentationsN":2.384e-2, "TiminguValues_ij":0.149366, "TiminguPoly_ij":0.35328, "TiminguPolys_ij_N":6.7e-5 }, "ZeroDimensionalVars":[ "b", "a", "u" ], "NumberOfSols":1, "IsRadical":true, "ArcColoring":[ "{1, 0}", "{1, 1}", "{0, 1}", "{1, 1}", "{0, 1}", "{-1, 0}", "{-1, 0}", "{-2, -1}", "{-1, 0}", "{-1, -1}" ], "Obstruction":1, "ComplexVolumeN":[ -3.28987 ], "uPolysN":[ "-1 + u", "1 + u", "-1 + u", "-1 + u", "1 + u", "u", "-1 + u", "1 + u", "1 + u", "1 + u" ], "uPolys":[ "-1 + u", "1 + u", "-1 + u", "-1 + u", "1 + u", "u", "-1 + u", "1 + u", "1 + u", "1 + u" ], "aCuspShape":-12, "RepresentationsN":[ [ "u->1.", "a->-2.", "b->-1." ] ], "Epsilon":"Infinity", "uPolys_ij":[ "1 + u", "u", "-1 + u", "-2 + u" ], "GeometricComponent":0, "uPolys_ij_N":[ "1 + u", "u", "-1 + u", "-2 + u" ], "Multiplicity":1, "ij_list":[ [ "{1, 8}", "{1, 10}", "{3, 4}", "{8, 9}" ], [ "{1, 6}", "{1, 7}", "{1, 9}", "{2, 4}", "{2, 10}", "{3, 5}", "{4, 10}", "{6, 7}", "{6, 9}", "{7, 9}" ], [ "{1, 2}", "{1, 3}", "{1, 4}", "{1, 5}", "{2, 3}", "{2, 5}", "{2, 6}", "{2, 7}", "{2, 8}", "{2, 9}", "{3, 6}", "{3, 7}", "{3, 9}", "{3, 10}", "{4, 5}", "{4, 6}", "{4, 7}", "{4, 8}", "{4, 9}", "{5, 6}", "{5, 7}", "{5, 9}", "{5, 10}", "{6, 8}", "{6, 10}", "{7, 8}", "{7, 10}", "{8, 10}", "{9, 10}" ], [ "{3, 8}", "{5, 8}" ] ], "SortedReprnIndices":"{1}", "aCuspShapeN":[ -1.2e1 ], "Abelian":false }, { "IdealName":"abJ10_84_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":7.765799999999999e-2, "TimingZeroDimVars":7.3206e-2, "TimingmagmaVCompNormalize":7.453800000000001e-2, "TimingNumberOfSols":2.6044e-2, "TimingIsRadical":1.8859999999999999e-3, "TimingArcColoring":5.8968e-2, "TimingObstruction":4.1200000000000004e-4, "TimingComplexVolumeN":0.295585, "TimingaCuspShapeN":4.0279999999999995e-3, "TiminguValues":0.627779, "TiminguPolysN":7.3e-5, "TiminguPolys":0.816415, "TimingaCuspShape":8.896000000000001e-2, "TimingRepresentationsN":2.459e-2, "TiminguValues_ij":0.15136, "TiminguPoly_ij":0.154102, "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)*(1 + 5*u + 13*u^2 + 6*u^3 - 20*u^4 - 23*u^5 - 46*u^6 - 70*u^7 + 143*u^8 + 347*u^9 - 125*u^10 - 726*u^11 - 169*u^12 + 962*u^13 + 844*u^14 - 702*u^15 - 1763*u^16 - 231*u^17 + 2591*u^18 + 1654*u^19 - 3024*u^20 - 3127*u^21 + 2884*u^22 + 4136*u^23 - 2262*u^24 - 4364*u^25 + 1438*u^26 + 3862*u^27 - 682*u^28 - 2908*u^29 + 176*u^30 + 1878*u^31 + 65*u^32 - 1037*u^33 - 121*u^34 + 484*u^35 + 92*u^36 - 187*u^37 - 48*u^38 + 58*u^39 + 19*u^40 - 13*u^41 - 5*u^42 + 2*u^43 + u^44)", "(1 + u)*(1 - u + 69*u^2 + 418*u^3 + 466*u^4 - 2149*u^5 - 7316*u^6 + 708*u^7 + 67787*u^8 + 261681*u^9 + 613945*u^10 + 1022854*u^11 + 1190311*u^12 + 699292*u^13 - 709624*u^14 - 2746744*u^15 - 4298953*u^16 - 3532787*u^17 + 1518639*u^18 + 12061714*u^19 + 27754372*u^20 + 46455943*u^21 + 64715488*u^22 + 78832572*u^23 + 86039704*u^24 + 85311280*u^25 + 77505060*u^26 + 64865824*u^27 + 50179256*u^28 + 35948264*u^29 + 23867012*u^30 + 14681640*u^31 + 8357825*u^32 + 4393707*u^33 + 2126269*u^34 + 943118*u^35 + 381194*u^36 + 139315*u^37 + 45564*u^38 + 13148*u^39 + 3281*u^40 + 687*u^41 + 115*u^42 + 14*u^43 + u^44)", "(-1 + u)*(-1 - u - u^2 + 12*u^3 + 18*u^4 + 47*u^5 + 12*u^6 + 66*u^7 - 33*u^8 + 281*u^9 + 321*u^10 + 1598*u^11 + 1923*u^12 + 4742*u^13 + 4926*u^14 + 9328*u^15 + 8635*u^16 + 14351*u^17 + 12663*u^18 + 18896*u^19 + 16008*u^20 + 21379*u^21 + 17446*u^22 + 20406*u^23 + 15912*u^24 + 16966*u^25 + 12974*u^26 + 12114*u^27 + 8670*u^28 + 7434*u^29 + 5258*u^30 + 3974*u^31 + 2591*u^32 + 1901*u^33 + 1287*u^34 + 828*u^35 + 486*u^36 + 303*u^37 + 190*u^38 + 100*u^39 + 47*u^40 + 21*u^41 + 11*u^42 + 4*u^43 + u^44)", "(-1 + u)*(1 - u + 69*u^2 + 418*u^3 + 466*u^4 - 2149*u^5 - 7316*u^6 + 708*u^7 + 67787*u^8 + 261681*u^9 + 613945*u^10 + 1022854*u^11 + 1190311*u^12 + 699292*u^13 - 709624*u^14 - 2746744*u^15 - 4298953*u^16 - 3532787*u^17 + 1518639*u^18 + 12061714*u^19 + 27754372*u^20 + 46455943*u^21 + 64715488*u^22 + 78832572*u^23 + 86039704*u^24 + 85311280*u^25 + 77505060*u^26 + 64865824*u^27 + 50179256*u^28 + 35948264*u^29 + 23867012*u^30 + 14681640*u^31 + 8357825*u^32 + 4393707*u^33 + 2126269*u^34 + 943118*u^35 + 381194*u^36 + 139315*u^37 + 45564*u^38 + 13148*u^39 + 3281*u^40 + 687*u^41 + 115*u^42 + 14*u^43 + u^44)", "(1 + u)*(1 + 5*u + 13*u^2 + 6*u^3 - 20*u^4 - 23*u^5 - 46*u^6 - 70*u^7 + 143*u^8 + 347*u^9 - 125*u^10 - 726*u^11 - 169*u^12 + 962*u^13 + 844*u^14 - 702*u^15 - 1763*u^16 - 231*u^17 + 2591*u^18 + 1654*u^19 - 3024*u^20 - 3127*u^21 + 2884*u^22 + 4136*u^23 - 2262*u^24 - 4364*u^25 + 1438*u^26 + 3862*u^27 - 682*u^28 - 2908*u^29 + 176*u^30 + 1878*u^31 + 65*u^32 - 1037*u^33 - 121*u^34 + 484*u^35 + 92*u^36 - 187*u^37 - 48*u^38 + 58*u^39 + 19*u^40 - 13*u^41 - 5*u^42 + 2*u^43 + u^44)", "u*(2 - 2*u - 9*u^2 - 21*u^3 - 57*u^4 + 3*u^5 + 190*u^6 + 42*u^7 - 186*u^8 + 1204*u^9 + 2699*u^10 - 539*u^11 - 3435*u^12 + 4015*u^13 + 7973*u^14 - 9605*u^15 - 16920*u^16 + 19579*u^17 + 42988*u^18 - 7799*u^19 - 59515*u^20 - 17003*u^21 + 56144*u^22 + 43960*u^23 - 23528*u^24 - 39264*u^25 + 2540*u^26 + 26892*u^27 + 9808*u^28 - 9220*u^29 - 5656*u^30 + 5402*u^31 + 6936*u^32 + 1701*u^33 - 1296*u^34 - 533*u^35 + 663*u^36 + 669*u^37 + 188*u^38 - 38*u^39 - 20*u^40 + 21*u^41 + 20*u^42 + 7*u^43 + u^44)", "(-1 + u)*(-1 - 5*u + 23*u^2 + 38*u^3 - 364*u^4 + 663*u^5 + 308*u^6 - 2940*u^7 + 3753*u^8 + 2065*u^9 - 11017*u^10 + 9414*u^11 + 8031*u^12 - 22328*u^13 + 12220*u^14 + 13304*u^15 - 27475*u^16 + 16845*u^17 + 12925*u^18 - 35034*u^19 + 18718*u^20 + 21327*u^21 - 34268*u^22 + 6556*u^23 + 23640*u^24 - 21984*u^25 - 3840*u^26 + 18852*u^27 - 7752*u^28 - 8100*u^29 + 8428*u^30 + 352*u^31 - 4521*u^32 + 1999*u^33 + 1355*u^34 - 1510*u^35 - 100*u^36 + 631*u^37 - 104*u^38 - 168*u^39 + 51*u^40 + 27*u^41 - 11*u^42 - 2*u^43 + u^44)", "(1 + u)*(-11 - 17*u + 123*u^2 + 376*u^3 - 358*u^4 - 3371*u^5 - 7154*u^6 - 8588*u^7 - 10031*u^8 - 16055*u^9 - 19287*u^10 - 6034*u^11 + 14027*u^12 + 10772*u^13 - 15050*u^14 - 23792*u^15 - 5143*u^16 - 12679*u^17 - 58561*u^18 - 66700*u^19 + 13520*u^20 + 86277*u^21 + 56998*u^22 - 24812*u^23 - 41386*u^24 + 4818*u^25 + 31032*u^26 + 7826*u^27 - 18664*u^28 - 19292*u^29 - 4294*u^30 + 3890*u^31 + 509*u^32 - 5693*u^33 - 4087*u^34 + 564*u^35 + 1564*u^36 - 203*u^37 - 594*u^38 - 22*u^39 + 151*u^40 + 19*u^41 - 19*u^42 - 2*u^43 + u^44)", "(1 + u)*(1 - 21*u + 159*u^2 - 508*u^3 + 668*u^4 - 799*u^5 + 1946*u^6 - 3234*u^7 - 1953*u^8 + 6623*u^9 + 8757*u^10 - 27570*u^11 + 3179*u^12 + 30952*u^13 + 8894*u^14 - 53688*u^15 + 2245*u^16 + 27661*u^17 + 11637*u^18 - 33108*u^19 - 7000*u^20 + 4553*u^21 + 17754*u^22 + 256*u^23 - 5340*u^24 - 10804*u^25 + 12086*u^26 + 4746*u^27 - 1730*u^28 - 11492*u^29 + 952*u^30 - 94*u^31 + 2381*u^32 - 1845*u^33 - 947*u^34 - 960*u^35 + 680*u^36 + 311*u^37 - 198*u^38 - 146*u^39 + 47*u^40 + 45*u^41 - 11*u^42 - 4*u^43 + u^44)", "(1 + u)*(-1 - 5*u + 23*u^2 + 38*u^3 - 364*u^4 + 663*u^5 + 308*u^6 - 2940*u^7 + 3753*u^8 + 2065*u^9 - 11017*u^10 + 9414*u^11 + 8031*u^12 - 22328*u^13 + 12220*u^14 + 13304*u^15 - 27475*u^16 + 16845*u^17 + 12925*u^18 - 35034*u^19 + 18718*u^20 + 21327*u^21 - 34268*u^22 + 6556*u^23 + 23640*u^24 - 21984*u^25 - 3840*u^26 + 18852*u^27 - 7752*u^28 - 8100*u^29 + 8428*u^30 + 352*u^31 - 4521*u^32 + 1999*u^33 + 1355*u^34 - 1510*u^35 - 100*u^36 + 631*u^37 - 104*u^38 - 168*u^39 + 51*u^40 + 27*u^41 - 11*u^42 - 2*u^43 + u^44)" ], "RileyPolyC":[ "(-1 + y)*(1 + y + 69*y^2 - 418*y^3 + 466*y^4 + 2149*y^5 - 7316*y^6 - 708*y^7 + 67787*y^8 - 261681*y^9 + 613945*y^10 - 1022854*y^11 + 1190311*y^12 - 699292*y^13 - 709624*y^14 + 2746744*y^15 - 4298953*y^16 + 3532787*y^17 + 1518639*y^18 - 12061714*y^19 + 27754372*y^20 - 46455943*y^21 + 64715488*y^22 - 78832572*y^23 + 86039704*y^24 - 85311280*y^25 + 77505060*y^26 - 64865824*y^27 + 50179256*y^28 - 35948264*y^29 + 23867012*y^30 - 14681640*y^31 + 8357825*y^32 - 4393707*y^33 + 2126269*y^34 - 943118*y^35 + 381194*y^36 - 139315*y^37 + 45564*y^38 - 13148*y^39 + 3281*y^40 - 687*y^41 + 115*y^42 - 14*y^43 + y^44)", "(-1 + y)*(1 + 137*y + 6529*y^2 - 129346*y^3 + 1141102*y^4 - 922743*y^5 - 9870252*y^6 + 13677340*y^7 + 50262559*y^8 - 63776525*y^9 - 195723335*y^10 + 143220710*y^11 + 581339499*y^12 - 50396788*y^13 - 1244598688*y^14 - 924760316*y^15 + 670054423*y^16 + 847904403*y^17 - 603010153*y^18 - 698538478*y^19 + 1380490564*y^20 + 2493552069*y^21 + 322692824*y^22 - 3440130208*y^23 - 5744394140*y^24 - 5636793676*y^25 - 4206877124*y^26 - 2688955336*y^27 - 1557881852*y^28 - 807765056*y^29 - 346789056*y^30 - 99796732*y^31 + 5293125*y^32 + 33336041*y^33 + 29358865*y^34 + 17712134*y^35 + 8313626*y^36 + 3118293*y^37 + 935476*y^38 + 222108*y^39 + 40897*y^40 + 5645*y^41 + 551*y^42 + 34*y^43 + y^44)", "(-1 + y)*(1 + y - 11*y^2 - 110*y^3 - 630*y^4 - 3375*y^5 - 15284*y^6 - 62572*y^7 - 231557*y^8 - 771109*y^9 - 2359619*y^10 - 6703994*y^11 - 17436613*y^12 - 40716040*y^13 - 84578196*y^14 - 156366632*y^15 - 258642265*y^16 - 385128325*y^17 - 519302053*y^18 - 637195202*y^19 - 714072432*y^20 - 732780163*y^21 - 689684652*y^22 - 596283396*y^23 - 473702016*y^24 - 346372572*y^25 - 232945560*y^26 - 144530116*y^27 - 82433748*y^28 - 43462564*y^29 - 20922700*y^30 - 9290960*y^31 - 3665931*y^32 - 1319247*y^33 - 382523*y^34 - 95046*y^35 - 6522*y^36 + 4133*y^37 + 4696*y^38 + 1776*y^39 + 737*y^40 + 173*y^41 + 47*y^42 + 6*y^43 + y^44)", "(-1 + y)*(1 + 137*y + 6529*y^2 - 129346*y^3 + 1141102*y^4 - 922743*y^5 - 9870252*y^6 + 13677340*y^7 + 50262559*y^8 - 63776525*y^9 - 195723335*y^10 + 143220710*y^11 + 581339499*y^12 - 50396788*y^13 - 1244598688*y^14 - 924760316*y^15 + 670054423*y^16 + 847904403*y^17 - 603010153*y^18 - 698538478*y^19 + 1380490564*y^20 + 2493552069*y^21 + 322692824*y^22 - 3440130208*y^23 - 5744394140*y^24 - 5636793676*y^25 - 4206877124*y^26 - 2688955336*y^27 - 1557881852*y^28 - 807765056*y^29 - 346789056*y^30 - 99796732*y^31 + 5293125*y^32 + 33336041*y^33 + 29358865*y^34 + 17712134*y^35 + 8313626*y^36 + 3118293*y^37 + 935476*y^38 + 222108*y^39 + 40897*y^40 + 5645*y^41 + 551*y^42 + 34*y^43 + y^44)", "(-1 + y)*(1 + y + 69*y^2 - 418*y^3 + 466*y^4 + 2149*y^5 - 7316*y^6 - 708*y^7 + 67787*y^8 - 261681*y^9 + 613945*y^10 - 1022854*y^11 + 1190311*y^12 - 699292*y^13 - 709624*y^14 + 2746744*y^15 - 4298953*y^16 + 3532787*y^17 + 1518639*y^18 - 12061714*y^19 + 27754372*y^20 - 46455943*y^21 + 64715488*y^22 - 78832572*y^23 + 86039704*y^24 - 85311280*y^25 + 77505060*y^26 - 64865824*y^27 + 50179256*y^28 - 35948264*y^29 + 23867012*y^30 - 14681640*y^31 + 8357825*y^32 - 4393707*y^33 + 2126269*y^34 - 943118*y^35 + 381194*y^36 - 139315*y^37 + 45564*y^38 - 13148*y^39 + 3281*y^40 - 687*y^41 + 115*y^42 - 14*y^43 + y^44)", "y*(4 - 40*y - 231*y^2 + 1357*y^3 - 621*y^4 - 945*y^5 + 43142*y^6 - 300210*y^7 + 1272920*y^8 - 4495262*y^9 + 14318601*y^10 - 41207337*y^11 + 108468047*y^12 - 261856907*y^13 + 574645633*y^14 - 1136014751*y^15 + 2009760304*y^16 - 3169811891*y^17 + 4445509330*y^18 - 5536133785*y^19 + 6124836773*y^20 - 6031724275*y^21 + 5306147696*y^22 - 4185856384*y^23 + 2975148728*y^24 - 1913208200*y^25 + 1120278976*y^26 - 600453888*y^27 + 298484052*y^28 - 138682348*y^29 + 61655144*y^30 - 26350028*y^31 + 11016784*y^32 - 4441661*y^33 + 1717222*y^34 - 625643*y^35 + 212835*y^36 - 67883*y^37 + 20272*y^38 - 5672*y^39 + 1476*y^40 - 333*y^41 + 66*y^42 - 9*y^43 + y^44)", "(-1 + y)*(1 - 71*y + 1637*y^2 - 12174*y^3 + 59370*y^4 - 225031*y^5 + 675476*y^6 - 1643324*y^7 + 3558243*y^8 - 8077997*y^9 + 20301285*y^10 - 48278022*y^11 + 91120075*y^12 - 117345412*y^13 + 65457656*y^14 + 96408500*y^15 - 287366813*y^16 + 325748571*y^17 - 90947605*y^18 - 310736850*y^19 + 593454480*y^20 - 547787939*y^21 + 237282312*y^22 + 78517360*y^23 - 194620292*y^24 + 112328444*y^25 + 26634116*y^26 - 100001272*y^27 + 87400964*y^28 - 37707704*y^29 - 520112*y^30 + 12603468*y^31 - 8484807*y^32 + 1531481*y^33 + 2093469*y^34 - 2479870*y^35 + 1591974*y^36 - 736731*y^37 + 263316*y^38 - 74036*y^39 + 16285*y^40 - 2731*y^41 + 331*y^42 - 26*y^43 + y^44)", "(-1 + y)*(121 - 2995*y + 35789*y^2 - 186670*y^3 + 831962*y^4 - 2372383*y^5 + 7276624*y^6 - 15977956*y^7 + 37595491*y^8 - 74281245*y^9 + 133022313*y^10 - 253118342*y^11 + 356462323*y^12 - 649511984*y^13 + 821145896*y^14 - 1315358304*y^15 + 1596663239*y^16 - 2298230833*y^17 + 2608264135*y^18 - 3293899426*y^19 + 3426825652*y^20 - 3419960567*y^21 + 3031876136*y^22 - 2413564396*y^23 + 1558267244*y^24 - 798946280*y^25 + 59367472*y^26 + 331034656*y^27 - 457329160*y^28 + 357132504*y^29 - 215117752*y^30 + 64705936*y^31 - 3795999*y^32 - 28929747*y^33 + 23372557*y^34 - 15608214*y^35 + 7334518*y^36 - 2904735*y^37 + 928352*y^38 - 237508*y^39 + 48525*y^40 - 7375*y^41 + 739*y^42 - 42*y^43 + y^44)", "(-1 + y)*(1 - 123*y + 5281*y^2 - 75306*y^3 + 113534*y^4 - 1649663*y^5 + 4371888*y^6 - 21459352*y^7 + 72949419*y^8 - 235323445*y^9 + 611878581*y^10 - 1463562178*y^11 + 2747166775*y^12 - 4446626496*y^13 + 5696692000*y^14 - 6575089396*y^15 + 5737700135*y^16 - 4537423537*y^17 + 2180507095*y^18 - 369470686*y^19 - 1165399672*y^20 + 1532827929*y^21 - 1620020580*y^22 + 748903792*y^23 - 414234988*y^24 - 190635900*y^25 + 227808616*y^26 - 291912052*y^27 + 103329992*y^28 - 93614264*y^29 - 46445532*y^30 + 1026004*y^31 - 32684227*y^32 + 4683017*y^33 - 4034383*y^34 - 808286*y^35 + 1011726*y^36 - 620519*y^37 + 291172*y^38 - 92452*y^39 + 23553*y^40 - 4623*y^41 + 575*y^42 - 38*y^43 + y^44)", "(-1 + y)*(1 - 71*y + 1637*y^2 - 12174*y^3 + 59370*y^4 - 225031*y^5 + 675476*y^6 - 1643324*y^7 + 3558243*y^8 - 8077997*y^9 + 20301285*y^10 - 48278022*y^11 + 91120075*y^12 - 117345412*y^13 + 65457656*y^14 + 96408500*y^15 - 287366813*y^16 + 325748571*y^17 - 90947605*y^18 - 310736850*y^19 + 593454480*y^20 - 547787939*y^21 + 237282312*y^22 + 78517360*y^23 - 194620292*y^24 + 112328444*y^25 + 26634116*y^26 - 100001272*y^27 + 87400964*y^28 - 37707704*y^29 - 520112*y^30 + 12603468*y^31 - 8484807*y^32 + 1531481*y^33 + 2093469*y^34 - 2479870*y^35 + 1591974*y^36 - 736731*y^37 + 263316*y^38 - 74036*y^39 + 16285*y^40 - 2731*y^41 + 331*y^42 - 26*y^43 + y^44)" ] }, "GeometricRepresentation":[ 1.4709900000000001e1, [ "J10_84_0", 1, "{39, 40}" ] ] } }