{
	"Index":136,
	"Name":"10_52",
	"RolfsenName":"10_52",
	"DTname":"10a_80",
	"TunnelNumber":1,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{12, 18, -10, -14, -16, 20, -8, -6, 2, 4}",
		"Acode":"{7, 10, -6, -8, -9, 1, -5, -4, 2, 3}",
		"PDcode":[
			"{1, 13, 2, 12}",
			"{3, 19, 4, 18}",
			"{5, 10, 6, 11}",
			"{7, 14, 8, 15}",
			"{9, 16, 10, 17}",
			"{11, 1, 12, 20}",
			"{13, 8, 14, 9}",
			"{15, 6, 16, 7}",
			"{17, 3, 18, 2}",
			"{19, 5, 20, 4}"
		],
		"CBtype":"{2, 1}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{9, 4, 1}",
				[],
				[
					"{9, -4, 8, 2}",
					"{4, -8, 5, 1}",
					"{5, -9, 6, 1}",
					"{4, -6, 3, 2}",
					"{8, -5, 7, 2}",
					"{1, 7, 2, 1}",
					"{1, 3, 10, 2}"
				],
				"{6, 9}",
				"{2}",
				2
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"-1 + 2*u - a^2*u + 2*a*b*u - u^2 + u^3 - a^2*u^3 + a*b*u^3",
						"u - a*b*u + 2*b^2*u - 2*u^2 + u^3 - a*b*u^3 + b^2*u^3 - u^4",
						"1 - a + a*b - b^2 - 4*a*u^4 + 4*a^2*u^4 - 8*a*b*u^4 + 6*b^2*u^4 + 4*a*u^6 + 12*a^2*u^6 - 16*b*u^6 - 24*a*b*u^6 + 9*b^2*u^6 + 19*a*u^8 + 21*a^2*u^8 - 32*b*u^8 - 26*a*b*u^8 + 5*b^2*u^8 + 18*a*u^10 + 18*a^2*u^10 - 24*b*u^10 - 12*a*b*u^10 + b^2*u^10 + 7*a*u^12 + 7*a^2*u^12 - 8*b*u^12 - 2*a*b*u^12 + a*u^14 + a^2*u^14 - b*u^14",
						"-b + b^2 + a*u^2 - 4*b^2*u^2 - 4*a*u^4 + 4*b*u^4 + 8*a*b*u^4 - 2*b^2*u^4 - 2*a*u^6 - 4*b*u^6 - 8*a*b*u^6 + 10*b^2*u^6 + 10*a*u^8 + 16*a^2*u^8 - 19*b*u^8 - 38*a*b*u^8 + 13*b^2*u^8 + 13*a*u^10 + 32*a^2*u^10 - 18*b*u^10 - 36*a*b*u^10 + 6*b^2*u^10 + 6*a*u^12 + 24*a^2*u^12 - 7*b*u^12 - 14*a*b*u^12 + b^2*u^12 + a*u^14 + 8*a^2*u^14 - b*u^14 - 2*a*b*u^14 + a^2*u^16"
					],
					"TimingForPrimaryIdeals":0.131199
				},
				"v":{
					"CheckEq":[
						"-b + b^2",
						"b^2*v",
						"-1 + v + a*b*v",
						"1 - a + a*b - b^2 - b*v^2"
					],
					"TimingForPrimaryIdeals":7.440400000000001e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_52_0",
						"Generators":[
							"-1 + b - 2*u - 3*u^2 + 15*u^3 + 12*u^4 - 42*u^6 - 4*u^7 - 48*u^8 + 84*u^9 - 24*u^10 + 82*u^11 - 274*u^12 - 100*u^13 - 484*u^14 + 20*u^15 - 189*u^16 + 670*u^17 + 265*u^18 + 1179*u^19 + 380*u^20 + 1020*u^21 + 224*u^22 + 518*u^23 + 73*u^24 + 158*u^25 + 13*u^26 + 27*u^27 + u^28 + 2*u^29",
							"-3 + a - u - 5*u^2 + 18*u^3 + 15*u^4 + 22*u^5 - 68*u^6 - 18*u^7 - 114*u^8 + 108*u^9 - 54*u^10 + 184*u^11 - 388*u^12 - 202*u^13 - 912*u^14 - 214*u^15 - 543*u^16 + 975*u^17 + 679*u^18 + 2280*u^19 + 1457*u^20 + 2330*u^21 + 1222*u^22 + 1404*u^23 + 589*u^24 + 533*u^25 + 171*u^26 + 126*u^27 + 28*u^28 + 17*u^29 + 2*u^30 + u^31",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.6832e-2,
							"TimingZeroDimVars":8.1205e-2,
							"TimingmagmaVCompNormalize":8.248799999999999e-2,
							"TimingNumberOfSols":0.329864,
							"TimingIsRadical":2.7041e-2,
							"TimingArcColoring":6.855699999999999e-2,
							"TimingObstruction":9.1532e-2,
							"TimingComplexVolumeN":3.0590627e1,
							"TimingaCuspShapeN":0.22127,
							"TiminguValues":0.67376,
							"TiminguPolysN":0.115606,
							"TiminguPolys":0.969067,
							"TimingaCuspShape":0.142898,
							"TimingRepresentationsN":0.317791,
							"TiminguValues_ij":0.189326,
							"TiminguPoly_ij":2.576196,
							"TiminguPolys_ij_N":0.223054
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":32,
						"IsRadical":true,
						"ArcColoring":[
							[
								"3 + u + 5*u^2 - 18*u^3 - 15*u^4 - 22*u^5 + 68*u^6 + 18*u^7 + 114*u^8 - 108*u^9 + 54*u^10 - 184*u^11 + 388*u^12 + 202*u^13 + 912*u^14 + 214*u^15 + 543*u^16 - 975*u^17 - 679*u^18 - 2280*u^19 - 1457*u^20 - 2330*u^21 - 1222*u^22 - 1404*u^23 - 589*u^24 - 533*u^25 - 171*u^26 - 126*u^27 - 28*u^28 - 17*u^29 - 2*u^30 - u^31",
								"1 + 2*u + 3*u^2 - 15*u^3 - 12*u^4 + 42*u^6 + 4*u^7 + 48*u^8 - 84*u^9 + 24*u^10 - 82*u^11 + 274*u^12 + 100*u^13 + 484*u^14 - 20*u^15 + 189*u^16 - 670*u^17 - 265*u^18 - 1179*u^19 - 380*u^20 - 1020*u^21 - 224*u^22 - 518*u^23 - 73*u^24 - 158*u^25 - 13*u^26 - 27*u^27 - u^28 - 2*u^29"
							],
							[
								"4 + 6*u + u^2 - 30*u^3 - 28*u^4 + 85*u^6 + 72*u^7 + 101*u^8 - 104*u^9 - 18*u^10 - 84*u^11 + 470*u^12 + 512*u^13 + 1050*u^14 + 376*u^15 + 220*u^16 - 1342*u^17 - 1523*u^18 - 2992*u^19 - 2290*u^20 - 2926*u^21 - 1677*u^22 - 1694*u^23 - 735*u^24 - 618*u^25 - 197*u^26 - 140*u^27 - 30*u^28 - 18*u^29 - 2*u^30 - u^31",
								"1 + u - 8*u^3 - 6*u^4 + 4*u^5 + 21*u^6 + 12*u^7 + 18*u^8 - 28*u^9 + 15*u^10 + 8*u^11 + 154*u^12 + 124*u^13 + 208*u^14 - 10*u^15 - 69*u^16 - 449*u^17 - 388*u^18 - 732*u^19 - 410*u^20 - 598*u^21 - 227*u^22 - 290*u^23 - 73*u^24 - 85*u^25 - 13*u^26 - 14*u^27 - u^28 - u^29"
							],
							[
								"-4*u^3 - 4*u^5 - u^7",
								"u - 2*u^3 - 3*u^5 - u^7"
							],
							[
								0,
								"u"
							],
							[
								"u",
								"u + u^3"
							],
							[
								"2*u + u^3",
								"u + u^3"
							],
							[
								"1 + u^2",
								"2*u^2 + u^4"
							],
							[
								1,
								"u^2"
							],
							"{1, 0}",
							[
								"4 + 4*u + 2*u^2 - 26*u^3 - 21*u^4 - 10*u^5 + 70*u^6 + 48*u^7 + 96*u^8 - 89*u^9 - 98*u^11 + 378*u^12 + 387*u^13 + 904*u^14 + 386*u^15 + 322*u^16 - 893*u^17 - 1126*u^18 - 2260*u^19 - 1879*u^20 - 2328*u^21 - 1450*u^22 - 1404*u^23 - 662*u^24 - 533*u^25 - 184*u^26 - 126*u^27 - 29*u^28 - 17*u^29 - 2*u^30 - u^31",
								"1 + 2*u + u^2 - 12*u^3 - 8*u^4 + 2*u^5 + 28*u^6 + 6*u^7 + 28*u^8 - 47*u^9 + 18*u^10 - 10*u^11 + 194*u^12 + 117*u^13 + 300*u^14 - 11*u^15 + 17*u^16 - 449*u^17 - 347*u^18 - 732*u^19 - 400*u^20 - 598*u^21 - 226*u^22 - 290*u^23 - 73*u^24 - 85*u^25 - 13*u^26 - 14*u^27 - u^28 - u^29"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-8.33717 + 3.47045*I",
							"-8.33717 - 3.47045*I",
							"-7.36935 - 7.82848*I",
							"-7.36935 + 7.82848*I",
							"-1.84659 + 2.03195*I",
							"-1.84659 - 2.03195*I",
							-2.56303,
							"-6.26853 + 3.9649*I",
							"-6.26853 - 3.9649*I",
							"-4.89788 - 1.11555*I",
							"-4.89788 + 1.11555*I",
							"-1.10997 - 4.05552*I",
							"-1.10997 + 4.05552*I",
							"-3.4828 + 1.78898*I",
							"-3.4828 - 1.78898*I",
							"-3.45767 + 3.36417*I",
							"-3.45767 - 3.36417*I",
							"-1.72217 + 0.51232*I",
							"-1.72217 - 0.51232*I",
							"1.24444 + 0.519638*I",
							"1.24444 - 0.519638*I",
							"-7.59173 - 1.96238*I",
							"-7.59173 + 1.96238*I",
							"-6.78693 - 7.28997*I",
							"-6.78693 + 7.28997*I",
							"-9.32026 + 4.72345*I",
							"-9.32026 - 4.72345*I",
							"-13.2076 - 11.5375*I",
							"-13.2076 + 11.5375*I",
							"-15.248 + 1.1861*I",
							"-15.248 - 1.1861*I",
							-1.22025
						],
						"uPolysN":[
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"19 - 29*u - 362*u^2 - 1190*u^3 - 2800*u^4 - 5053*u^5 - 7484*u^6 - 10012*u^7 - 12402*u^8 - 15642*u^9 - 20548*u^10 - 27736*u^11 - 36814*u^12 - 45792*u^13 - 52342*u^14 - 54198*u^15 - 50435*u^16 - 42011*u^17 - 30716*u^18 - 19394*u^19 - 9770*u^20 - 3167*u^21 + 582*u^22 + 2010*u^23 + 2089*u^24 + 1569*u^25 + 970*u^26 + 508*u^27 + 229*u^28 + 86*u^29 + 27*u^30 + 6*u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-17 - 91*u - 184*u^2 - 274*u^3 - 154*u^4 - 169*u^5 + 140*u^6 - 62*u^7 + 208*u^8 - 556*u^9 - 746*u^10 - 1382*u^11 - 1922*u^12 - 2508*u^13 - 2478*u^14 - 1618*u^15 - 855*u^16 + 371*u^17 + 610*u^18 + 242*u^19 + 212*u^20 + 397*u^21 + 450*u^22 + 30*u^23 + 105*u^24 + 47*u^25 + 80*u^26 - 20*u^27 + 19*u^28 + 5*u^30 - 2*u^31 + u^32",
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32"
						],
						"uPolys":[
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"19 - 29*u - 362*u^2 - 1190*u^3 - 2800*u^4 - 5053*u^5 - 7484*u^6 - 10012*u^7 - 12402*u^8 - 15642*u^9 - 20548*u^10 - 27736*u^11 - 36814*u^12 - 45792*u^13 - 52342*u^14 - 54198*u^15 - 50435*u^16 - 42011*u^17 - 30716*u^18 - 19394*u^19 - 9770*u^20 - 3167*u^21 + 582*u^22 + 2010*u^23 + 2089*u^24 + 1569*u^25 + 970*u^26 + 508*u^27 + 229*u^28 + 86*u^29 + 27*u^30 + 6*u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-17 - 91*u - 184*u^2 - 274*u^3 - 154*u^4 - 169*u^5 + 140*u^6 - 62*u^7 + 208*u^8 - 556*u^9 - 746*u^10 - 1382*u^11 - 1922*u^12 - 2508*u^13 - 2478*u^14 - 1618*u^15 - 855*u^16 + 371*u^17 + 610*u^18 + 242*u^19 + 212*u^20 + 397*u^21 + 450*u^22 + 30*u^23 + 105*u^24 + 47*u^25 + 80*u^26 - 20*u^27 + 19*u^28 + 5*u^30 - 2*u^31 + u^32",
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32"
						],
						"aCuspShape":"-9 + 6*u + 21*u^2 + 42*u^3 - 21*u^4 - 38*u^5 - 104*u^6 - 10*u^7 + 98*u^9 - 158*u^10 - 388*u^11 - 890*u^12 - 904*u^13 - 886*u^14 + 52*u^15 + 811*u^16 + 2078*u^17 + 2713*u^18 + 3188*u^19 + 3005*u^20 + 2640*u^21 + 1926*u^22 + 1406*u^23 + 783*u^24 + 500*u^25 + 201*u^26 + 116*u^27 + 30*u^28 + 16*u^29 + 2*u^30 + u^31",
						"RepresentationsN":[
							[
								"u->-0.533924 + 0.635384 I",
								"a->-1.44678 + 1.1651 I",
								"b->-0.03219 + 1.54133 I"
							],
							[
								"u->-0.533924 - 0.635384 I",
								"a->-1.44678 - 1.1651 I",
								"b->-0.03219 - 1.54133 I"
							],
							[
								"u->-0.737398 + 0.363177 I",
								"a->1.39466 - 1.92116 I",
								"b->0.3307 - 1.92317 I"
							],
							[
								"u->-0.737398 - 0.363177 I",
								"a->1.39466 + 1.92116 I",
								"b->0.3307 + 1.92317 I"
							],
							[
								"u->0.121416 + 1.19148 I",
								"a->0.222642 - 0.52013 I",
								"b->-0.646759 - 0.202123 I"
							],
							[
								"u->0.121416 - 1.19148 I",
								"a->0.222642 + 0.52013 I",
								"b->-0.646759 + 0.202123 I"
							],
							[
								"u->0.772369",
								"a->-0.383393",
								"b->0.296121"
							],
							[
								"u->0.321817 + 1.20436 I",
								"a->-0.378231 + 0.177725 I",
								"b->0.335766 + 0.39833 I"
							],
							[
								"u->0.321817 - 1.20436 I",
								"a->-0.378231 - 0.177725 I",
								"b->0.335766 - 0.39833 I"
							],
							[
								"u->-0.046033 + 1.27663 I",
								"a->0.169895 + 1.09788 I",
								"b->1.40941 - 0.16635 I"
							],
							[
								"u->-0.046033 - 1.27663 I",
								"a->0.169895 - 1.09788 I",
								"b->1.40941 + 0.16635 I"
							],
							[
								"u->-0.637579 + 0.33631 I",
								"a->-1.77319 + 1.89857 I",
								"b->-0.49204 + 1.80683 I"
							],
							[
								"u->-0.637579 - 0.33631 I",
								"a->-1.77319 - 1.89857 I",
								"b->-0.49204 - 1.80683 I"
							],
							[
								"u->0.573185 + 0.380549 I",
								"a->-0.567444 - 0.158963 I",
								"b->0.264757 + 0.307056 I"
							],
							[
								"u->0.573185 - 0.380549 I",
								"a->-0.567444 + 0.158963 I",
								"b->0.264757 - 0.307056 I"
							],
							[
								"u->0.214793 + 1.3516 I",
								"a->0.225799 + 0.123979 I",
								"b->0.11907 - 0.331821 I"
							],
							[
								"u->0.214793 - 1.3516 I",
								"a->0.225799 - 0.123979 I",
								"b->0.11907 + 0.331821 I"
							],
							[
								"u->-0.457656 + 0.423798 I",
								"a->1.94595 - 1.20331 I",
								"b->0.38062 - 1.37539 I"
							],
							[
								"u->-0.457656 - 0.423798 I",
								"a->1.94595 + 1.20331 I",
								"b->0.38062 + 1.37539 I"
							],
							[
								"u->0.569557 + 0.125662 I",
								"a->0.316122 + 0.218549 I",
								"b->-0.152586 - 0.164201 I"
							],
							[
								"u->0.569557 - 0.125662 I",
								"a->0.316122 - 0.218549 I",
								"b->-0.152586 + 0.164201 I"
							],
							[
								"u->-0.19027 + 1.43367 I",
								"a->1.50108 + 0.51525 I",
								"b->1.02431 - 2.05401 I"
							],
							[
								"u->-0.19027 - 1.43367 I",
								"a->1.50108 - 0.51525 I",
								"b->1.02431 + 2.05401 I"
							],
							[
								"u->-0.24454 + 1.43301 I",
								"a->-1.68707 - 0.1942 I",
								"b->-0.69085 + 2.3701 I"
							],
							[
								"u->-0.24454 - 1.43301 I",
								"a->-1.68707 + 0.1942 I",
								"b->-0.69085 - 2.3701 I"
							],
							[
								"u->0.21981 + 1.44034 I",
								"a->-0.396703 - 0.147942 I",
								"b->-0.12589 + 0.603905 I"
							],
							[
								"u->0.21981 - 1.44034 I",
								"a->-0.396703 + 0.147942 I",
								"b->-0.12589 - 0.603905 I"
							],
							[
								"u->-0.28148 + 1.45411 I",
								"a->1.58198 - 0.01901 I",
								"b->0.41766 - 2.30572 I"
							],
							[
								"u->-0.28148 - 1.45411 I",
								"a->1.58198 + 0.01901 I",
								"b->0.41766 + 2.30572 I"
							],
							[
								"u->-0.14244 + 1.49315 I",
								"a->-1.13418 - 0.397538 I",
								"b->-0.75514 + 1.63687 I"
							],
							[
								"u->-0.14244 - 1.49315 I",
								"a->-1.13418 + 0.397538 I",
								"b->-0.75514 - 1.63687 I"
							],
							[
								"u->-0.270853",
								"a->3.43431",
								"b->0.930194"
							]
						],
						"Epsilon":0.582153,
						"uPolys_ij":[
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"1 - 17*u + 56*u^2 - 150*u^3 + 172*u^4 + 75*u^5 - 1012*u^6 + 48*u^7 - 2430*u^8 - 11022*u^9 - 18836*u^10 - 35148*u^11 - 63122*u^12 - 88632*u^13 - 92522*u^14 + 9448*u^15 + 308791*u^16 + 754363*u^17 + 1317620*u^18 + 2175514*u^19 + 3327654*u^20 + 4224321*u^21 + 4218138*u^22 + 3281064*u^23 + 1995051*u^24 + 951419*u^25 + 355310*u^26 + 103026*u^27 + 22779*u^28 + 3718*u^29 + 423*u^30 + 30*u^31 + u^32",
							"-17 - 91*u - 184*u^2 - 274*u^3 - 154*u^4 - 169*u^5 + 140*u^6 - 62*u^7 + 208*u^8 - 556*u^9 - 746*u^10 - 1382*u^11 - 1922*u^12 - 2508*u^13 - 2478*u^14 - 1618*u^15 - 855*u^16 + 371*u^17 + 610*u^18 + 242*u^19 + 212*u^20 + 397*u^21 + 450*u^22 + 30*u^23 + 105*u^24 + 47*u^25 + 80*u^26 - 20*u^27 + 19*u^28 + 5*u^30 - 2*u^31 + u^32",
							"19 - 29*u - 362*u^2 - 1190*u^3 - 2800*u^4 - 5053*u^5 - 7484*u^6 - 10012*u^7 - 12402*u^8 - 15642*u^9 - 20548*u^10 - 27736*u^11 - 36814*u^12 - 45792*u^13 - 52342*u^14 - 54198*u^15 - 50435*u^16 - 42011*u^17 - 30716*u^18 - 19394*u^19 - 9770*u^20 - 3167*u^21 + 582*u^22 + 2010*u^23 + 2089*u^24 + 1569*u^25 + 970*u^26 + 508*u^27 + 229*u^28 + 86*u^29 + 27*u^30 + 6*u^31 + u^32",
							"-71 + 1953*u + 1484*u^2 - 55780*u^3 - 17754*u^4 + 554465*u^5 + 469864*u^6 - 2700836*u^7 - 4383230*u^8 + 5191776*u^9 + 17060108*u^10 + 4840752*u^11 - 25706770*u^12 - 29064916*u^13 + 5891524*u^14 + 30326168*u^15 + 15533877*u^16 - 7364443*u^17 - 9196324*u^18 - 474660*u^19 + 2440456*u^20 + 611615*u^21 - 390270*u^22 - 160158*u^23 + 42891*u^24 + 25747*u^25 - 3882*u^26 - 2848*u^27 + 357*u^28 + 194*u^29 - 27*u^30 - 6*u^31 + u^32",
							"289 - 2025*u - 10776*u^2 - 53922*u^3 - 138772*u^4 - 258029*u^5 - 281756*u^6 - 326008*u^7 - 837586*u^8 - 1938722*u^9 - 3052532*u^10 - 3253004*u^11 - 1408598*u^12 + 773776*u^13 + 1928894*u^14 + 2123044*u^15 - 176309*u^16 - 1175109*u^17 - 1372004*u^18 - 1440582*u^19 - 227026*u^20 - 210027*u^21 + 241746*u^22 + 103084*u^23 + 110015*u^24 + 37199*u^25 + 18782*u^26 + 4710*u^27 + 1559*u^28 + 270*u^29 + 63*u^30 + 6*u^31 + u^32",
							"64 + 400*u + 712*u^2 + 1881*u^3 + 6971*u^4 + 13069*u^5 + 11944*u^6 + 21760*u^7 + 143736*u^8 + 575108*u^9 + 1426312*u^10 + 2390822*u^11 + 2706250*u^12 + 1715770*u^13 - 336960*u^14 - 2153046*u^15 - 2388430*u^16 - 1005108*u^17 + 662900*u^18 + 1327141*u^19 + 906091*u^20 + 191645*u^21 - 186440*u^22 - 189950*u^23 - 68422*u^24 + 8836*u^25 + 23740*u^26 + 14233*u^27 + 5171*u^28 + 1267*u^29 + 208*u^30 + 21*u^31 + u^32",
							"361 - 14597*u - 44376*u^2 + 33634*u^3 + 180304*u^4 - 159981*u^5 - 1078644*u^6 - 1619536*u^7 - 2134322*u^8 - 5092182*u^9 - 10355112*u^10 - 12792560*u^11 - 8914694*u^12 - 3231416*u^13 - 3515378*u^14 - 11038184*u^15 - 19092673*u^16 - 20818685*u^17 - 15733816*u^18 - 8378706*u^19 - 2957726*u^20 - 510583*u^21 + 75746*u^22 + 60212*u^23 + 8999*u^24 + 3735*u^25 + 7730*u^26 + 6178*u^27 + 2795*u^28 + 814*u^29 + 155*u^30 + 18*u^31 + u^32",
							"-14099 + 13217*u + 245918*u^2 - 185870*u^3 + 126270*u^4 - 2794435*u^5 - 3240556*u^6 + 7012734*u^7 - 7137602*u^8 - 22235160*u^9 - 2747634*u^10 + 3044678*u^11 + 6876966*u^12 + 16408196*u^13 + 24597138*u^14 + 44147566*u^15 + 66454023*u^16 + 79362797*u^17 + 77351496*u^18 + 60967566*u^19 + 39609112*u^20 + 21580277*u^21 + 9933090*u^22 + 3931316*u^23 + 1351645*u^24 + 402657*u^25 + 104882*u^26 + 23758*u^27 + 4529*u^28 + 728*u^29 + 101*u^30 + 12*u^31 + u^32",
							"2521 - 10483*u - 169444*u^2 - 526532*u^3 - 311032*u^4 - 319409*u^5 - 3001048*u^6 - 6428196*u^7 - 5547588*u^8 - 2630960*u^9 - 3826040*u^10 - 11877078*u^11 - 15373496*u^12 + 413374*u^13 + 15478702*u^14 + 5258736*u^15 - 10271629*u^16 - 6187493*u^17 + 4265560*u^18 + 3527000*u^19 - 1015336*u^20 - 1046899*u^21 + 137402*u^22 + 166290*u^23 - 9631*u^24 - 13159*u^25 + 682*u^26 - 24*u^27 - 71*u^28 + 98*u^29 - 5*u^30 - 6*u^31 + u^32",
							"-1 - 3*u + 4*u^2 - 10*u^3 - 34*u^4 + 33*u^5 - 114*u^6 + 36*u^7 + 932*u^8 - 802*u^9 - 1774*u^10 + 1720*u^11 - 3508*u^12 + 232*u^13 + 24844*u^14 - 4382*u^15 - 68511*u^16 - 13173*u^17 + 117020*u^18 + 75106*u^19 - 112172*u^20 - 123223*u^21 + 31182*u^22 + 65172*u^23 + 1433*u^24 - 16333*u^25 - 2162*u^26 + 2158*u^27 + 411*u^28 - 146*u^29 - 33*u^30 + 4*u^31 + u^32",
							"-739 - 2613*u - 4854*u^2 - 14288*u^3 - 21208*u^4 - 15665*u^5 - 44668*u^6 - 79638*u^7 - 109236*u^8 - 153474*u^9 - 323434*u^10 - 320112*u^11 + 54224*u^12 + 80452*u^13 + 192660*u^14 + 12712*u^15 + 351697*u^16 + 34399*u^17 + 149932*u^18 - 71102*u^19 + 60014*u^20 - 47601*u^21 + 45274*u^22 - 8944*u^23 + 20113*u^24 - 349*u^25 + 4594*u^26 + 54*u^27 + 569*u^28 + 4*u^29 + 37*u^30 + u^32",
							"1 - 10*u + 69*u^2 - 75*u^3 + 2138*u^4 + 921*u^5 - 19392*u^6 - 38960*u^7 - 8606*u^8 + 186092*u^9 + 824634*u^10 + 2228514*u^11 + 4656602*u^12 + 8384826*u^13 + 13439116*u^14 + 19213852*u^15 + 24651799*u^16 + 28648978*u^17 + 30303957*u^18 + 29188573*u^19 + 25507700*u^20 + 20002281*u^21 + 13804600*u^22 + 8190720*u^23 + 4084899*u^24 + 1678682*u^25 + 558011*u^26 + 147055*u^27 + 29945*u^28 + 4539*u^29 + 482*u^30 + 32*u^31 + u^32",
							"-2803 + 20696*u - 76654*u^2 + 173586*u^3 - 270061*u^4 + 280335*u^5 - 174464*u^6 - 50206*u^7 - 226962*u^8 - 298688*u^9 - 960584*u^10 - 1268598*u^11 - 1239472*u^12 - 2667944*u^13 - 1216014*u^14 - 1788406*u^15 - 985101*u^16 - 341396*u^17 - 320482*u^18 - 322704*u^19 - 145441*u^20 - 19059*u^21 - 31238*u^22 + 2578*u^23 + 11979*u^24 - 2756*u^25 - 2214*u^26 + 408*u^27 + 282*u^28 - 41*u^29 - 17*u^30 + 3*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"1 + 4*u + 13*u^2 + 65*u^3 + 378*u^4 + 1807*u^5 + 5344*u^6 + 11516*u^7 + 14774*u^8 + 13428*u^9 - 4010*u^10 - 24698*u^11 - 47978*u^12 - 2054*u^13 + 99740*u^14 + 208562*u^15 + 322525*u^16 + 356778*u^17 + 345835*u^18 + 288709*u^19 + 209736*u^20 + 141067*u^21 + 82480*u^22 + 45006*u^23 + 21969*u^24 + 9550*u^25 + 3957*u^26 + 1313*u^27 + 463*u^28 + 107*u^29 + 32*u^30 + 4*u^31 + u^32",
							"583 - 2254*u + 7297*u^2 - 11351*u^3 + 14870*u^4 - 1049*u^5 - 470*u^6 + 48028*u^7 - 14062*u^8 + 76610*u^9 + 25652*u^10 + 26048*u^11 + 14298*u^12 - 15452*u^13 - 3566*u^14 - 21348*u^15 - 9699*u^16 + 7022*u^17 + 7745*u^18 + 10257*u^19 + 6496*u^20 + 3187*u^21 + 1658*u^22 + 510*u^23 + 751*u^24 + 636*u^25 + 111*u^26 - 67*u^27 + 9*u^28 + 25*u^29 - 2*u^30 - 2*u^31 + u^32",
							"-1129 - 329*u + 14656*u^2 - 4564*u^3 - 156420*u^4 + 12139*u^5 + 820014*u^6 - 161362*u^7 - 2745692*u^8 + 1428258*u^9 + 10883024*u^10 + 847870*u^11 - 30096058*u^12 - 19399288*u^13 + 54711184*u^14 + 85682560*u^15 + 7510897*u^16 - 74449087*u^17 - 58775400*u^18 + 9532126*u^19 + 47417862*u^20 + 42495377*u^21 + 23849086*u^22 + 10180298*u^23 + 3604479*u^24 + 1096279*u^25 + 286092*u^26 + 62686*u^27 + 11285*u^28 + 1662*u^29 + 199*u^30 + 18*u^31 + u^32",
							"1721 + 4796*u + 2706*u^2 + 23394*u^3 + 116833*u^4 + 206863*u^5 + 126264*u^6 - 69200*u^7 - 30386*u^8 + 312810*u^9 + 371046*u^10 + 114902*u^11 + 199194*u^12 + 166298*u^13 - 143162*u^14 + 183838*u^15 + 434625*u^16 - 176452*u^17 - 126198*u^18 + 389972*u^19 + 101707*u^20 - 269441*u^21 + 33658*u^22 + 121304*u^23 + 12261*u^24 - 27256*u^25 - 6282*u^26 + 2930*u^27 + 838*u^28 - 149*u^29 - 47*u^30 + 3*u^31 + u^32",
							"-1 + 22*u - 184*u^2 + 510*u^3 + 2619*u^4 - 16963*u^5 - 14304*u^6 + 199764*u^7 + 136878*u^8 - 1164194*u^9 - 1453024*u^10 + 2954394*u^11 + 7766150*u^12 + 5297144*u^13 - 1060270*u^14 - 3207846*u^15 - 1653089*u^16 - 367348*u^17 + 44940*u^18 + 130378*u^19 + 79373*u^20 + 37679*u^21 + 37258*u^22 + 16668*u^23 + 5231*u^24 + 2018*u^25 + 1094*u^26 + 58*u^27 + 230*u^28 - 25*u^29 + 19*u^30 - u^31 + u^32",
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-8 - 4*u + 64*u^2 + 1055*u^3 + 5607*u^4 + 13355*u^5 + 27198*u^6 + 37580*u^7 + 26572*u^8 + 62904*u^9 + 77888*u^10 + 52820*u^11 + 104892*u^12 - 47454*u^13 - 64840*u^14 - 133474*u^15 - 234440*u^16 - 912*u^17 - 86018*u^18 + 58959*u^19 + 85639*u^20 + 9173*u^21 + 77168*u^22 - 10816*u^23 + 27748*u^24 - 4992*u^25 + 5566*u^26 - 923*u^27 + 645*u^28 - 83*u^29 + 40*u^30 - 3*u^31 + u^32",
							"-9896 - 35140*u - 60402*u^2 + 202389*u^3 + 569219*u^4 - 216009*u^5 - 2181470*u^6 + 39318*u^7 + 399928*u^8 + 4660374*u^9 + 8781570*u^10 - 3523476*u^11 - 9107212*u^12 - 5473628*u^13 - 9098448*u^14 - 16368338*u^15 - 8584646*u^16 - 4396810*u^17 - 3674766*u^18 - 1609065*u^19 - 204543*u^20 + 117065*u^21 + 53226*u^22 - 32754*u^23 - 21662*u^24 - 2392*u^25 + 686*u^26 + 655*u^27 + 325*u^28 - 3*u^29 - 28*u^30 - u^31 + u^32",
							"2089 + 3479*u + 17788*u^2 + 39478*u^3 + 107426*u^4 + 238263*u^5 + 438002*u^6 + 689494*u^7 + 868788*u^8 + 1013788*u^9 + 1010800*u^10 + 1148452*u^11 + 1041050*u^12 + 1173024*u^13 + 938656*u^14 + 779432*u^15 + 763567*u^16 + 191215*u^17 + 654710*u^18 - 147676*u^19 + 510278*u^20 - 183127*u^21 + 261778*u^22 - 81576*u^23 + 74667*u^24 - 16385*u^25 + 11674*u^26 - 1694*u^27 + 1031*u^28 - 90*u^29 + 49*u^30 - 2*u^31 + u^32",
							"479 - 597*u + 4146*u^2 + 5700*u^3 + 8240*u^4 + 25317*u^5 + 30448*u^6 + 50986*u^7 + 41034*u^8 + 85518*u^9 + 48800*u^10 + 47928*u^11 + 48802*u^12 + 17382*u^13 + 16972*u^14 - 3738*u^15 + 9035*u^16 + 9783*u^17 + 2726*u^18 + 5608*u^19 - 892*u^20 + 1375*u^21 + 160*u^22 + 440*u^23 + 557*u^24 - 127*u^25 + 72*u^26 - 8*u^27 + 43*u^28 + 4*u^29 - u^30 + u^32"
						],
						"GeometricComponent":"{28, 29}",
						"uPolys_ij_N":[
							"-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32",
							"1 - 17*u + 56*u^2 - 150*u^3 + 172*u^4 + 75*u^5 - 1012*u^6 + 48*u^7 - 2430*u^8 - 11022*u^9 - 18836*u^10 - 35148*u^11 - 63122*u^12 - 88632*u^13 - 92522*u^14 + 9448*u^15 + 308791*u^16 + 754363*u^17 + 1317620*u^18 + 2175514*u^19 + 3327654*u^20 + 4224321*u^21 + 4218138*u^22 + 3281064*u^23 + 1995051*u^24 + 951419*u^25 + 355310*u^26 + 103026*u^27 + 22779*u^28 + 3718*u^29 + 423*u^30 + 30*u^31 + u^32",
							"-17 - 91*u - 184*u^2 - 274*u^3 - 154*u^4 - 169*u^5 + 140*u^6 - 62*u^7 + 208*u^8 - 556*u^9 - 746*u^10 - 1382*u^11 - 1922*u^12 - 2508*u^13 - 2478*u^14 - 1618*u^15 - 855*u^16 + 371*u^17 + 610*u^18 + 242*u^19 + 212*u^20 + 397*u^21 + 450*u^22 + 30*u^23 + 105*u^24 + 47*u^25 + 80*u^26 - 20*u^27 + 19*u^28 + 5*u^30 - 2*u^31 + u^32",
							"19 - 29*u - 362*u^2 - 1190*u^3 - 2800*u^4 - 5053*u^5 - 7484*u^6 - 10012*u^7 - 12402*u^8 - 15642*u^9 - 20548*u^10 - 27736*u^11 - 36814*u^12 - 45792*u^13 - 52342*u^14 - 54198*u^15 - 50435*u^16 - 42011*u^17 - 30716*u^18 - 19394*u^19 - 9770*u^20 - 3167*u^21 + 582*u^22 + 2010*u^23 + 2089*u^24 + 1569*u^25 + 970*u^26 + 508*u^27 + 229*u^28 + 86*u^29 + 27*u^30 + 6*u^31 + u^32",
							"-71 + 1953*u + 1484*u^2 - 55780*u^3 - 17754*u^4 + 554465*u^5 + 469864*u^6 - 2700836*u^7 - 4383230*u^8 + 5191776*u^9 + 17060108*u^10 + 4840752*u^11 - 25706770*u^12 - 29064916*u^13 + 5891524*u^14 + 30326168*u^15 + 15533877*u^16 - 7364443*u^17 - 9196324*u^18 - 474660*u^19 + 2440456*u^20 + 611615*u^21 - 390270*u^22 - 160158*u^23 + 42891*u^24 + 25747*u^25 - 3882*u^26 - 2848*u^27 + 357*u^28 + 194*u^29 - 27*u^30 - 6*u^31 + u^32",
							"289 - 2025*u - 10776*u^2 - 53922*u^3 - 138772*u^4 - 258029*u^5 - 281756*u^6 - 326008*u^7 - 837586*u^8 - 1938722*u^9 - 3052532*u^10 - 3253004*u^11 - 1408598*u^12 + 773776*u^13 + 1928894*u^14 + 2123044*u^15 - 176309*u^16 - 1175109*u^17 - 1372004*u^18 - 1440582*u^19 - 227026*u^20 - 210027*u^21 + 241746*u^22 + 103084*u^23 + 110015*u^24 + 37199*u^25 + 18782*u^26 + 4710*u^27 + 1559*u^28 + 270*u^29 + 63*u^30 + 6*u^31 + u^32",
							"64 + 400*u + 712*u^2 + 1881*u^3 + 6971*u^4 + 13069*u^5 + 11944*u^6 + 21760*u^7 + 143736*u^8 + 575108*u^9 + 1426312*u^10 + 2390822*u^11 + 2706250*u^12 + 1715770*u^13 - 336960*u^14 - 2153046*u^15 - 2388430*u^16 - 1005108*u^17 + 662900*u^18 + 1327141*u^19 + 906091*u^20 + 191645*u^21 - 186440*u^22 - 189950*u^23 - 68422*u^24 + 8836*u^25 + 23740*u^26 + 14233*u^27 + 5171*u^28 + 1267*u^29 + 208*u^30 + 21*u^31 + u^32",
							"361 - 14597*u - 44376*u^2 + 33634*u^3 + 180304*u^4 - 159981*u^5 - 1078644*u^6 - 1619536*u^7 - 2134322*u^8 - 5092182*u^9 - 10355112*u^10 - 12792560*u^11 - 8914694*u^12 - 3231416*u^13 - 3515378*u^14 - 11038184*u^15 - 19092673*u^16 - 20818685*u^17 - 15733816*u^18 - 8378706*u^19 - 2957726*u^20 - 510583*u^21 + 75746*u^22 + 60212*u^23 + 8999*u^24 + 3735*u^25 + 7730*u^26 + 6178*u^27 + 2795*u^28 + 814*u^29 + 155*u^30 + 18*u^31 + u^32",
							"-14099 + 13217*u + 245918*u^2 - 185870*u^3 + 126270*u^4 - 2794435*u^5 - 3240556*u^6 + 7012734*u^7 - 7137602*u^8 - 22235160*u^9 - 2747634*u^10 + 3044678*u^11 + 6876966*u^12 + 16408196*u^13 + 24597138*u^14 + 44147566*u^15 + 66454023*u^16 + 79362797*u^17 + 77351496*u^18 + 60967566*u^19 + 39609112*u^20 + 21580277*u^21 + 9933090*u^22 + 3931316*u^23 + 1351645*u^24 + 402657*u^25 + 104882*u^26 + 23758*u^27 + 4529*u^28 + 728*u^29 + 101*u^30 + 12*u^31 + u^32",
							"2521 - 10483*u - 169444*u^2 - 526532*u^3 - 311032*u^4 - 319409*u^5 - 3001048*u^6 - 6428196*u^7 - 5547588*u^8 - 2630960*u^9 - 3826040*u^10 - 11877078*u^11 - 15373496*u^12 + 413374*u^13 + 15478702*u^14 + 5258736*u^15 - 10271629*u^16 - 6187493*u^17 + 4265560*u^18 + 3527000*u^19 - 1015336*u^20 - 1046899*u^21 + 137402*u^22 + 166290*u^23 - 9631*u^24 - 13159*u^25 + 682*u^26 - 24*u^27 - 71*u^28 + 98*u^29 - 5*u^30 - 6*u^31 + u^32",
							"-1 - 3*u + 4*u^2 - 10*u^3 - 34*u^4 + 33*u^5 - 114*u^6 + 36*u^7 + 932*u^8 - 802*u^9 - 1774*u^10 + 1720*u^11 - 3508*u^12 + 232*u^13 + 24844*u^14 - 4382*u^15 - 68511*u^16 - 13173*u^17 + 117020*u^18 + 75106*u^19 - 112172*u^20 - 123223*u^21 + 31182*u^22 + 65172*u^23 + 1433*u^24 - 16333*u^25 - 2162*u^26 + 2158*u^27 + 411*u^28 - 146*u^29 - 33*u^30 + 4*u^31 + u^32",
							"-739 - 2613*u - 4854*u^2 - 14288*u^3 - 21208*u^4 - 15665*u^5 - 44668*u^6 - 79638*u^7 - 109236*u^8 - 153474*u^9 - 323434*u^10 - 320112*u^11 + 54224*u^12 + 80452*u^13 + 192660*u^14 + 12712*u^15 + 351697*u^16 + 34399*u^17 + 149932*u^18 - 71102*u^19 + 60014*u^20 - 47601*u^21 + 45274*u^22 - 8944*u^23 + 20113*u^24 - 349*u^25 + 4594*u^26 + 54*u^27 + 569*u^28 + 4*u^29 + 37*u^30 + u^32",
							"1 - 10*u + 69*u^2 - 75*u^3 + 2138*u^4 + 921*u^5 - 19392*u^6 - 38960*u^7 - 8606*u^8 + 186092*u^9 + 824634*u^10 + 2228514*u^11 + 4656602*u^12 + 8384826*u^13 + 13439116*u^14 + 19213852*u^15 + 24651799*u^16 + 28648978*u^17 + 30303957*u^18 + 29188573*u^19 + 25507700*u^20 + 20002281*u^21 + 13804600*u^22 + 8190720*u^23 + 4084899*u^24 + 1678682*u^25 + 558011*u^26 + 147055*u^27 + 29945*u^28 + 4539*u^29 + 482*u^30 + 32*u^31 + u^32",
							"-2803 + 20696*u - 76654*u^2 + 173586*u^3 - 270061*u^4 + 280335*u^5 - 174464*u^6 - 50206*u^7 - 226962*u^8 - 298688*u^9 - 960584*u^10 - 1268598*u^11 - 1239472*u^12 - 2667944*u^13 - 1216014*u^14 - 1788406*u^15 - 985101*u^16 - 341396*u^17 - 320482*u^18 - 322704*u^19 - 145441*u^20 - 19059*u^21 - 31238*u^22 + 2578*u^23 + 11979*u^24 - 2756*u^25 - 2214*u^26 + 408*u^27 + 282*u^28 - 41*u^29 - 17*u^30 + 3*u^31 + u^32",
							"-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32",
							"1 + 4*u + 13*u^2 + 65*u^3 + 378*u^4 + 1807*u^5 + 5344*u^6 + 11516*u^7 + 14774*u^8 + 13428*u^9 - 4010*u^10 - 24698*u^11 - 47978*u^12 - 2054*u^13 + 99740*u^14 + 208562*u^15 + 322525*u^16 + 356778*u^17 + 345835*u^18 + 288709*u^19 + 209736*u^20 + 141067*u^21 + 82480*u^22 + 45006*u^23 + 21969*u^24 + 9550*u^25 + 3957*u^26 + 1313*u^27 + 463*u^28 + 107*u^29 + 32*u^30 + 4*u^31 + u^32",
							"583 - 2254*u + 7297*u^2 - 11351*u^3 + 14870*u^4 - 1049*u^5 - 470*u^6 + 48028*u^7 - 14062*u^8 + 76610*u^9 + 25652*u^10 + 26048*u^11 + 14298*u^12 - 15452*u^13 - 3566*u^14 - 21348*u^15 - 9699*u^16 + 7022*u^17 + 7745*u^18 + 10257*u^19 + 6496*u^20 + 3187*u^21 + 1658*u^22 + 510*u^23 + 751*u^24 + 636*u^25 + 111*u^26 - 67*u^27 + 9*u^28 + 25*u^29 - 2*u^30 - 2*u^31 + u^32",
							"-1129 - 329*u + 14656*u^2 - 4564*u^3 - 156420*u^4 + 12139*u^5 + 820014*u^6 - 161362*u^7 - 2745692*u^8 + 1428258*u^9 + 10883024*u^10 + 847870*u^11 - 30096058*u^12 - 19399288*u^13 + 54711184*u^14 + 85682560*u^15 + 7510897*u^16 - 74449087*u^17 - 58775400*u^18 + 9532126*u^19 + 47417862*u^20 + 42495377*u^21 + 23849086*u^22 + 10180298*u^23 + 3604479*u^24 + 1096279*u^25 + 286092*u^26 + 62686*u^27 + 11285*u^28 + 1662*u^29 + 199*u^30 + 18*u^31 + u^32",
							"1721 + 4796*u + 2706*u^2 + 23394*u^3 + 116833*u^4 + 206863*u^5 + 126264*u^6 - 69200*u^7 - 30386*u^8 + 312810*u^9 + 371046*u^10 + 114902*u^11 + 199194*u^12 + 166298*u^13 - 143162*u^14 + 183838*u^15 + 434625*u^16 - 176452*u^17 - 126198*u^18 + 389972*u^19 + 101707*u^20 - 269441*u^21 + 33658*u^22 + 121304*u^23 + 12261*u^24 - 27256*u^25 - 6282*u^26 + 2930*u^27 + 838*u^28 - 149*u^29 - 47*u^30 + 3*u^31 + u^32",
							"-1 + 22*u - 184*u^2 + 510*u^3 + 2619*u^4 - 16963*u^5 - 14304*u^6 + 199764*u^7 + 136878*u^8 - 1164194*u^9 - 1453024*u^10 + 2954394*u^11 + 7766150*u^12 + 5297144*u^13 - 1060270*u^14 - 3207846*u^15 - 1653089*u^16 - 367348*u^17 + 44940*u^18 + 130378*u^19 + 79373*u^20 + 37679*u^21 + 37258*u^22 + 16668*u^23 + 5231*u^24 + 2018*u^25 + 1094*u^26 + 58*u^27 + 230*u^28 - 25*u^29 + 19*u^30 - u^31 + u^32",
							"8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32",
							"-8 - 4*u + 64*u^2 + 1055*u^3 + 5607*u^4 + 13355*u^5 + 27198*u^6 + 37580*u^7 + 26572*u^8 + 62904*u^9 + 77888*u^10 + 52820*u^11 + 104892*u^12 - 47454*u^13 - 64840*u^14 - 133474*u^15 - 234440*u^16 - 912*u^17 - 86018*u^18 + 58959*u^19 + 85639*u^20 + 9173*u^21 + 77168*u^22 - 10816*u^23 + 27748*u^24 - 4992*u^25 + 5566*u^26 - 923*u^27 + 645*u^28 - 83*u^29 + 40*u^30 - 3*u^31 + u^32",
							"-9896 - 35140*u - 60402*u^2 + 202389*u^3 + 569219*u^4 - 216009*u^5 - 2181470*u^6 + 39318*u^7 + 399928*u^8 + 4660374*u^9 + 8781570*u^10 - 3523476*u^11 - 9107212*u^12 - 5473628*u^13 - 9098448*u^14 - 16368338*u^15 - 8584646*u^16 - 4396810*u^17 - 3674766*u^18 - 1609065*u^19 - 204543*u^20 + 117065*u^21 + 53226*u^22 - 32754*u^23 - 21662*u^24 - 2392*u^25 + 686*u^26 + 655*u^27 + 325*u^28 - 3*u^29 - 28*u^30 - u^31 + u^32",
							"2089 + 3479*u + 17788*u^2 + 39478*u^3 + 107426*u^4 + 238263*u^5 + 438002*u^6 + 689494*u^7 + 868788*u^8 + 1013788*u^9 + 1010800*u^10 + 1148452*u^11 + 1041050*u^12 + 1173024*u^13 + 938656*u^14 + 779432*u^15 + 763567*u^16 + 191215*u^17 + 654710*u^18 - 147676*u^19 + 510278*u^20 - 183127*u^21 + 261778*u^22 - 81576*u^23 + 74667*u^24 - 16385*u^25 + 11674*u^26 - 1694*u^27 + 1031*u^28 - 90*u^29 + 49*u^30 - 2*u^31 + u^32",
							"479 - 597*u + 4146*u^2 + 5700*u^3 + 8240*u^4 + 25317*u^5 + 30448*u^6 + 50986*u^7 + 41034*u^8 + 85518*u^9 + 48800*u^10 + 47928*u^11 + 48802*u^12 + 17382*u^13 + 16972*u^14 - 3738*u^15 + 9035*u^16 + 9783*u^17 + 2726*u^18 + 5608*u^19 - 892*u^20 + 1375*u^21 + 160*u^22 + 440*u^23 + 557*u^24 - 127*u^25 + 72*u^26 - 8*u^27 + 43*u^28 + 4*u^29 - u^30 + u^32"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{4, 8}",
								"{4, 9}",
								"{5, 7}",
								"{5, 8}"
							],
							[
								"{4, 5}",
								"{7, 8}",
								"{8, 9}"
							],
							[
								"{4, 7}",
								"{5, 9}",
								"{6, 9}"
							],
							[
								"{3, 6}",
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{6, 8}"
							],
							[
								"{5, 6}"
							],
							[
								"{1, 2}",
								"{3, 9}",
								"{6, 7}"
							],
							[
								"{3, 4}"
							],
							[
								"{3, 8}"
							],
							[
								"{3, 5}"
							],
							[
								"{3, 7}",
								"{7, 10}"
							],
							[
								"{6, 10}"
							],
							[
								"{1, 10}",
								"{2, 3}",
								"{9, 10}"
							],
							[
								"{4, 10}"
							],
							[
								"{1, 3}",
								"{2, 9}",
								"{2, 10}",
								"{3, 10}"
							],
							[
								"{1, 4}",
								"{1, 9}"
							],
							[
								"{2, 4}"
							],
							[
								"{8, 10}"
							],
							[
								"{1, 8}"
							],
							[
								"{2, 8}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 7}"
							],
							[
								"{2, 6}"
							],
							[
								"{5, 10}"
							],
							[
								"{1, 5}"
							],
							[
								"{2, 5}"
							]
						],
						"SortedReprnIndices":"{29, 28, 4, 3, 25, 24, 26, 27, 13, 12, 8, 9, 1, 2, 16, 17, 5, 6, 23, 22, 14, 15, 30, 31, 11, 10, 20, 21, 18, 19, 7, 32}",
						"aCuspShapeN":[
							"-6.1929989946786612365`5.148882157055881 - 0.5380376935533183342`4.087793849845949*I",
							"-6.1929989946786612365`5.148882157055881 + 0.5380376935533183342`4.087793849845949*I",
							"-4.1833003500671364343`4.902568098535678 + 6.1089358382536518602`5.067014615413154*I",
							"-4.1833003500671364343`4.902568098535678 - 6.1089358382536518602`5.067014615413154*I",
							"-0.0635190398340375712`3.341116513429088 - 4.0949647554030178083`5.150462757059948*I",
							"-0.0635190398340375712`3.341116513429088 + 4.0949647554030178083`5.150462757059948*I",
							-3.3618,
							"-7.1564224957513584442`5.088073698046413 - 4.130694239552315262`4.849400774836854*I",
							"-7.1564224957513584442`5.088073698046413 + 4.130694239552315262`4.849400774836854*I",
							"-6.1109837210164028911`5.150116552471198 - 0.2618892123136830118`3.78212303508733*I",
							"-6.1109837210164028911`5.150116552471198 + 0.2618892123136830118`3.78212303508733*I",
							"-1.4283979377777160526`4.463433469966569 + 6.8007466622455684098`5.141140852492952*I",
							"-1.4283979377777160526`4.463433469966569 - 6.8007466622455684098`5.141140852492952*I",
							"-3.3473633132889685376`4.979507102496244 - 3.6637037301449365946`5.018724597157564*I",
							"-3.3473633132889685376`4.979507102496244 + 3.6637037301449365946`5.018724597157564*I",
							"0.3787021353370877142`4.1816296159919695 - 3.5047944198925309976`5.147994410781047*I",
							"0.3787021353370877142`4.1816296159919695 + 3.5047944198925309976`5.147994410781047*I",
							"-4.141410387161318232`5.150253745070053 + 0.1436918695400500993`3.690537671959718*I",
							"-4.141410387161318232`5.150253745070053 - 0.1436918695400500993`3.690537671959718*I",
							"6.4195898208259053172`5.137914098303898 - 1.5691404311793723599`4.526068631335136*I",
							"6.4195898208259053172`5.137914098303898 + 1.5691404311793723599`4.526068631335136*I",
							"-7.5939095897741055813`5.149756088947261 + 0``4.2692906666591455*I",
							"-7.5939095897741055813`5.149756088947261 + 0``4.2692906666591455*I",
							"-5.6302964988042475372`4.98230191638681 + 6.0896602544000529721`5.016363714188994*I",
							"-5.6302964988042475372`4.98230191638681 - 6.0896602544000529721`5.016363714188994*I",
							"-7.2965415126761062455`5.113741765948161 - 3.1343813206656277222`4.746776538757761*I",
							"-7.2965415126761062455`5.113741765948161 + 3.1343813206656277222`4.746776538757761*I",
							"-7.7934737892983113068`5.0425857202739275 + 6.2534372176271545062`4.946973435167397*I",
							"-7.7934737892983113068`5.0425857202739275 - 6.2534372176271545062`4.946973435167397*I",
							"-9.6699376567141849215`5.148214089362292 + 0``4.162790415220581*I",
							"-9.6699376567141849215`5.148214089362292 + 0``4.162790415220581*I",
							-1.0018e1
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_52_1",
						"Generators":[
							"-1 + b",
							"-2 + a + u - u^2",
							"-1 + 2*u - u^2 + u^3"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.7359e-2,
							"TimingZeroDimVars":6.154e-2,
							"TimingmagmaVCompNormalize":6.285400000000001e-2,
							"TimingNumberOfSols":3.6619000000000006e-2,
							"TimingIsRadical":1.961e-3,
							"TimingArcColoring":5.9505999999999996e-2,
							"TimingObstruction":1.74e-3,
							"TimingComplexVolumeN":2.906216,
							"TimingaCuspShapeN":1.3532e-2,
							"TiminguValues":0.638325,
							"TiminguPolysN":5.420000000000001e-4,
							"TiminguPolys":0.785765,
							"TimingaCuspShape":9.608499999999999e-2,
							"TimingRepresentationsN":3.6437e-2,
							"TiminguValues_ij":0.151543,
							"TiminguPoly_ij":0.845636,
							"TiminguPolys_ij_N":8.67e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":3,
						"IsRadical":true,
						"ArcColoring":[
							[
								"2 - u + u^2",
								1
							],
							[
								"2 - u + u^2",
								1
							],
							"{-1, 0}",
							[
								0,
								"u"
							],
							[
								"u",
								"1 - u + u^2"
							],
							[
								"1 + u^2",
								"1 - u + u^2"
							],
							[
								"1 + u^2",
								"1 - u + u^2"
							],
							[
								1,
								"u^2"
							],
							"{1, 0}",
							[
								"3 - u + u^2",
								1
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"-4.66906 + 2.82812*I",
							"-4.66906 - 2.82812*I",
							-0.53148
						],
						"uPolysN":[
							"u^3",
							"1 + 3*u + 3*u^2 + u^3",
							"1 - u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"1 - u^2 + u^3",
							"u^3",
							"-1 + 2*u - u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"-1 + 3*u - 3*u^2 + u^3",
							"-1 + 3*u - 3*u^2 + u^3"
						],
						"uPolys":[
							"u^3",
							"(1 + u)^3",
							"1 - u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"1 - u^2 + u^3",
							"u^3",
							"-1 + 2*u - u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"(-1 + u)^3",
							"(-1 + u)^3"
						],
						"aCuspShape":"4 - 4*u + 5*u^2",
						"RepresentationsN":[
							[
								"u->0.21508 + 1.30714 I",
								"a->0.122561 - 0.744862 I",
								"b->1."
							],
							[
								"u->0.21508 - 1.30714 I",
								"a->0.122561 + 0.744862 I",
								"b->1."
							],
							[
								"u->0.56984",
								"a->1.75488",
								"b->1."
							]
						],
						"Epsilon":2.24805,
						"uPolys_ij":[
							"(1 + u)^3",
							"u^3",
							"(-1 + u)^3",
							"5 + 7*u + 4*u^2 + u^3",
							"1 + 3*u + 2*u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"1 + 2*u - 3*u^2 + u^3",
							"8 - 2*u^2 + u^3",
							"-1 + 10*u - 5*u^2 + u^3",
							"1 - u^2 + u^3",
							"-1 + u^2 + u^3"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"1 + 3*u + 3*u^2 + u^3",
							"u^3",
							"-1 + 3*u - 3*u^2 + u^3",
							"5 + 7*u + 4*u^2 + u^3",
							"1 + 3*u + 2*u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"1 + 2*u - 3*u^2 + u^3",
							"8 - 2*u^2 + u^3",
							"-1 + 10*u - 5*u^2 + u^3",
							"1 - u^2 + u^3",
							"-1 + u^2 + u^3"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 9}",
								"{1, 10}",
								"{2, 9}",
								"{2, 10}",
								"{3, 10}"
							],
							[
								"{1, 2}",
								"{1, 6}",
								"{1, 7}",
								"{2, 6}",
								"{2, 7}",
								"{3, 9}",
								"{6, 7}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{2, 3}",
								"{2, 4}",
								"{9, 10}"
							],
							[
								"{4, 10}"
							],
							[
								"{1, 8}",
								"{2, 8}"
							],
							[
								"{3, 4}",
								"{4, 8}",
								"{4, 9}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}"
							],
							[
								"{3, 8}",
								"{4, 5}",
								"{6, 8}",
								"{7, 8}",
								"{8, 9}"
							],
							[
								"{5, 10}"
							],
							[
								"{8, 10}"
							],
							[
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{4, 6}",
								"{4, 7}",
								"{5, 9}",
								"{6, 9}",
								"{6, 10}",
								"{7, 9}",
								"{7, 10}"
							],
							[
								"{1, 5}",
								"{2, 5}"
							]
						],
						"SortedReprnIndices":"{1, 2, 3}",
						"aCuspShapeN":[
							"-5.172114311115758533`5.107617843479823 - 2.4171675544166757025`4.777256484727772*I",
							"-5.172114311115758533`5.107617843479823 + 2.4171675544166757025`4.777256484727772*I",
							3.3442
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_52_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":6.454900000000001e-2,
							"TimingZeroDimVars":5.7785e-2,
							"TimingmagmaVCompNormalize":5.9019e-2,
							"TimingNumberOfSols":2.5039e-2,
							"TimingIsRadical":1.5960000000000004e-3,
							"TimingArcColoring":5.7557000000000004e-2,
							"TimingObstruction":4.5300000000000006e-4,
							"TimingComplexVolumeN":0.348006,
							"TimingaCuspShapeN":4.625e-3,
							"TiminguValues":0.633446,
							"TiminguPolysN":7.400000000000002e-5,
							"TiminguPolys":0.795762,
							"TimingaCuspShape":9.199299999999999e-2,
							"TimingRepresentationsN":2.4723000000000002e-2,
							"TiminguValues_ij":0.144995,
							"TiminguPoly_ij":0.141878,
							"TiminguPolys_ij_N":2.8e-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":[
				"u^3*(8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32)",
				"(1 + u)^3*(-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32)",
				"(1 - u^2 + u^3)*(19 - 29*u - 362*u^2 - 1190*u^3 - 2800*u^4 - 5053*u^5 - 7484*u^6 - 10012*u^7 - 12402*u^8 - 15642*u^9 - 20548*u^10 - 27736*u^11 - 36814*u^12 - 45792*u^13 - 52342*u^14 - 54198*u^15 - 50435*u^16 - 42011*u^17 - 30716*u^18 - 19394*u^19 - 9770*u^20 - 3167*u^21 + 582*u^22 + 2010*u^23 + 2089*u^24 + 1569*u^25 + 970*u^26 + 508*u^27 + 229*u^28 + 86*u^29 + 27*u^30 + 6*u^31 + u^32)",
				"(1 + 2*u + u^2 + u^3)*(-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32)",
				"(1 - u^2 + u^3)*(-17 - 91*u - 184*u^2 - 274*u^3 - 154*u^4 - 169*u^5 + 140*u^6 - 62*u^7 + 208*u^8 - 556*u^9 - 746*u^10 - 1382*u^11 - 1922*u^12 - 2508*u^13 - 2478*u^14 - 1618*u^15 - 855*u^16 + 371*u^17 + 610*u^18 + 242*u^19 + 212*u^20 + 397*u^21 + 450*u^22 + 30*u^23 + 105*u^24 + 47*u^25 + 80*u^26 - 20*u^27 + 19*u^28 + 5*u^30 - 2*u^31 + u^32)",
				"u^3*(8 + 4*u - 24*u^2 + 25*u^3 + 21*u^4 - 33*u^5 - 32*u^6 - 130*u^7 + 144*u^8 + 482*u^9 - 398*u^10 - 854*u^11 + 726*u^12 + 840*u^13 - 742*u^14 - 250*u^15 + 154*u^16 - 338*u^17 + 516*u^18 + 351*u^19 - 601*u^20 - 21*u^21 + 242*u^22 - 168*u^23 + 42*u^24 + 136*u^25 - 90*u^26 - 53*u^27 + 43*u^28 + 11*u^29 - 10*u^30 - u^31 + u^32)",
				"(-1 + 2*u - u^2 + u^3)*(-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32)",
				"(-1 + 2*u - u^2 + u^3)*(-1 - 5*u - 4*u^2 + 10*u^3 + 30*u^4 + 15*u^5 - 20*u^6 - 72*u^7 - 66*u^8 - 30*u^9 + 84*u^10 + 28*u^11 - 90*u^12 - 488*u^13 - 686*u^14 - 892*u^15 - 403*u^16 + 127*u^17 + 1240*u^18 + 1858*u^19 + 2660*u^20 + 2477*u^21 + 2554*u^22 + 1740*u^23 + 1477*u^24 + 747*u^25 + 546*u^26 + 198*u^27 + 127*u^28 + 30*u^29 + 17*u^30 + 2*u^31 + u^32)",
				"(-1 + u)^3*(-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32)",
				"(-1 + u)^3*(-1 + 2*u - 7*u^2 - 5*u^3 - u^5 - 48*u^6 - 208*u^7 - 322*u^8 + 148*u^9 + 1378*u^10 + 1486*u^11 - 1238*u^12 - 3946*u^13 - 1520*u^14 + 4244*u^15 + 4693*u^16 - 1670*u^17 - 5347*u^18 - 1129*u^19 + 3606*u^20 + 2067*u^21 - 1560*u^22 - 1532*u^23 + 445*u^24 + 726*u^25 - 101*u^26 - 231*u^27 + 29*u^28 + 45*u^29 - 8*u^30 - 4*u^31 + u^32)"
			],
			"RileyPolyC":[
				"y^3*(64 - 400*y + 712*y^2 - 1881*y^3 + 6971*y^4 - 13069*y^5 + 11944*y^6 - 21760*y^7 + 143736*y^8 - 575108*y^9 + 1426312*y^10 - 2390822*y^11 + 2706250*y^12 - 1715770*y^13 - 336960*y^14 + 2153046*y^15 - 2388430*y^16 + 1005108*y^17 + 662900*y^18 - 1327141*y^19 + 906091*y^20 - 191645*y^21 - 186440*y^22 + 189950*y^23 - 68422*y^24 - 8836*y^25 + 23740*y^26 - 14233*y^27 + 5171*y^28 - 1267*y^29 + 208*y^30 - 21*y^31 + y^32)",
				"(-1 + y)^3*(1 + 10*y + 69*y^2 + 75*y^3 + 2138*y^4 - 921*y^5 - 19392*y^6 + 38960*y^7 - 8606*y^8 - 186092*y^9 + 824634*y^10 - 2228514*y^11 + 4656602*y^12 - 8384826*y^13 + 13439116*y^14 - 19213852*y^15 + 24651799*y^16 - 28648978*y^17 + 30303957*y^18 - 29188573*y^19 + 25507700*y^20 - 20002281*y^21 + 13804600*y^22 - 8190720*y^23 + 4084899*y^24 - 1678682*y^25 + 558011*y^26 - 147055*y^27 + 29945*y^28 - 4539*y^29 + 482*y^30 - 32*y^31 + y^32)",
				"(-1 + 2*y - y^2 + y^3)*(361 - 14597*y - 44376*y^2 + 33634*y^3 + 180304*y^4 - 159981*y^5 - 1078644*y^6 - 1619536*y^7 - 2134322*y^8 - 5092182*y^9 - 10355112*y^10 - 12792560*y^11 - 8914694*y^12 - 3231416*y^13 - 3515378*y^14 - 11038184*y^15 - 19092673*y^16 - 20818685*y^17 - 15733816*y^18 - 8378706*y^19 - 2957726*y^20 - 510583*y^21 + 75746*y^22 + 60212*y^23 + 8999*y^24 + 3735*y^25 + 7730*y^26 + 6178*y^27 + 2795*y^28 + 814*y^29 + 155*y^30 + 18*y^31 + y^32)",
				"(-1 + 2*y + 3*y^2 + y^3)*(1 - 17*y + 56*y^2 - 150*y^3 + 172*y^4 + 75*y^5 - 1012*y^6 + 48*y^7 - 2430*y^8 - 11022*y^9 - 18836*y^10 - 35148*y^11 - 63122*y^12 - 88632*y^13 - 92522*y^14 + 9448*y^15 + 308791*y^16 + 754363*y^17 + 1317620*y^18 + 2175514*y^19 + 3327654*y^20 + 4224321*y^21 + 4218138*y^22 + 3281064*y^23 + 1995051*y^24 + 951419*y^25 + 355310*y^26 + 103026*y^27 + 22779*y^28 + 3718*y^29 + 423*y^30 + 30*y^31 + y^32)",
				"(-1 + 2*y - y^2 + y^3)*(289 - 2025*y - 10776*y^2 - 53922*y^3 - 138772*y^4 - 258029*y^5 - 281756*y^6 - 326008*y^7 - 837586*y^8 - 1938722*y^9 - 3052532*y^10 - 3253004*y^11 - 1408598*y^12 + 773776*y^13 + 1928894*y^14 + 2123044*y^15 - 176309*y^16 - 1175109*y^17 - 1372004*y^18 - 1440582*y^19 - 227026*y^20 - 210027*y^21 + 241746*y^22 + 103084*y^23 + 110015*y^24 + 37199*y^25 + 18782*y^26 + 4710*y^27 + 1559*y^28 + 270*y^29 + 63*y^30 + 6*y^31 + y^32)",
				"y^3*(64 - 400*y + 712*y^2 - 1881*y^3 + 6971*y^4 - 13069*y^5 + 11944*y^6 - 21760*y^7 + 143736*y^8 - 575108*y^9 + 1426312*y^10 - 2390822*y^11 + 2706250*y^12 - 1715770*y^13 - 336960*y^14 + 2153046*y^15 - 2388430*y^16 + 1005108*y^17 + 662900*y^18 - 1327141*y^19 + 906091*y^20 - 191645*y^21 - 186440*y^22 + 189950*y^23 - 68422*y^24 - 8836*y^25 + 23740*y^26 - 14233*y^27 + 5171*y^28 - 1267*y^29 + 208*y^30 - 21*y^31 + y^32)",
				"(-1 + 2*y + 3*y^2 + y^3)*(1 - 17*y + 56*y^2 - 150*y^3 + 172*y^4 + 75*y^5 - 1012*y^6 + 48*y^7 - 2430*y^8 - 11022*y^9 - 18836*y^10 - 35148*y^11 - 63122*y^12 - 88632*y^13 - 92522*y^14 + 9448*y^15 + 308791*y^16 + 754363*y^17 + 1317620*y^18 + 2175514*y^19 + 3327654*y^20 + 4224321*y^21 + 4218138*y^22 + 3281064*y^23 + 1995051*y^24 + 951419*y^25 + 355310*y^26 + 103026*y^27 + 22779*y^28 + 3718*y^29 + 423*y^30 + 30*y^31 + y^32)",
				"(-1 + 2*y + 3*y^2 + y^3)*(1 - 17*y + 56*y^2 - 150*y^3 + 172*y^4 + 75*y^5 - 1012*y^6 + 48*y^7 - 2430*y^8 - 11022*y^9 - 18836*y^10 - 35148*y^11 - 63122*y^12 - 88632*y^13 - 92522*y^14 + 9448*y^15 + 308791*y^16 + 754363*y^17 + 1317620*y^18 + 2175514*y^19 + 3327654*y^20 + 4224321*y^21 + 4218138*y^22 + 3281064*y^23 + 1995051*y^24 + 951419*y^25 + 355310*y^26 + 103026*y^27 + 22779*y^28 + 3718*y^29 + 423*y^30 + 30*y^31 + y^32)",
				"(-1 + y)^3*(1 + 10*y + 69*y^2 + 75*y^3 + 2138*y^4 - 921*y^5 - 19392*y^6 + 38960*y^7 - 8606*y^8 - 186092*y^9 + 824634*y^10 - 2228514*y^11 + 4656602*y^12 - 8384826*y^13 + 13439116*y^14 - 19213852*y^15 + 24651799*y^16 - 28648978*y^17 + 30303957*y^18 - 29188573*y^19 + 25507700*y^20 - 20002281*y^21 + 13804600*y^22 - 8190720*y^23 + 4084899*y^24 - 1678682*y^25 + 558011*y^26 - 147055*y^27 + 29945*y^28 - 4539*y^29 + 482*y^30 - 32*y^31 + y^32)",
				"(-1 + y)^3*(1 + 10*y + 69*y^2 + 75*y^3 + 2138*y^4 - 921*y^5 - 19392*y^6 + 38960*y^7 - 8606*y^8 - 186092*y^9 + 824634*y^10 - 2228514*y^11 + 4656602*y^12 - 8384826*y^13 + 13439116*y^14 - 19213852*y^15 + 24651799*y^16 - 28648978*y^17 + 30303957*y^18 - 29188573*y^19 + 25507700*y^20 - 20002281*y^21 + 13804600*y^22 - 8190720*y^23 + 4084899*y^24 - 1678682*y^25 + 558011*y^26 - 147055*y^27 + 29945*y^28 - 4539*y^29 + 482*y^30 - 32*y^31 + y^32)"
			]
		},
		"GeometricRepresentation":[
			1.1537500000000001e1,
			[
				"J10_52_0",
				1,
				"{28, 29}"
			]
		]
	}
}