{
	"Index":134,
	"Name":"10_50",
	"RolfsenName":"10_50",
	"DTname":"10a_82",
	"TunnelNumber":1,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-10, 18, 12, 14, 16, -20, 8, 6, 2, 4}",
		"Acode":"{-6, 10, 7, 8, 9, -1, 5, 4, 2, 3}",
		"PDcode":[
			"{1, 10, 2, 11}",
			"{3, 19, 4, 18}",
			"{5, 13, 6, 12}",
			"{7, 15, 8, 14}",
			"{9, 17, 10, 16}",
			"{11, 20, 12, 1}",
			"{13, 9, 14, 8}",
			"{15, 7, 16, 6}",
			"{17, 3, 18, 2}",
			"{19, 5, 20, 4}"
		],
		"CBtype":"{2, 1}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{7, 5, 1}",
				[],
				[
					"{7, 5, 8, 1}",
					"{5, 8, 4, 2}",
					"{8, 4, 9, 1}",
					"{4, 7, 3, 2}",
					"{7, -1, 6, 2}",
					"{1, -6, 2, 1}",
					"{1, 3, 10, 2}"
				],
				"{5, 9}",
				"{2}",
				2
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"-1 - a*b - u - 2*u^3 - u^5",
						"-b^2 + u - 2*u^3 - 3*u^5 - u^7",
						"1 - a + a*b + b^2 + 2*a*b^3 + b^4 + a*b^5 + u^2 + 2*a*u^2 - 2*a^2*u^2 - 4*b*u^2 - 3*a*b*u^2 - b^2*u^2 - 4*a^2*b^2*u^2 - 2*a*b^3*u^2 + b^4*u^2 - 2*a^2*b^4*u^2 + a*b^5*u^2 + 3*a*u^4 - a^2*u^4 - 4*b*u^4 - 2*a*b*u^4 - b^2*u^4 - 2*a^2*b^2*u^4 - 2*a*b^3*u^4 - a^2*b^4*u^4 + a*u^6 - b*u^6",
						"-b + b^2 + 2*b^4 + b^6 + 2*u^2 + a*u^2 - 2*b*u^2 - 2*a*b*u^2 - b^2*u^2 - 4*a*b^3*u^2 - 2*a*b^5*u^2 + b^6*u^2 + u^4 + 2*a*u^4 - 3*b*u^4 - a*b*u^4 - b^2*u^4 - 2*a*b^3*u^4 - b^4*u^4 - a*b^5*u^4 + a*u^6 - b*u^6"
					],
					"TimingForPrimaryIdeals":0.120161
				},
				"v":{
					"CheckEq":[
						"-b^2",
						"-b + b^2 + 2*b^4 + b^6",
						"-1 - a*b + v",
						"1 - a + a*b + b^2 + 2*a*b^3 + b^4 + a*b^5 - b*v^2"
					],
					"TimingForPrimaryIdeals":7.528800000000001e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_50_0",
						"Generators":[
							"1 + b - u - 11*u^2 - 20*u^3 + 8*u^4 + 3*u^5 + 22*u^6 + 60*u^7 + 4*u^8 + 43*u^9 - 58*u^10 + 48*u^11 - 180*u^12 + 108*u^13 - 158*u^14 - 10*u^15 + 141*u^16 - 283*u^17 + 427*u^18 - 394*u^19 + 420*u^20 - 269*u^21 + 228*u^22 - 104*u^23 + 73*u^24 - 22*u^25 + 13*u^26 - 2*u^27 + u^28",
							"2 + a + 6*u - 2*u^2 - 28*u^3 - 16*u^4 - 40*u^5 - 14*u^6 + 61*u^7 + 62*u^8 + 156*u^9 + 36*u^10 + 156*u^11 - 242*u^12 + 68*u^13 - 346*u^14 - 154*u^15 + 72*u^16 - 402*u^17 + 572*u^18 - 444*u^19 + 636*u^20 - 280*u^21 + 370*u^22 - 105*u^23 + 126*u^24 - 22*u^25 + 24*u^26 - 2*u^27 + 2*u^28",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":7.1455e-2,
							"TimingZeroDimVars":8.994300000000001e-2,
							"TimingmagmaVCompNormalize":9.131500000000001e-2,
							"TimingNumberOfSols":0.329133,
							"TimingIsRadical":3.8952e-2,
							"TimingArcColoring":6.6452e-2,
							"TimingObstruction":6.5272e-2,
							"TimingComplexVolumeN":2.5264909000000003e1,
							"TimingaCuspShapeN":0.1546,
							"TiminguValues":0.672479,
							"TiminguPolysN":9.1646e-2,
							"TiminguPolys":0.934647,
							"TimingaCuspShape":0.132852,
							"TimingRepresentationsN":0.282033,
							"TiminguValues_ij":0.183139,
							"TiminguPoly_ij":1.947583,
							"TiminguPolys_ij_N":0.144204
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":29,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-2 - 6*u + 2*u^2 + 28*u^3 + 16*u^4 + 40*u^5 + 14*u^6 - 61*u^7 - 62*u^8 - 156*u^9 - 36*u^10 - 156*u^11 + 242*u^12 - 68*u^13 + 346*u^14 + 154*u^15 - 72*u^16 + 402*u^17 - 572*u^18 + 444*u^19 - 636*u^20 + 280*u^21 - 370*u^22 + 105*u^23 - 126*u^24 + 22*u^25 - 24*u^26 + 2*u^27 - 2*u^28",
								"-1 + u + 11*u^2 + 20*u^3 - 8*u^4 - 3*u^5 - 22*u^6 - 60*u^7 - 4*u^8 - 43*u^9 + 58*u^10 - 48*u^11 + 180*u^12 - 108*u^13 + 158*u^14 + 10*u^15 - 141*u^16 + 283*u^17 - 427*u^18 + 394*u^19 - 420*u^20 + 269*u^21 - 228*u^22 + 104*u^23 - 73*u^24 + 22*u^25 - 13*u^26 + 2*u^27 - u^28"
							],
							[
								"-1 - 6*u - 4*u^2 + 6*u^4 + 10*u^5 + 14*u^6 + 8*u^7 - 3*u^8 + 2*u^9 - 22*u^10 - 19*u^12 - 7*u^14 - u^16",
								"1 - u^2 - 16*u^3 + 4*u^4 - 12*u^5 - 4*u^6 + 37*u^7 - 10*u^8 + 76*u^9 - 48*u^10 + 124*u^11 - 166*u^12 + 132*u^13 - 152*u^14 - 62*u^15 + 142*u^16 - 348*u^17 + 427*u^18 - 428*u^19 + 420*u^20 - 278*u^21 + 228*u^22 - 105*u^23 + 73*u^24 - 22*u^25 + 13*u^26 - 2*u^27 + u^28"
							],
							[
								"2*u + u^3",
								"u + u^3"
							],
							[
								"u",
								"u + u^3"
							],
							[
								0,
								"u"
							],
							[
								"-u - 2*u^3 - u^5",
								"u - 2*u^3 - 3*u^5 - u^7"
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"1 + u^2",
								"2*u^2 + u^4"
							],
							[
								"-1 - 5*u - 2*u^2 + 13*u^3 + 14*u^4 + 31*u^5 + 21*u^6 - 21*u^7 - 34*u^8 - 100*u^9 - 40*u^10 - 110*u^11 + 102*u^12 - 24*u^13 + 166*u^14 + 127*u^15 - 37*u^16 + 247*u^17 - 286*u^18 + 243*u^19 - 318*u^20 + 145*u^21 - 185*u^22 + 53*u^23 - 63*u^24 + 11*u^25 - 12*u^26 + u^27 - u^28",
								"u + 6*u^2 + 4*u^3 - 6*u^5 - 10*u^6 - 14*u^7 - 8*u^8 + 3*u^9 - 2*u^10 + 22*u^11 + 19*u^13 + 7*u^15 + u^17"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-12.2784 - 6.66801*I",
							"-12.2784 + 6.66801*I",
							-7.43008,
							"-5.26114 - 2.70743*I",
							"-5.26114 + 2.70743*I",
							"1.43725 - 1.10103*I",
							"1.43725 + 1.10103*I",
							"-9.09072 + 1.97634*I",
							"-9.09072 - 1.97634*I",
							"-6.34917 + 2.02688*I",
							"-6.34917 - 2.02688*I",
							"-1.62082 - 1.51334*I",
							"-1.62082 + 1.51334*I",
							"2.53302 + 3.25312*I",
							"2.53302 - 3.25312*I",
							"4.46963 + 2.10537*I",
							"4.46963 - 2.10537*I",
							"-3.48935 + 4.29283*I",
							"-3.48935 - 4.29283*I",
							"-1.0461 - 6.94187*I",
							"-1.0461 + 6.94187*I",
							-1.50367,
							"-7.67865 - 11.1989*I",
							"-7.67865 + 11.1989*I",
							"-0.14603 + 4.37313*I",
							"-0.14603 - 4.37313*I",
							"-0.38956 + 0.938777*I",
							"-0.38956 - 0.938777*I",
							-2.07267
						],
						"uPolysN":[
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29"
						],
						"uPolys":[
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29"
						],
						"aCuspShape":"-3 + 2*u + 29*u^2 - 76*u^3 - 38*u^4 - 34*u^5 - 90*u^6 + 183*u^7 - 12*u^8 + 426*u^9 - 270*u^10 + 544*u^11 - 636*u^12 + 112*u^13 - 98*u^14 - 834*u^15 + 1069*u^16 - 1418*u^17 + 1569*u^18 - 1170*u^19 + 1124*u^20 - 572*u^21 + 476*u^22 - 169*u^23 + 121*u^24 - 28*u^25 + 17*u^26 - 2*u^27 + u^28",
						"RepresentationsN":[
							[
								"u->0.87297 + 0.11387 I",
								"a->0.23209 + 2.29662 I",
								"b->-0.56484 + 1.49174 I"
							],
							[
								"u->0.87297 - 0.11387 I",
								"a->0.23209 - 2.29662 I",
								"b->-0.56484 - 1.49174 I"
							],
							[
								"u->-0.824312",
								"a->-1.01744",
								"b->-1.30242"
							],
							[
								"u->0.814174 + 0.046599 I",
								"a->-0.173 - 2.55555 I",
								"b->0.215027 - 1.24898 I"
							],
							[
								"u->0.814174 - 0.046599 I",
								"a->-0.173 + 2.55555 I",
								"b->0.215027 + 1.24898 I"
							],
							[
								"u->0.050561 + 1.22481 I",
								"a->1.17912 - 0.735696 I",
								"b->-0.60379 - 0.612719 I"
							],
							[
								"u->0.050561 - 1.22481 I",
								"a->1.17912 + 0.735696 I",
								"b->-0.60379 + 0.612719 I"
							],
							[
								"u->0.438893 + 1.15329 I",
								"a->0.614951 + 0.762748 I",
								"b->0.45548 + 1.52023 I"
							],
							[
								"u->0.438893 - 1.15329 I",
								"a->0.614951 - 0.762748 I",
								"b->0.45548 - 1.52023 I"
							],
							[
								"u->-0.566873 + 0.506506 I",
								"a->-0.914731 + 0.813821 I",
								"b->0.112616 + 1.30326 I"
							],
							[
								"u->-0.566873 - 0.506506 I",
								"a->-0.914731 - 0.813821 I",
								"b->0.112616 - 1.30326 I"
							],
							[
								"u->0.357598 + 1.22904 I",
								"a->-0.75023 - 1.33832 I",
								"b->-0.063501 - 1.23324 I"
							],
							[
								"u->0.357598 - 1.22904 I",
								"a->-0.75023 + 1.33832 I",
								"b->-0.063501 + 1.23324 I"
							],
							[
								"u->-0.25523 + 1.28803 I",
								"a->0.111769 - 0.476267 I",
								"b->-0.607413 + 0.112242 I"
							],
							[
								"u->-0.25523 - 1.28803 I",
								"a->0.111769 + 0.476267 I",
								"b->-0.607413 - 0.112242 I"
							],
							[
								"u->-0.075468 + 1.316 I",
								"a->-0.969152 + 0.088875 I",
								"b->0.538894 + 0.689414 I"
							],
							[
								"u->-0.075468 - 1.316 I",
								"a->-0.969152 - 0.088875 I",
								"b->0.538894 - 0.689414 I"
							],
							[
								"u->-0.369778 + 1.26942 I",
								"a->-0.182052 + 0.874747 I",
								"b->1.29897 - 0.143296 I"
							],
							[
								"u->-0.369778 - 1.26942 I",
								"a->-0.182052 - 0.874747 I",
								"b->1.29897 + 0.143296 I"
							],
							[
								"u->0.361886 + 1.30278 I",
								"a->1.27373 + 1.39712 I",
								"b->-0.338315 + 1.25588 I"
							],
							[
								"u->0.361886 - 1.30278 I",
								"a->1.27373 - 1.39712 I",
								"b->-0.338315 - 1.25588 I"
							],
							[
								"u->-0.645651",
								"a->0.563691",
								"b->0.525371"
							],
							[
								"u->0.389029 + 1.35037 I",
								"a->-1.50604 - 1.16997 I",
								"b->0.63881 - 1.4458 I"
							],
							[
								"u->0.389029 - 1.35037 I",
								"a->-1.50604 + 1.16997 I",
								"b->0.63881 + 1.4458 I"
							],
							[
								"u->-0.14677 + 1.42338 I",
								"a->0.845011 + 0.480671 I",
								"b->-0.257766 - 1.11306 I"
							],
							[
								"u->-0.14677 - 1.42338 I",
								"a->0.845011 - 0.480671 I",
								"b->-0.257766 + 1.11306 I"
							],
							[
								"u->-0.274649 + 0.285133 I",
								"a->0.844421 - 1.04918 I",
								"b->-0.175226 - 0.644435 I"
							],
							[
								"u->-0.274649 - 0.285133 I",
								"a->0.844421 + 1.04918 I",
								"b->-0.175226 + 0.644435 I"
							],
							[
								"u->0.277276",
								"a->-2.75803",
								"b->0.479164"
							]
						],
						"Epsilon":0.963053,
						"uPolys_ij":[
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"1 + 13*u + 34*u^2 + 470*u^3 + 91*u^4 - 3162*u^5 + 2347*u^6 + 3786*u^7 - 10341*u^8 + 23062*u^9 - 18008*u^10 - 58708*u^11 + 143740*u^12 - 57470*u^13 - 190788*u^14 + 305660*u^15 - 99119*u^16 - 221367*u^17 + 328374*u^18 - 170026*u^19 - 49379*u^20 + 154752*u^21 - 137999*u^22 + 77666*u^23 - 30984*u^24 + 8997*u^25 - 1880*u^26 + 270*u^27 - 24*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"131 - 379*u - 1148*u^2 + 16060*u^3 - 85995*u^4 + 279230*u^5 - 585393*u^6 + 784438*u^7 - 547329*u^8 - 203158*u^9 + 1041264*u^10 - 1305044*u^11 + 761076*u^12 + 105594*u^13 - 600640*u^14 + 500722*u^15 - 123945*u^16 - 128141*u^17 + 139946*u^18 - 44656*u^19 - 17197*u^20 + 20928*u^21 - 5927*u^22 - 1592*u^23 + 1622*u^24 - 365*u^25 - 64*u^26 + 54*u^27 - 12*u^28 + u^29",
							"1 + 3*u - 22*u^2 - 454*u^3 - 2265*u^4 - 1150*u^5 + 26307*u^6 + 114240*u^7 + 193953*u^8 + 38808*u^9 - 496316*u^10 - 723552*u^11 + 156632*u^12 + 1784520*u^13 + 1405224*u^14 - 360334*u^15 - 480177*u^16 + 111749*u^17 + 115598*u^18 + 44260*u^19 - 15023*u^20 - 2580*u^21 + 713*u^22 + 1524*u^23 + 232*u^24 + 27*u^25 + 4*u^26 + 18*u^27 + 6*u^28 + u^29",
							"81 + 621*u - 662*u^2 + 32806*u^3 + 32931*u^4 - 150210*u^5 - 19261*u^6 + 977430*u^7 + 1709795*u^8 + 933842*u^9 + 206248*u^10 + 1682268*u^11 + 4111948*u^12 + 4602170*u^13 + 3099516*u^14 + 2035408*u^15 + 2522485*u^16 + 3362749*u^17 + 3280358*u^18 + 2350150*u^19 + 1318169*u^20 + 622752*u^21 + 263881*u^22 + 101718*u^23 + 34068*u^24 + 9233*u^25 + 1888*u^26 + 270*u^27 + 24*u^28 + u^29",
							"-64 + 144*u + 1272*u^2 + 89*u^3 - 11271*u^4 - 20533*u^5 + 14844*u^6 + 121973*u^7 + 209239*u^8 - 13312*u^9 - 850968*u^10 - 2192970*u^11 - 3312090*u^12 - 3286034*u^13 - 1861176*u^14 + 88172*u^15 + 1268668*u^16 + 1199596*u^17 + 478780*u^18 - 85339*u^19 - 224007*u^20 - 129733*u^21 - 28856*u^22 + 9431*u^23 + 10589*u^24 + 4556*u^25 + 1204*u^26 + 205*u^27 + 21*u^28 + u^29",
							"-1 - 3*u + 2*u^2 - 18*u^3 + 3*u^4 - 44*u^5 - 243*u^6 - 24*u^7 - 539*u^8 + 866*u^9 + 2068*u^10 + 2612*u^11 + 8748*u^12 + 1970*u^13 + 10588*u^14 + 1278*u^15 + 1497*u^16 + 13675*u^17 - 2448*u^18 + 27384*u^19 - 975*u^20 + 15228*u^21 - 131*u^22 + 3910*u^23 - 6*u^24 + 525*u^25 + 36*u^27 + u^29",
							"-279 - 243*u + 50*u^2 - 2206*u^3 + 5457*u^4 + 4542*u^5 - 20091*u^6 + 44072*u^7 - 8595*u^8 - 192064*u^9 + 200566*u^10 + 273124*u^11 - 494018*u^12 - 76706*u^13 + 531894*u^14 - 198928*u^15 - 256513*u^16 + 219503*u^17 + 25548*u^18 - 93116*u^19 + 18321*u^20 + 21706*u^21 - 8457*u^22 - 3600*u^23 + 1514*u^24 + 435*u^25 - 126*u^26 - 32*u^27 + 4*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"1 + 18*u + 139*u^2 + 807*u^3 + 1985*u^4 + 3027*u^5 - 22886*u^6 - 69560*u^7 + 19347*u^8 + 447700*u^9 + 1356710*u^10 + 2885702*u^11 + 5015520*u^12 + 7380350*u^13 + 9463872*u^14 + 10806956*u^15 + 11049233*u^16 + 10096510*u^17 + 8239451*u^18 + 5979839*u^19 + 3802899*u^20 + 2068307*u^21 + 936186*u^22 + 343632*u^23 + 99736*u^24 + 22246*u^25 + 3669*u^26 + 421*u^27 + 30*u^28 + u^29",
							"-7129 - 7118*u - 20186*u^2 + 5172*u^3 + 25790*u^4 - 391881*u^5 + 271791*u^6 - 348621*u^7 - 630013*u^8 + 459868*u^9 - 963832*u^10 + 331030*u^11 + 357484*u^12 - 991724*u^13 + 420716*u^14 + 513516*u^15 - 435535*u^16 - 28142*u^17 + 151436*u^18 - 91704*u^19 - 42576*u^20 + 27911*u^21 + 2995*u^22 - 5075*u^23 + 216*u^24 + 520*u^25 - 50*u^26 - 30*u^27 + 3*u^28 + u^29",
							"-1 - 4*u + u^2 - 9*u^3 + 129*u^4 - 235*u^5 + 1112*u^6 - 1456*u^7 + 6601*u^8 - 3372*u^9 + 7694*u^10 + 3778*u^11 + 12464*u^12 + 8278*u^13 - 34388*u^14 + 11582*u^15 + 24321*u^16 + 30974*u^17 + 43659*u^18 + 28331*u^19 + 21555*u^20 + 12297*u^21 + 5472*u^22 + 2958*u^23 + 786*u^24 + 410*u^25 + 61*u^26 + 31*u^27 + 2*u^28 + u^29",
							"-599 - 3830*u - 23799*u^2 - 84677*u^3 - 235623*u^4 - 648859*u^5 - 1244378*u^6 - 1022044*u^7 + 607781*u^8 + 1759170*u^9 + 505284*u^10 - 1328450*u^11 - 995664*u^12 + 479380*u^13 + 649886*u^14 - 142650*u^15 - 328163*u^16 + 23754*u^17 + 129029*u^18 + 4267*u^19 - 36493*u^20 - 2783*u^21 + 7494*u^22 + 462*u^23 - 1128*u^24 - 4*u^25 + 115*u^26 - 9*u^27 - 6*u^28 + u^29",
							"-1213 - 1105*u - 8350*u^2 - 7636*u^3 + 19819*u^4 + 62556*u^5 + 327539*u^6 - 340404*u^7 + 1246473*u^8 - 980008*u^9 - 1838088*u^10 + 2123724*u^11 - 7896*u^12 - 131254*u^13 + 174096*u^14 - 852060*u^15 + 230107*u^16 + 233863*u^17 - 8156*u^18 + 49492*u^19 - 86455*u^20 + 22656*u^21 - 2337*u^22 - 414*u^23 - 1224*u^24 + 375*u^25 + 204*u^26 + 72*u^27 + 10*u^28 + u^29",
							"-1459 - 1939*u + 66*u^2 - 10224*u^3 + 15701*u^4 + 312*u^5 - 5857*u^6 - 11156*u^7 - 60391*u^8 - 29654*u^9 - 46490*u^10 + 33810*u^11 + 36200*u^12 + 88978*u^13 + 63246*u^14 + 77452*u^15 + 39137*u^16 + 43853*u^17 + 15254*u^18 + 18136*u^19 + 3567*u^20 + 5686*u^21 + 491*u^22 + 1312*u^23 + 52*u^24 + 205*u^25 + 4*u^26 + 20*u^27 + u^29",
							"-659 - 6410*u - 19778*u^2 - 48112*u^3 - 59096*u^4 - 70247*u^5 + 16517*u^6 + 154679*u^7 + 152515*u^8 - 151450*u^9 + 171300*u^10 + 195706*u^11 + 364290*u^12 + 124162*u^13 - 178342*u^14 + 671500*u^15 - 240763*u^16 + 240140*u^17 - 82006*u^18 + 108132*u^19 - 39442*u^20 + 30605*u^21 - 3249*u^22 + 4097*u^23 - 1220*u^24 + 460*u^25 - 24*u^26 + 18*u^27 - u^28 + u^29",
							"-488 - 1588*u - 3616*u^2 - 6933*u^3 - 1797*u^4 + 4641*u^5 + 1270*u^6 + 6695*u^7 - 12981*u^8 - 8500*u^9 + 13784*u^10 - 48718*u^11 + 14604*u^12 + 24924*u^13 - 76416*u^14 + 38072*u^15 - 3248*u^16 - 74016*u^17 + 18982*u^18 - 6207*u^19 - 24219*u^20 + 18497*u^21 + 6568*u^22 - 5345*u^23 - 757*u^24 + 674*u^25 + 42*u^26 - 41*u^27 - u^28 + u^29",
							"-41 - 16*u - 122*u^2 - 820*u^3 + 812*u^4 - 7527*u^5 + 4015*u^6 - 20141*u^7 - 1855*u^8 + 20524*u^9 - 24202*u^10 + 143970*u^11 + 47560*u^12 + 134042*u^13 + 165094*u^14 + 42880*u^15 + 72697*u^16 - 13326*u^17 - 19622*u^18 + 46426*u^19 + 34374*u^20 + 13471*u^21 - 1487*u^22 - 437*u^23 + 288*u^24 + 240*u^25 - 14*u^26 - 8*u^27 + u^28 + u^29",
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29"
						],
						"GeometricComponent":"{23, 24}",
						"uPolys_ij_N":[
							"-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29",
							"1 + 13*u + 34*u^2 + 470*u^3 + 91*u^4 - 3162*u^5 + 2347*u^6 + 3786*u^7 - 10341*u^8 + 23062*u^9 - 18008*u^10 - 58708*u^11 + 143740*u^12 - 57470*u^13 - 190788*u^14 + 305660*u^15 - 99119*u^16 - 221367*u^17 + 328374*u^18 - 170026*u^19 - 49379*u^20 + 154752*u^21 - 137999*u^22 + 77666*u^23 - 30984*u^24 + 8997*u^25 - 1880*u^26 + 270*u^27 - 24*u^28 + u^29",
							"-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29",
							"131 - 379*u - 1148*u^2 + 16060*u^3 - 85995*u^4 + 279230*u^5 - 585393*u^6 + 784438*u^7 - 547329*u^8 - 203158*u^9 + 1041264*u^10 - 1305044*u^11 + 761076*u^12 + 105594*u^13 - 600640*u^14 + 500722*u^15 - 123945*u^16 - 128141*u^17 + 139946*u^18 - 44656*u^19 - 17197*u^20 + 20928*u^21 - 5927*u^22 - 1592*u^23 + 1622*u^24 - 365*u^25 - 64*u^26 + 54*u^27 - 12*u^28 + u^29",
							"1 + 3*u - 22*u^2 - 454*u^3 - 2265*u^4 - 1150*u^5 + 26307*u^6 + 114240*u^7 + 193953*u^8 + 38808*u^9 - 496316*u^10 - 723552*u^11 + 156632*u^12 + 1784520*u^13 + 1405224*u^14 - 360334*u^15 - 480177*u^16 + 111749*u^17 + 115598*u^18 + 44260*u^19 - 15023*u^20 - 2580*u^21 + 713*u^22 + 1524*u^23 + 232*u^24 + 27*u^25 + 4*u^26 + 18*u^27 + 6*u^28 + u^29",
							"81 + 621*u - 662*u^2 + 32806*u^3 + 32931*u^4 - 150210*u^5 - 19261*u^6 + 977430*u^7 + 1709795*u^8 + 933842*u^9 + 206248*u^10 + 1682268*u^11 + 4111948*u^12 + 4602170*u^13 + 3099516*u^14 + 2035408*u^15 + 2522485*u^16 + 3362749*u^17 + 3280358*u^18 + 2350150*u^19 + 1318169*u^20 + 622752*u^21 + 263881*u^22 + 101718*u^23 + 34068*u^24 + 9233*u^25 + 1888*u^26 + 270*u^27 + 24*u^28 + u^29",
							"-64 + 144*u + 1272*u^2 + 89*u^3 - 11271*u^4 - 20533*u^5 + 14844*u^6 + 121973*u^7 + 209239*u^8 - 13312*u^9 - 850968*u^10 - 2192970*u^11 - 3312090*u^12 - 3286034*u^13 - 1861176*u^14 + 88172*u^15 + 1268668*u^16 + 1199596*u^17 + 478780*u^18 - 85339*u^19 - 224007*u^20 - 129733*u^21 - 28856*u^22 + 9431*u^23 + 10589*u^24 + 4556*u^25 + 1204*u^26 + 205*u^27 + 21*u^28 + u^29",
							"-1 - 3*u + 2*u^2 - 18*u^3 + 3*u^4 - 44*u^5 - 243*u^6 - 24*u^7 - 539*u^8 + 866*u^9 + 2068*u^10 + 2612*u^11 + 8748*u^12 + 1970*u^13 + 10588*u^14 + 1278*u^15 + 1497*u^16 + 13675*u^17 - 2448*u^18 + 27384*u^19 - 975*u^20 + 15228*u^21 - 131*u^22 + 3910*u^23 - 6*u^24 + 525*u^25 + 36*u^27 + u^29",
							"-279 - 243*u + 50*u^2 - 2206*u^3 + 5457*u^4 + 4542*u^5 - 20091*u^6 + 44072*u^7 - 8595*u^8 - 192064*u^9 + 200566*u^10 + 273124*u^11 - 494018*u^12 - 76706*u^13 + 531894*u^14 - 198928*u^15 - 256513*u^16 + 219503*u^17 + 25548*u^18 - 93116*u^19 + 18321*u^20 + 21706*u^21 - 8457*u^22 - 3600*u^23 + 1514*u^24 + 435*u^25 - 126*u^26 - 32*u^27 + 4*u^28 + u^29",
							"-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29",
							"1 + 18*u + 139*u^2 + 807*u^3 + 1985*u^4 + 3027*u^5 - 22886*u^6 - 69560*u^7 + 19347*u^8 + 447700*u^9 + 1356710*u^10 + 2885702*u^11 + 5015520*u^12 + 7380350*u^13 + 9463872*u^14 + 10806956*u^15 + 11049233*u^16 + 10096510*u^17 + 8239451*u^18 + 5979839*u^19 + 3802899*u^20 + 2068307*u^21 + 936186*u^22 + 343632*u^23 + 99736*u^24 + 22246*u^25 + 3669*u^26 + 421*u^27 + 30*u^28 + u^29",
							"-7129 - 7118*u - 20186*u^2 + 5172*u^3 + 25790*u^4 - 391881*u^5 + 271791*u^6 - 348621*u^7 - 630013*u^8 + 459868*u^9 - 963832*u^10 + 331030*u^11 + 357484*u^12 - 991724*u^13 + 420716*u^14 + 513516*u^15 - 435535*u^16 - 28142*u^17 + 151436*u^18 - 91704*u^19 - 42576*u^20 + 27911*u^21 + 2995*u^22 - 5075*u^23 + 216*u^24 + 520*u^25 - 50*u^26 - 30*u^27 + 3*u^28 + u^29",
							"-1 - 4*u + u^2 - 9*u^3 + 129*u^4 - 235*u^5 + 1112*u^6 - 1456*u^7 + 6601*u^8 - 3372*u^9 + 7694*u^10 + 3778*u^11 + 12464*u^12 + 8278*u^13 - 34388*u^14 + 11582*u^15 + 24321*u^16 + 30974*u^17 + 43659*u^18 + 28331*u^19 + 21555*u^20 + 12297*u^21 + 5472*u^22 + 2958*u^23 + 786*u^24 + 410*u^25 + 61*u^26 + 31*u^27 + 2*u^28 + u^29",
							"-599 - 3830*u - 23799*u^2 - 84677*u^3 - 235623*u^4 - 648859*u^5 - 1244378*u^6 - 1022044*u^7 + 607781*u^8 + 1759170*u^9 + 505284*u^10 - 1328450*u^11 - 995664*u^12 + 479380*u^13 + 649886*u^14 - 142650*u^15 - 328163*u^16 + 23754*u^17 + 129029*u^18 + 4267*u^19 - 36493*u^20 - 2783*u^21 + 7494*u^22 + 462*u^23 - 1128*u^24 - 4*u^25 + 115*u^26 - 9*u^27 - 6*u^28 + u^29",
							"-1213 - 1105*u - 8350*u^2 - 7636*u^3 + 19819*u^4 + 62556*u^5 + 327539*u^6 - 340404*u^7 + 1246473*u^8 - 980008*u^9 - 1838088*u^10 + 2123724*u^11 - 7896*u^12 - 131254*u^13 + 174096*u^14 - 852060*u^15 + 230107*u^16 + 233863*u^17 - 8156*u^18 + 49492*u^19 - 86455*u^20 + 22656*u^21 - 2337*u^22 - 414*u^23 - 1224*u^24 + 375*u^25 + 204*u^26 + 72*u^27 + 10*u^28 + u^29",
							"-1459 - 1939*u + 66*u^2 - 10224*u^3 + 15701*u^4 + 312*u^5 - 5857*u^6 - 11156*u^7 - 60391*u^8 - 29654*u^9 - 46490*u^10 + 33810*u^11 + 36200*u^12 + 88978*u^13 + 63246*u^14 + 77452*u^15 + 39137*u^16 + 43853*u^17 + 15254*u^18 + 18136*u^19 + 3567*u^20 + 5686*u^21 + 491*u^22 + 1312*u^23 + 52*u^24 + 205*u^25 + 4*u^26 + 20*u^27 + u^29",
							"-659 - 6410*u - 19778*u^2 - 48112*u^3 - 59096*u^4 - 70247*u^5 + 16517*u^6 + 154679*u^7 + 152515*u^8 - 151450*u^9 + 171300*u^10 + 195706*u^11 + 364290*u^12 + 124162*u^13 - 178342*u^14 + 671500*u^15 - 240763*u^16 + 240140*u^17 - 82006*u^18 + 108132*u^19 - 39442*u^20 + 30605*u^21 - 3249*u^22 + 4097*u^23 - 1220*u^24 + 460*u^25 - 24*u^26 + 18*u^27 - u^28 + u^29",
							"-488 - 1588*u - 3616*u^2 - 6933*u^3 - 1797*u^4 + 4641*u^5 + 1270*u^6 + 6695*u^7 - 12981*u^8 - 8500*u^9 + 13784*u^10 - 48718*u^11 + 14604*u^12 + 24924*u^13 - 76416*u^14 + 38072*u^15 - 3248*u^16 - 74016*u^17 + 18982*u^18 - 6207*u^19 - 24219*u^20 + 18497*u^21 + 6568*u^22 - 5345*u^23 - 757*u^24 + 674*u^25 + 42*u^26 - 41*u^27 - u^28 + u^29",
							"-41 - 16*u - 122*u^2 - 820*u^3 + 812*u^4 - 7527*u^5 + 4015*u^6 - 20141*u^7 - 1855*u^8 + 20524*u^9 - 24202*u^10 + 143970*u^11 + 47560*u^12 + 134042*u^13 + 165094*u^14 + 42880*u^15 + 72697*u^16 - 13326*u^17 - 19622*u^18 + 46426*u^19 + 34374*u^20 + 13471*u^21 - 1487*u^22 - 437*u^23 + 288*u^24 + 240*u^25 - 14*u^26 - 8*u^27 + u^28 + u^29",
							"-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{4, 8}",
								"{4, 9}",
								"{5, 7}",
								"{5, 8}"
							],
							[
								"{4, 5}",
								"{7, 8}",
								"{8, 9}"
							],
							[
								"{3, 7}",
								"{4, 7}",
								"{5, 9}",
								"{6, 9}"
							],
							[
								"{3, 5}",
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{3, 8}",
								"{6, 8}"
							],
							[
								"{3, 4}",
								"{5, 6}"
							],
							[
								"{1, 2}",
								"{3, 9}",
								"{6, 7}"
							],
							[
								"{3, 6}",
								"{6, 10}"
							],
							[
								"{2, 5}",
								"{7, 10}"
							],
							[
								"{1, 3}",
								"{2, 9}",
								"{2, 10}",
								"{3, 10}"
							],
							[
								"{1, 10}",
								"{2, 3}",
								"{9, 10}"
							],
							[
								"{4, 10}"
							],
							[
								"{1, 4}",
								"{1, 9}"
							],
							[
								"{2, 4}"
							],
							[
								"{8, 10}"
							],
							[
								"{1, 5}"
							],
							[
								"{2, 8}"
							],
							[
								"{2, 7}",
								"{5, 10}"
							],
							[
								"{1, 8}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							]
						],
						"SortedReprnIndices":"{24, 23, 21, 20, 2, 1, 25, 26, 18, 19, 14, 15, 5, 4, 16, 17, 10, 11, 8, 9, 13, 12, 7, 6, 27, 28, 3, 29, 22}",
						"aCuspShapeN":[
							"-13.3004559978806437046`5.132674644659585 + 3.8919956099552182573`4.598980455646938*I",
							"-13.3004559978806437046`5.132674644659585 - 3.8919956099552182573`4.598980455646938*I",
							-1.2587e1,
							"-11.8334968776675258231`5.133994860518822 + 3.3270183999525647793`4.582936962718801*I",
							"-11.8334968776675258231`5.133994860518822 - 3.3270183999525647793`4.582936962718801*I",
							"-6.0310642965912185517`5.150021952100016 - 0.2875457625901094085`3.8283349656457677*I",
							"-6.0310642965912185517`5.150021952100016 + 0.2875457625901094085`3.8283349656457677*I",
							"-10.5639067856012790079`5.150468906912399 - 0.1539140035460972851`3.3139224815238184*I",
							"-10.5639067856012790079`5.150468906912399 + 0.1539140035460972851`3.3139224815238184*I",
							"-11.6419588327485189641`5.132072186088681 - 3.4661642306669735253`4.605895263065124*I",
							"-11.6419588327485189641`5.132072186088681 + 3.4661642306669735253`4.605895263065124*I",
							"-8.4937975711397587253`5.149989749453718 + 0.4179937478255889905`3.842057628850622*I",
							"-8.4937975711397587253`5.149989749453718 - 0.4179937478255889905`3.842057628850622*I",
							"-0.4684699734562289909`4.263143710335708 - 3.5840530183973349365`5.146836375783787*I",
							"-0.4684699734562289909`4.263143710335708 + 3.5840530183973349365`5.146836375783787*I",
							"-0.5763315720379495604`4.306165582372764 - 3.985921870121544773`5.146021952683115*I",
							"-0.5763315720379495604`4.306165582372764 + 3.985921870121544773`5.146021952683115*I",
							"-8.5395525833118197744`5.122105342234647 - 3.1926449149907377679`4.694820844262584*I",
							"-8.5395525833118197744`5.122105342234647 + 3.1926449149907377679`4.694820844262584*I",
							"-7.0997318135787276124`5.031683717209797 + 6.0596651734919324335`4.962890401199597*I",
							"-7.0997318135787276124`5.031683717209797 - 6.0596651734919324335`4.962890401199597*I",
							-5.884,
							"-9.1915569695116528979`5.06961016110674 + 6.1759833856136087404`4.8969271968026336*I",
							"-9.1915569695116528979`5.06961016110674 - 6.1759833856136087404`4.8969271968026336*I",
							"-7.6488780693267290902`5.09755900255609 - 4.0197031371729595482`4.818155245445635*I",
							"-7.6488780693267290902`5.09755900255609 + 4.0197031371729595482`4.818155245445635*I",
							"-6.8099626778773972553`4.983567797965953 - 7.3257595761476304739`5.015275727672037*I",
							"-6.8099626778773972553`4.983567797965953 + 7.3257595761476304739`5.015275727672037*I",
							-2.1309
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_50_1",
						"Generators":[
							"b",
							"1 + a + 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":7.0468e-2,
							"TimingZeroDimVars":6.3155e-2,
							"TimingmagmaVCompNormalize":6.465900000000001e-2,
							"TimingNumberOfSols":3.5981e-2,
							"TimingIsRadical":2.011e-3,
							"TimingArcColoring":6.1312e-2,
							"TimingObstruction":1.936e-3,
							"TimingComplexVolumeN":3.098149,
							"TimingaCuspShapeN":1.1453e-2,
							"TiminguValues":0.620349,
							"TiminguPolysN":5.36e-4,
							"TiminguPolys":0.803277,
							"TimingaCuspShape":0.102233,
							"TimingRepresentationsN":3.5581999999999996e-2,
							"TiminguValues_ij":0.146686,
							"TiminguPoly_ij":0.561606,
							"TiminguPolys_ij_N":4.0300000000000004e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":3,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-1 - u^2",
								0
							],
							[
								"-1 - u^2",
								0
							],
							[
								"-1 - u^2",
								"-1 - u - u^2"
							],
							[
								"u",
								"-1 - u - u^2"
							],
							[
								0,
								"u"
							],
							"{1, 0}",
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"1 + u^2",
								"1 + u + u^2"
							],
							[
								0,
								"1 + u + u^2"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"1.37919 + 2.82812*I",
							"1.37919 - 2.82812*I",
							-2.75839
						],
						"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":"-16 - 4*u - 5*u^2",
						"RepresentationsN":[
							[
								"u->-0.21508 + 1.30714 I",
								"a->0.662359 + 0.56228 I",
								"b->0"
							],
							[
								"u->-0.21508 - 1.30714 I",
								"a->0.662359 - 0.56228 I",
								"b->0"
							],
							[
								"u->-0.56984",
								"a->-1.32472",
								"b->0"
							]
						],
						"Epsilon":2.46964,
						"uPolys_ij":[
							"(1 + u)^3",
							"u^3",
							"(-1 + 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",
							"-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",
							"1 + 3*u + 2*u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"-1 + 2*u + 3*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}",
								"{5, 10}",
								"{6, 7}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{2, 3}",
								"{2, 4}",
								"{9, 10}"
							],
							[
								"{1, 8}",
								"{2, 8}",
								"{4, 10}"
							],
							[
								"{3, 4}",
								"{4, 8}",
								"{4, 9}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}"
							],
							[
								"{3, 8}",
								"{4, 5}",
								"{6, 8}",
								"{7, 8}",
								"{8, 9}"
							],
							[
								"{1, 5}",
								"{2, 5}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{4, 6}",
								"{4, 7}",
								"{5, 9}",
								"{6, 9}",
								"{6, 10}",
								"{7, 9}",
								"{7, 10}",
								"{8, 10}"
							]
						],
						"SortedReprnIndices":"{1, 2, 3}",
						"aCuspShapeN":[
							"-6.827885688884241467`5.124875829614451 - 2.4171675544166757025`4.673896344074378*I",
							"-6.827885688884241467`5.124875829614451 + 2.4171675544166757025`4.673896344074378*I",
							-1.5344e1
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_50_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":6.701800000000001e-2,
							"TimingZeroDimVars":6.1829e-2,
							"TimingmagmaVCompNormalize":6.3112e-2,
							"TimingNumberOfSols":2.5230000000000002e-2,
							"TimingIsRadical":1.6330000000000001e-3,
							"TimingArcColoring":5.9957e-2,
							"TimingObstruction":3.76e-4,
							"TimingComplexVolumeN":0.318174,
							"TimingaCuspShapeN":4.078e-3,
							"TiminguValues":0.624686,
							"TiminguPolysN":7.6e-5,
							"TiminguPolys":0.796875,
							"TimingaCuspShape":8.736700000000001e-2,
							"TimingRepresentationsN":2.4556e-2,
							"TiminguValues_ij":0.141459,
							"TiminguPoly_ij":0.157286,
							"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 + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29)",
				"(1 + u)^3*(-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29)",
				"(-1 + u^2 + u^3)*(-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29)",
				"(-1 + 2*u - u^2 + u^3)*(-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29)",
				"(-1 + u^2 + u^3)*(-9 - 15*u + 22*u^2 + 266*u^3 + 507*u^4 + 354*u^5 - 279*u^6 - 1058*u^7 - 457*u^8 + 740*u^9 + 362*u^10 - 52*u^11 + 192*u^12 + 114*u^13 - 236*u^14 - 854*u^15 - 125*u^16 + 1241*u^17 + 236*u^18 - 936*u^19 - 47*u^20 + 458*u^21 - 81*u^22 - 168*u^23 + 62*u^24 + 49*u^25 - 18*u^26 - 10*u^27 + 2*u^28 + u^29)",
				"u^3*(-8 - 4*u + 8*u^2 - 33*u^3 + 67*u^4 + 19*u^5 + 14*u^6 + 149*u^7 - 257*u^8 + 274*u^9 - 694*u^10 + 216*u^11 - 1022*u^12 - 244*u^13 - 930*u^14 - 726*u^15 - 484*u^16 - 646*u^17 - 52*u^18 - 185*u^19 + 129*u^20 + 111*u^21 + 110*u^22 + 125*u^23 + 45*u^24 + 52*u^25 + 10*u^26 + 11*u^27 + u^28 + u^29)",
				"(1 + 2*u + u^2 + u^3)*(-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29)",
				"(1 + 2*u + u^2 + u^3)*(-1 + u + 6*u^2 + 18*u^3 - 17*u^4 - 2*u^5 - 27*u^6 - 58*u^7 + 31*u^8 - 42*u^9 + 148*u^10 - 84*u^11 + 276*u^12 - 234*u^13 + 176*u^14 - 104*u^15 - 269*u^16 + 385*u^17 - 674*u^18 + 714*u^19 - 663*u^20 + 596*u^21 - 373*u^22 + 290*u^23 - 126*u^24 + 85*u^25 - 24*u^26 + 14*u^27 - 2*u^28 + u^29)",
				"(-1 + u)^3*(-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29)",
				"(-1 + u)^3*(-1 + 2*u + 7*u^2 + 3*u^3 - 51*u^4 - 29*u^5 + 100*u^6 + 380*u^7 + 335*u^8 - 636*u^9 - 1530*u^10 - 346*u^11 + 2268*u^12 + 2182*u^13 - 1344*u^14 - 3100*u^15 - 337*u^16 + 2450*u^17 + 1195*u^18 - 1205*u^19 - 1029*u^20 + 371*u^21 + 540*u^22 - 80*u^23 - 190*u^24 + 22*u^25 + 41*u^26 - 7*u^27 - 4*u^28 + u^29)"
			],
			"RileyPolyC":[
				"y^3*(-64 + 144*y + 1272*y^2 + 89*y^3 - 11271*y^4 - 20533*y^5 + 14844*y^6 + 121973*y^7 + 209239*y^8 - 13312*y^9 - 850968*y^10 - 2192970*y^11 - 3312090*y^12 - 3286034*y^13 - 1861176*y^14 + 88172*y^15 + 1268668*y^16 + 1199596*y^17 + 478780*y^18 - 85339*y^19 - 224007*y^20 - 129733*y^21 - 28856*y^22 + 9431*y^23 + 10589*y^24 + 4556*y^25 + 1204*y^26 + 205*y^27 + 21*y^28 + y^29)",
				"(-1 + y)^3*(-1 + 18*y - 139*y^2 + 807*y^3 - 1985*y^4 + 3027*y^5 + 22886*y^6 - 69560*y^7 - 19347*y^8 + 447700*y^9 - 1356710*y^10 + 2885702*y^11 - 5015520*y^12 + 7380350*y^13 - 9463872*y^14 + 10806956*y^15 - 11049233*y^16 + 10096510*y^17 - 8239451*y^18 + 5979839*y^19 - 3802899*y^20 + 2068307*y^21 - 936186*y^22 + 343632*y^23 - 99736*y^24 + 22246*y^25 - 3669*y^26 + 421*y^27 - 30*y^28 + y^29)",
				"(-1 + 2*y - y^2 + y^3)*(-81 + 621*y + 662*y^2 + 32806*y^3 - 32931*y^4 - 150210*y^5 + 19261*y^6 + 977430*y^7 - 1709795*y^8 + 933842*y^9 - 206248*y^10 + 1682268*y^11 - 4111948*y^12 + 4602170*y^13 - 3099516*y^14 + 2035408*y^15 - 2522485*y^16 + 3362749*y^17 - 3280358*y^18 + 2350150*y^19 - 1318169*y^20 + 622752*y^21 - 263881*y^22 + 101718*y^23 - 34068*y^24 + 9233*y^25 - 1888*y^26 + 270*y^27 - 24*y^28 + y^29)",
				"(-1 + 2*y + 3*y^2 + y^3)*(-1 + 13*y - 34*y^2 + 470*y^3 - 91*y^4 - 3162*y^5 - 2347*y^6 + 3786*y^7 + 10341*y^8 + 23062*y^9 + 18008*y^10 - 58708*y^11 - 143740*y^12 - 57470*y^13 + 190788*y^14 + 305660*y^15 + 99119*y^16 - 221367*y^17 - 328374*y^18 - 170026*y^19 + 49379*y^20 + 154752*y^21 + 137999*y^22 + 77666*y^23 + 30984*y^24 + 8997*y^25 + 1880*y^26 + 270*y^27 + 24*y^28 + y^29)",
				"(-1 + 2*y - y^2 + y^3)*(-81 + 621*y + 662*y^2 + 32806*y^3 - 32931*y^4 - 150210*y^5 + 19261*y^6 + 977430*y^7 - 1709795*y^8 + 933842*y^9 - 206248*y^10 + 1682268*y^11 - 4111948*y^12 + 4602170*y^13 - 3099516*y^14 + 2035408*y^15 - 2522485*y^16 + 3362749*y^17 - 3280358*y^18 + 2350150*y^19 - 1318169*y^20 + 622752*y^21 - 263881*y^22 + 101718*y^23 - 34068*y^24 + 9233*y^25 - 1888*y^26 + 270*y^27 - 24*y^28 + y^29)",
				"y^3*(-64 + 144*y + 1272*y^2 + 89*y^3 - 11271*y^4 - 20533*y^5 + 14844*y^6 + 121973*y^7 + 209239*y^8 - 13312*y^9 - 850968*y^10 - 2192970*y^11 - 3312090*y^12 - 3286034*y^13 - 1861176*y^14 + 88172*y^15 + 1268668*y^16 + 1199596*y^17 + 478780*y^18 - 85339*y^19 - 224007*y^20 - 129733*y^21 - 28856*y^22 + 9431*y^23 + 10589*y^24 + 4556*y^25 + 1204*y^26 + 205*y^27 + 21*y^28 + y^29)",
				"(-1 + 2*y + 3*y^2 + y^3)*(-1 + 13*y - 34*y^2 + 470*y^3 - 91*y^4 - 3162*y^5 - 2347*y^6 + 3786*y^7 + 10341*y^8 + 23062*y^9 + 18008*y^10 - 58708*y^11 - 143740*y^12 - 57470*y^13 + 190788*y^14 + 305660*y^15 + 99119*y^16 - 221367*y^17 - 328374*y^18 - 170026*y^19 + 49379*y^20 + 154752*y^21 + 137999*y^22 + 77666*y^23 + 30984*y^24 + 8997*y^25 + 1880*y^26 + 270*y^27 + 24*y^28 + y^29)",
				"(-1 + 2*y + 3*y^2 + y^3)*(-1 + 13*y - 34*y^2 + 470*y^3 - 91*y^4 - 3162*y^5 - 2347*y^6 + 3786*y^7 + 10341*y^8 + 23062*y^9 + 18008*y^10 - 58708*y^11 - 143740*y^12 - 57470*y^13 + 190788*y^14 + 305660*y^15 + 99119*y^16 - 221367*y^17 - 328374*y^18 - 170026*y^19 + 49379*y^20 + 154752*y^21 + 137999*y^22 + 77666*y^23 + 30984*y^24 + 8997*y^25 + 1880*y^26 + 270*y^27 + 24*y^28 + y^29)",
				"(-1 + y)^3*(-1 + 18*y - 139*y^2 + 807*y^3 - 1985*y^4 + 3027*y^5 + 22886*y^6 - 69560*y^7 - 19347*y^8 + 447700*y^9 - 1356710*y^10 + 2885702*y^11 - 5015520*y^12 + 7380350*y^13 - 9463872*y^14 + 10806956*y^15 - 11049233*y^16 + 10096510*y^17 - 8239451*y^18 + 5979839*y^19 - 3802899*y^20 + 2068307*y^21 - 936186*y^22 + 343632*y^23 - 99736*y^24 + 22246*y^25 - 3669*y^26 + 421*y^27 - 30*y^28 + y^29)",
				"(-1 + y)^3*(-1 + 18*y - 139*y^2 + 807*y^3 - 1985*y^4 + 3027*y^5 + 22886*y^6 - 69560*y^7 - 19347*y^8 + 447700*y^9 - 1356710*y^10 + 2885702*y^11 - 5015520*y^12 + 7380350*y^13 - 9463872*y^14 + 10806956*y^15 - 11049233*y^16 + 10096510*y^17 - 8239451*y^18 + 5979839*y^19 - 3802899*y^20 + 2068307*y^21 - 936186*y^22 + 343632*y^23 - 99736*y^24 + 22246*y^25 - 3669*y^26 + 421*y^27 - 30*y^28 + y^29)"
			]
		},
		"GeometricRepresentation":[
			1.11989e1,
			[
				"J10_50_0",
				1,
				"{23, 24}"
			]
		]
	}
}