{
	"Index":192,
	"Name":"10_108",
	"RolfsenName":"10_108",
	"DTname":"10a_119",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{14, 10, -12, -16, 2, -18, 20, -8, -6, 4}",
		"Acode":"{8, 6, -7, -9, 2, -10, 1, -5, -4, 3}",
		"PDcode":[
			"{1, 15, 2, 14}",
			"{3, 11, 4, 10}",
			"{5, 12, 6, 13}",
			"{7, 16, 8, 17}",
			"{9, 3, 10, 2}",
			"{11, 18, 12, 19}",
			"{13, 1, 14, 20}",
			"{15, 8, 16, 9}",
			"{17, 6, 18, 7}",
			"{19, 5, 20, 4}"
		],
		"CBtype":"{3, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{3, 7, 10}",
				[],
				[
					"{3, -7, 4, 1}",
					"{10, 3, 1, 1}",
					"{7, 1, 8, 1}",
					"{7, -10, 6, 2}",
					"{3, 6, 2, 2}",
					"{6, 2, 5, 2}",
					"{10, -4, 9, 2}"
				],
				"{1, 4}",
				"{8}",
				8
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"-1 + a - b - a^2*u^2 - a^3*u^2 + 3*a^2*b*u^2 + a^3*b*u^2 - 3*a*b^2*u^2 + b^3*u^2",
						"b + u^2 + a*u^2 - b*u^2 - 2*a*b*u^2 - a^2*b*u^2 + 2*a*b^2*u^2 + a^2*b^2*u^2 - b^3*u^2",
						"1 - a*b + b^2 - u + a^2*u + a*b*u - a^2*u^2 + 2*a*b*u^2 - a^2*u^3 + 2*a^3*b*u^3 - a^4*b^2*u^3 + a^2*u^4",
						"-b^2 - u + a*b*u - u^2 - a*b*u^2 - b^2*u^2 + u^3 - 3*a*b*u^3 + 3*a^2*b^2*u^3 - a^3*b^3*u^3 - 2*a*b*u^4 - a^2*u^6"
					],
					"TimingForPrimaryIdeals":0.135085
				},
				"v":{
					"CheckEq":[
						"-1 + a - b - b*v^2 + b^2*v^2 - a*b^2*v^2 + b^3*v^2 + a*b^3*v^2",
						"b - b^3*v^2 + b^4*v^2",
						"1 - a*b + b^2 - v - a*b*v - b^2*v + b^4*v^3 + a*b^5*v^3",
						"-b^2 - b^2*v + b^6*v^3"
					],
					"TimingForPrimaryIdeals":0.1014
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_108_0",
						"Generators":[
							"21 + 4*b + u + 3*u^2 - 91*u^3 - 64*u^4 - 153*u^5 - 47*u^6 - 151*u^7 - 29*u^8 - 113*u^9 - 5*u^10 - 36*u^11 - 5*u^12 - 11*u^13",
							"-1 + a",
							"1 - 2*u - 4*u^3 + 5*u^4 - u^5 + 12*u^6 - 2*u^7 + 12*u^8 - 2*u^9 + 10*u^10 - u^11 + 3*u^12 + u^14"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.065e-2,
							"TimingZeroDimVars":7.5883e-2,
							"TimingmagmaVCompNormalize":7.7167e-2,
							"TimingNumberOfSols":9.6571e-2,
							"TimingIsRadical":5.7e-3,
							"TimingArcColoring":7.7881e-2,
							"TimingObstruction":2.8232e-2,
							"TimingComplexVolumeN":1.2242642e1,
							"TimingaCuspShapeN":8.5843e-2,
							"TiminguValues":0.671894,
							"TiminguPolysN":2.4276e-2,
							"TiminguPolys":0.827007,
							"TimingaCuspShape":0.121152,
							"TimingRepresentationsN":9.5274e-2,
							"TiminguValues_ij":0.204327,
							"TiminguPoly_ij":1.542914,
							"TiminguPolys_ij_N":4.429e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":14,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(25 + u + 3*u^2 - 91*u^3 - 64*u^4 - 153*u^5 - 47*u^6 - 151*u^7 - 29*u^8 - 113*u^9 - 5*u^10 - 36*u^11 - 5*u^12 - 11*u^13)\/4",
								"(-21 - u - 3*u^2 + 91*u^3 + 64*u^4 + 153*u^5 + 47*u^6 + 151*u^7 + 29*u^8 + 113*u^9 + 5*u^10 + 36*u^11 + 5*u^12 + 11*u^13)\/4"
							],
							[
								"(9 + u + 3*u^2 - 19*u^3 - 16*u^4 - 41*u^5 - 15*u^6 - 31*u^7 - 9*u^8 - 29*u^9 - u^10 - 8*u^11 - u^12 - 3*u^13)\/4",
								"(-7 + 2*u + u^2 + 24*u^3 + 12*u^4 + 41*u^5 + 10*u^6 + 39*u^7 + 6*u^8 + 25*u^9 + 2*u^10 + 8*u^11 + u^12 + 2*u^13)\/2"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(15 + 5*u - 3*u^2 - 59*u^3 - 64*u^4 - 103*u^5 - 55*u^6 - 97*u^7 - 49*u^8 - 71*u^9 - 13*u^10 - 24*u^11 - 7*u^12 - 7*u^13)\/4",
								"(3 + 3*u + u^2 - 9*u^3 - 4*u^4 - 19*u^5 - 5*u^6 - 21*u^7 + 5*u^8 - 15*u^9 + u^10 - 4*u^11 + u^12 - u^13)\/4"
							],
							[
								"-u",
								"(11 + 3*u + u^2 - 41*u^3 - 36*u^4 - 75*u^5 - 21*u^6 - 69*u^7 - 19*u^8 - 51*u^9 - 3*u^10 - 16*u^11 - 3*u^12 - 5*u^13)\/4"
							],
							[
								0,
								"u"
							],
							[
								"(-12 + u - 4*u^2 + 47*u^3 + 34*u^4 + 94*u^5 + 25*u^6 + 90*u^7 + 11*u^8 + 72*u^9 + u^10 + 22*u^11 + 2*u^12 + 7*u^13)\/2",
								"(13 - u + 7*u^2 - 53*u^3 - 32*u^4 - 113*u^5 - 29*u^6 - 111*u^7 - 3*u^8 - 93*u^9 + u^10 - 28*u^11 - u^12 - 9*u^13)\/4"
							],
							[
								"(25 + u - u^2 - 91*u^3 - 64*u^4 - 153*u^5 - 47*u^6 - 151*u^7 - 29*u^8 - 113*u^9 - 5*u^10 - 36*u^11 - 5*u^12 - 11*u^13)\/4",
								"(-13 - u - u^2 + 55*u^3 + 42*u^4 + 97*u^5 + 31*u^6 + 91*u^7 + 19*u^8 + 71*u^9 + 3*u^10 + 22*u^11 + 3*u^12 + 7*u^13)\/2"
							],
							[
								1,
								"(-21 - u - 3*u^2 + 91*u^3 + 64*u^4 + 153*u^5 + 47*u^6 + 151*u^7 + 29*u^8 + 113*u^9 + 5*u^10 + 36*u^11 + 5*u^12 + 11*u^13)\/4"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-6.03431 - 1.96052*I",
							"-6.03431 + 1.96052*I",
							"-13.4569 - 3.91206*I",
							"-13.4569 + 3.91206*I",
							"1.00419 - 0.960325*I",
							"1.00419 + 0.960325*I",
							"-4.00326 + 3.48344*I",
							"-4.00326 - 3.48344*I",
							"-6.98628 + 8.5435*I",
							"-6.98628 - 8.5435*I",
							"-0.78382 + 1.56236*I",
							"-0.78382 - 1.56236*I",
							"-14.9753 - 12.9046*I",
							"-14.9753 + 12.9046*I"
						],
						"uPolysN":[
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"16 - 128*u + 508*u^2 - 1310*u^3 + 2479*u^4 - 3690*u^5 + 4455*u^6 - 4357*u^7 + 3400*u^8 - 2077*u^9 + 972*u^10 - 338*u^11 + 83*u^12 - 13*u^13 + u^14"
						],
						"uPolys":[
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"16 - 128*u + 508*u^2 - 1310*u^3 + 2479*u^4 - 3690*u^5 + 4455*u^6 - 4357*u^7 + 3400*u^8 - 2077*u^9 + 972*u^10 - 338*u^11 + 83*u^12 - 13*u^13 + u^14"
						],
						"aCuspShape":"(111 + 41*u - 23*u^2 - 479*u^3 - 500*u^4 - 843*u^5 - 407*u^6 - 781*u^7 - 289*u^8 - 623*u^9 - 61*u^10 - 196*u^11 - 39*u^12 - 63*u^13)\/4",
						"RepresentationsN":[
							[
								"u->-0.449224 + 0.834596 I",
								"a->1.",
								"b->1.63158 + 1.27198 I"
							],
							[
								"u->-0.449224 - 0.834596 I",
								"a->1.",
								"b->1.63158 - 1.27198 I"
							],
							[
								"u->-0.07871 + 0.897903 I",
								"a->1.",
								"b->1.17059 - 1.56821 I"
							],
							[
								"u->-0.07871 - 0.897903 I",
								"a->1.",
								"b->1.17059 + 1.56821 I"
							],
							[
								"u->-0.605476 + 0.511603 I",
								"a->1.",
								"b->0.410349 + 0.397635 I"
							],
							[
								"u->-0.605476 - 0.511603 I",
								"a->1.",
								"b->0.410349 - 0.397635 I"
							],
							[
								"u->0.777537 + 1.05194 I",
								"a->1.",
								"b->0.686906 - 0.276246 I"
							],
							[
								"u->0.777537 - 1.05194 I",
								"a->1.",
								"b->0.686906 + 0.276246 I"
							],
							[
								"u->0.803725 + 1.0918 I",
								"a->1.",
								"b->1.43309 - 0.98357 I"
							],
							[
								"u->0.803725 - 1.0918 I",
								"a->1.",
								"b->1.43309 + 0.98357 I"
							],
							[
								"u->0.497537 + 0.019222 I",
								"a->1.",
								"b->-0.11823 + 0.827768 I"
							],
							[
								"u->0.497537 - 0.019222 I",
								"a->1.",
								"b->-0.11823 - 0.827768 I"
							],
							[
								"u->-0.94539 + 1.37947 I",
								"a->1.",
								"b->1.28571 + 0.9639 I"
							],
							[
								"u->-0.94539 - 1.37947 I",
								"a->1.",
								"b->1.28571 - 0.9639 I"
							]
						],
						"Epsilon":0.87041,
						"uPolys_ij":[
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"1 - 4*u - 6*u^2 + 4*u^3 + 33*u^4 + 115*u^5 + 246*u^6 + 374*u^7 + 404*u^8 + 314*u^9 + 192*u^10 + 83*u^11 + 29*u^12 + 6*u^13 + u^14",
							"16 + 15*u + 14*u^2 + 73*u^3 - 5*u^4 - 12*u^5 + 42*u^6 - 114*u^7 - 33*u^8 - 16*u^9 + 54*u^10 + 18*u^11 + 11*u^12 + u^14",
							"256 + 128*u + 2032*u^2 - 484*u^3 - 2671*u^4 - 10242*u^5 + 11505*u^6 + 3061*u^7 + 5572*u^8 + 1113*u^9 + 760*u^10 + 94*u^11 + 45*u^12 + 3*u^13 + u^14",
							"64 - 32*u - 44*u^2 + 1159*u^3 + 2648*u^4 + 2608*u^5 + 2155*u^6 + 1758*u^7 + 1101*u^8 + 611*u^9 + 389*u^10 + 210*u^11 + 71*u^12 + 13*u^13 + u^14",
							"1 - 7*u + 12*u^2 + 5*u^3 + 29*u^4 - 115*u^5 - 265*u^6 + 254*u^7 + 1141*u^8 + 1408*u^9 + 949*u^10 + 393*u^11 + 101*u^12 + 15*u^13 + u^14",
							"4 - 4*u + 39*u^2 + 15*u^3 + 96*u^4 + 125*u^5 + 241*u^6 + 7*u^7 + 100*u^8 + 189*u^9 + 101*u^10 - 28*u^11 - 21*u^12 + u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"2 + 5*u - 13*u^2 - 51*u^3 + 184*u^5 + 227*u^6 - 45*u^7 - 203*u^8 - 38*u^9 + 80*u^10 + 19*u^11 - 14*u^12 - 2*u^13 + u^14",
							"30208 + 40448*u + 27896*u^2 + 69191*u^3 + 130686*u^4 + 142006*u^5 + 75233*u^6 + 23338*u^7 + 14689*u^8 + 1663*u^9 + 1265*u^10 + 26*u^11 + 57*u^12 - u^13 + u^14",
							"464 + 872*u + 3284*u^2 - 4368*u^3 + 1785*u^4 + 3983*u^5 + 7838*u^6 + 3904*u^7 + 2591*u^8 + 887*u^9 + 332*u^10 + 91*u^11 + 33*u^12 + 7*u^13 + u^14",
							"4 - 14*u + 57*u^2 - 193*u^3 + 491*u^4 - 813*u^5 + 980*u^6 - 867*u^7 + 602*u^8 - 341*u^9 + 159*u^10 - 51*u^11 + 19*u^12 - 2*u^13 + u^14",
							"256 - 1920*u + 8016*u^2 - 21164*u^3 + 39307*u^4 - 52554*u^5 + 53167*u^6 - 42622*u^7 + 27232*u^8 - 13451*u^9 + 4918*u^10 - 1269*u^11 + 217*u^12 - 22*u^13 + u^14",
							"1 - 20*u + 197*u^2 - 1019*u^3 + 2672*u^4 - 3986*u^5 + 5050*u^6 - 2748*u^7 + 2042*u^8 - 699*u^9 + 355*u^10 - 80*u^11 + 30*u^12 - 4*u^13 + u^14",
							"112 + 40*u + 215*u^2 + 114*u^3 + 1481*u^4 + 2230*u^5 + 1390*u^6 - 777*u^7 - 792*u^8 + 105*u^9 + 182*u^10 - 5*u^11 - 20*u^12 + u^14",
							"16 - 128*u + 508*u^2 - 1310*u^3 + 2479*u^4 - 3690*u^5 + 4455*u^6 - 4357*u^7 + 3400*u^8 - 2077*u^9 + 972*u^10 - 338*u^11 + 83*u^12 - 13*u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"2 - 5*u + 17*u^2 + 10*u^3 + 74*u^4 + 91*u^5 + 180*u^6 + 167*u^7 + 212*u^8 + 103*u^9 + 104*u^10 + 17*u^11 + 18*u^12 + u^13 + u^14",
							"1 - 4*u - 6*u^2 + 32*u^3 + 15*u^4 - 103*u^5 + 60*u^6 - 12*u^7 + 46*u^8 + 44*u^9 - 40*u^10 - 31*u^11 + 7*u^12 + 6*u^13 + u^14"
						],
						"GeometricComponent":"{13, 14}",
						"uPolys_ij_N":[
							"1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14",
							"1 - 4*u - 6*u^2 + 4*u^3 + 33*u^4 + 115*u^5 + 246*u^6 + 374*u^7 + 404*u^8 + 314*u^9 + 192*u^10 + 83*u^11 + 29*u^12 + 6*u^13 + u^14",
							"16 + 15*u + 14*u^2 + 73*u^3 - 5*u^4 - 12*u^5 + 42*u^6 - 114*u^7 - 33*u^8 - 16*u^9 + 54*u^10 + 18*u^11 + 11*u^12 + u^14",
							"256 + 128*u + 2032*u^2 - 484*u^3 - 2671*u^4 - 10242*u^5 + 11505*u^6 + 3061*u^7 + 5572*u^8 + 1113*u^9 + 760*u^10 + 94*u^11 + 45*u^12 + 3*u^13 + u^14",
							"64 - 32*u - 44*u^2 + 1159*u^3 + 2648*u^4 + 2608*u^5 + 2155*u^6 + 1758*u^7 + 1101*u^8 + 611*u^9 + 389*u^10 + 210*u^11 + 71*u^12 + 13*u^13 + u^14",
							"1 - 7*u + 12*u^2 + 5*u^3 + 29*u^4 - 115*u^5 - 265*u^6 + 254*u^7 + 1141*u^8 + 1408*u^9 + 949*u^10 + 393*u^11 + 101*u^12 + 15*u^13 + u^14",
							"4 - 4*u + 39*u^2 + 15*u^3 + 96*u^4 + 125*u^5 + 241*u^6 + 7*u^7 + 100*u^8 + 189*u^9 + 101*u^10 - 28*u^11 - 21*u^12 + u^13 + u^14",
							"1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14",
							"2 + 5*u - 13*u^2 - 51*u^3 + 184*u^5 + 227*u^6 - 45*u^7 - 203*u^8 - 38*u^9 + 80*u^10 + 19*u^11 - 14*u^12 - 2*u^13 + u^14",
							"30208 + 40448*u + 27896*u^2 + 69191*u^3 + 130686*u^4 + 142006*u^5 + 75233*u^6 + 23338*u^7 + 14689*u^8 + 1663*u^9 + 1265*u^10 + 26*u^11 + 57*u^12 - u^13 + u^14",
							"464 + 872*u + 3284*u^2 - 4368*u^3 + 1785*u^4 + 3983*u^5 + 7838*u^6 + 3904*u^7 + 2591*u^8 + 887*u^9 + 332*u^10 + 91*u^11 + 33*u^12 + 7*u^13 + u^14",
							"4 - 14*u + 57*u^2 - 193*u^3 + 491*u^4 - 813*u^5 + 980*u^6 - 867*u^7 + 602*u^8 - 341*u^9 + 159*u^10 - 51*u^11 + 19*u^12 - 2*u^13 + u^14",
							"256 - 1920*u + 8016*u^2 - 21164*u^3 + 39307*u^4 - 52554*u^5 + 53167*u^6 - 42622*u^7 + 27232*u^8 - 13451*u^9 + 4918*u^10 - 1269*u^11 + 217*u^12 - 22*u^13 + u^14",
							"1 - 20*u + 197*u^2 - 1019*u^3 + 2672*u^4 - 3986*u^5 + 5050*u^6 - 2748*u^7 + 2042*u^8 - 699*u^9 + 355*u^10 - 80*u^11 + 30*u^12 - 4*u^13 + u^14",
							"112 + 40*u + 215*u^2 + 114*u^3 + 1481*u^4 + 2230*u^5 + 1390*u^6 - 777*u^7 - 792*u^8 + 105*u^9 + 182*u^10 - 5*u^11 - 20*u^12 + u^14",
							"16 - 128*u + 508*u^2 - 1310*u^3 + 2479*u^4 - 3690*u^5 + 4455*u^6 - 4357*u^7 + 3400*u^8 - 2077*u^9 + 972*u^10 - 338*u^11 + 83*u^12 - 13*u^13 + u^14",
							"8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14",
							"2 - 5*u + 17*u^2 + 10*u^3 + 74*u^4 + 91*u^5 + 180*u^6 + 167*u^7 + 212*u^8 + 103*u^9 + 104*u^10 + 17*u^11 + 18*u^12 + u^13 + u^14",
							"1 - 4*u - 6*u^2 + 32*u^3 + 15*u^4 - 103*u^5 + 60*u^6 - 12*u^7 + 46*u^8 + 44*u^9 - 40*u^10 - 31*u^11 + 7*u^12 + 6*u^13 + u^14"
						],
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{5, 6}",
							0.960325
						],
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{3, 4}",
								"{6, 7}"
							],
							[
								"{2, 7}",
								"{3, 5}"
							],
							[
								"{1, 10}"
							],
							[
								"{4, 5}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{1, 2}",
								"{2, 3}",
								"{5, 6}",
								"{7, 8}"
							],
							[
								"{1, 9}",
								"{2, 4}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 5}",
								"{2, 6}",
								"{2, 8}",
								"{3, 6}"
							],
							[
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{8, 10}"
							],
							[
								"{4, 8}",
								"{5, 10}"
							],
							[
								"{5, 7}",
								"{6, 9}"
							],
							[
								"{6, 8}"
							],
							[
								"{1, 4}",
								"{2, 10}"
							],
							[
								"{1, 6}",
								"{3, 8}"
							],
							[
								"{1, 3}",
								"{3, 10}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 8}",
								"{5, 9}"
							],
							[
								"{1, 5}",
								"{2, 9}"
							],
							[
								"{3, 9}"
							]
						],
						"SortedReprnIndices":"{14, 13, 9, 10, 4, 3, 7, 8, 2, 1, 11, 12, 6, 5}",
						"aCuspShapeN":[
							"-7.9858821367186378796`5.109726564767241 + 3.6301753665916649305`4.767331274044967*I",
							"-7.9858821367186378796`5.109726564767241 - 3.6301753665916649305`4.767331274044967*I",
							"-10.4427807843900636126`5.134304001662859 + 2.9073664651275545939`4.578987617087515*I",
							"-10.4427807843900636126`5.134304001662859 - 2.9073664651275545939`4.578987617087515*I",
							"4.7591942170495658309`5.087557314520105 + 2.7600662500094436689`4.850943392901674*I",
							"4.7591942170495658309`5.087557314520105 - 2.7600662500094436689`4.850943392901674*I",
							"0.1504299015107777999`4.104628321849004 - 1.6651595286585087553`5.148749997593537*I",
							"0.1504299015107777999`4.104628321849004 + 1.6651595286585087553`5.148749997593537*I",
							"-5.7082534949692529774`4.961231752901515 - 6.7321776713994417582`5.032884070746501*I",
							"-5.7082534949692529774`4.961231752901515 + 6.7321776713994417582`5.032884070746501*I",
							"-0.6840879651699373429`4.283329047535704 - 4.9918045643707600136`5.146474671192004*I",
							"-0.6840879651699373429`4.283329047535704 + 4.9918045643707600136`5.146474671192004*I",
							"-7.0886197373124516765`5.026905085932142 + 6.2078339964231358213`4.969283501240136*I",
							"-7.0886197373124516765`5.026905085932142 - 6.2078339964231358213`4.969283501240136*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_108_1",
						"Generators":[
							"16913996297986809776498 + 1670244785529479486633*b + 191061317297208340987*u + 92289153084442398353570*u^2 + 11098861028136473572716*u^3 + 245343912977070863977988*u^4 + 61010449683781973748321*u^5 + 423404800924067009391736*u^6 + 134755893234253567947495*u^7 + 499299079816142416445984*u^8 + 177570824651933323216915*u^9 + 426711900307955377113632*u^10 + 136367933970468437213786*u^11 + 268708827200240870842156*u^12 + 71549211987277462641138*u^13 + 108002370052986784666264*u^14 + 17896949577267747209186*u^15 + 43445314424812139964424*u^16 + 12832442965951703129012*u^17 + 11238641126140020595672*u^18 + 680127068676781195250*u^19 + 1649518174565198876826*u^20 + 415769744752129264822*u^21 + 83614768481862967800*u^22 - 114931337284853906384*u^23",
							"2326714267482175453001616388 + 84382436809734833144185793*a + 65031919545811954124408726*u + 13272357001093069928372555336*u^2 + 2211928459888882875397237590*u^3 + 35901239616887743589917590188*u^4 + 9993502345758669375944572898*u^5 + 63356529114610284410140670900*u^6 + 23622901332416467877518478159*u^7 + 77106236632703859524886182014*u^8 + 32488529084901868161317587358*u^9 + 68545696250623450079176412332*u^10 + 27261656270771610229886183190*u^11 + 45288893251670158421374640936*u^12 + 16636860747722579438717568598*u^13 + 19639154216199791789455775334*u^14 + 5232495605247797992252244830*u^15 + 7629780229642207559723454206*u^16 + 3064898502648495195576171110*u^17 + 2343932143158804167485111534*u^18 + 493704683987381759598214850*u^19 + 372319852392715741568441620*u^20 + 134808500588157530307298342*u^21 + 44083152865344562718787658*u^22 - 7948839346474221752281310*u^23",
							"19 + 6*u + 144*u^2 + 60*u^3 + 502*u^4 + 246*u^5 + 1100*u^6 + 605*u^7 + 1694*u^8 + 984*u^9 + 1896*u^10 + 1084*u^11 + 1582*u^12 + 830*u^13 + 971*u^14 + 450*u^15 + 421*u^16 + 170*u^17 + 160*u^18 + 74*u^19 + 48*u^20 + 15*u^21 + 8*u^22 + 3*u^23 + u^24"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.357200000000001e-2,
							"TimingZeroDimVars":9.113500000000001e-2,
							"TimingmagmaVCompNormalize":9.262000000000001e-2,
							"TimingNumberOfSols":0.233313,
							"TimingIsRadical":2.6414e-2,
							"TimingArcColoring":9.4794e-2,
							"TimingObstruction":0.105507,
							"TimingComplexVolumeN":1.9279161000000002e1,
							"TimingaCuspShapeN":0.195939,
							"TiminguValues":0.704101,
							"TiminguPolysN":9.9552e-2,
							"TiminguPolys":0.992025,
							"TimingaCuspShape":0.176941,
							"TimingRepresentationsN":0.215443,
							"TiminguValues_ij":0.268657,
							"TiminguPolys_ij_N":0.246116
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":24,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-1472202260511583836283160930 - 55379310734639691529404499*u - 8609816698113955521151845366*u^2 - 1651202901886400094030052554*u^3 - 23506219789373146470885658440*u^4 - 6911193417284320280205647657*u^5 - 41965695167125495028660776444*u^6 - 16814898850328743371243083264*u^7 - 51881147821312528503618624350*u^8 - 23517473452661544739075824643*u^9 - 46987784335165236472018610060*u^10 - 20372211878649574313408500684*u^11 - 31713454592686789385558077660*u^12 - 13022123008913334748624635700*u^13 - 14182766478752846441331451790*u^14 - 4328323815654654135496958924*u^15 - 5434879499586273436580789302*u^16 - 2416590651565649201795355858*u^17 - 1776144754825084186971166422*u^18 - 459343984350762096832989600*u^19 - 288984544695507329112315274*u^20 - 113803397313535207719226080*u^21 - 39858851146872363722563858*u^22 + 2142393255506117547855246*u^23)\/84382436809734833144185793",
								"(-16913996297986809776498 - 191061317297208340987*u - 92289153084442398353570*u^2 - 11098861028136473572716*u^3 - 245343912977070863977988*u^4 - 61010449683781973748321*u^5 - 423404800924067009391736*u^6 - 134755893234253567947495*u^7 - 499299079816142416445984*u^8 - 177570824651933323216915*u^9 - 426711900307955377113632*u^10 - 136367933970468437213786*u^11 - 268708827200240870842156*u^12 - 71549211987277462641138*u^13 - 108002370052986784666264*u^14 - 17896949577267747209186*u^15 - 43445314424812139964424*u^16 - 12832442965951703129012*u^17 - 11238641126140020595672*u^18 - 680127068676781195250*u^19 - 1649518174565198876826*u^20 - 415769744752129264822*u^21 - 83614768481862967800*u^22 + 114931337284853906384*u^23)\/1670244785529479486633"
							],
							[
								"(2582079194128804949547360473 - 3206584307151095129865725003*u + 15638467247017172743459934018*u^2 - 15299410516996598118424090115*u^3 + 39342001827687872548547978513*u^4 - 34862096808581618871286145069*u^5 + 61231267903604670335236215814*u^6 - 53427347888688754698288876293*u^7 + 58896772702304701088008993836*u^8 - 59946565564214632209818677744*u^9 + 35750416292677585218743251771*u^10 - 56868466488220794158569901093*u^11 + 14592500239509793161832653009*u^12 - 39918047512491981600425593800*u^13 - 2423380102767085361914099189*u^14 - 21268367563653176948255691818*u^15 + 272734934132855016729898399*u^16 - 6602522370617960263042546496*u^17 - 1978023291446380623218534137*u^18 - 2908785792743110330923107790*u^19 - 539122778120882934202491645*u^20 - 406905113141559772449170716*u^21 - 180981759522571503103376056*u^22 - 95446611116805866121055621*u^23)\/84382436809734833144185793",
								"(-17043140445089529372030873 - 38021341769269089213635892*u - 63370051664607103660314829*u^2 - 185828126739049889400639203*u^3 - 173620497770243121691687215*u^4 - 447196854889416218003318359*u^5 - 342497445239688913092949766*u^6 - 738080680791937455542472457*u^7 - 484629448342970256913760109*u^8 - 836906954392583870874819827*u^9 - 518202678333084615237230162*u^10 - 720725118820436521838716797*u^11 - 382379832505761520862183027*u^12 - 450671352601929492610869332*u^13 - 217465940855208277667204707*u^14 - 202677103252901663629332503*u^15 - 77650405841348782223852922*u^16 - 75453008068847833050527466*u^17 - 35815865763253392154490188*u^18 - 24066723953333894919371704*u^19 - 7202470604417229527843279*u^20 - 3920893874747872435762632*u^21 - 1554343153509035357044533*u^22 - 537678307851533640253336*u^23)\/4441180884722885954957147"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(-153545239104597858722198737 - 4869234279418828643271978718*u - 2099817336294061457264464663*u^2 - 28642633852075708768188680302*u^3 - 13523528489720460538229167298*u^4 - 79281348538105715676543662676*u^5 - 42025957950232899993028656366*u^6 - 144875092706670895313545624164*u^7 - 83341679675580078181660942467*u^8 - 182965767464054138722137578030*u^9 - 107334184912723497625918768637*u^10 - 167691845494996523973489965832*u^11 - 89968125831939136348422953939*u^12 - 113790088384906623538489938054*u^13 - 54933095928743828519789296508*u^14 - 50777411457295379356721116556*u^15 - 19291577674549698459041788008*u^16 - 19830414894127226007302960712*u^17 - 9741263659430372902761225572*u^18 - 6467827013849028662907306018*u^19 - 1951112118612086311475823878*u^20 - 1092671944562973728054483594*u^21 - 442955488725245938070503946*u^22 - 148841066974307681205329408*u^23)\/84382436809734833144185793",
								"(-15864388729062222748602050 - 81182421710638167291408756*u - 111183851731844419217661896*u^2 - 476004657544903193586121522*u^3 - 408556509821168227981486887*u^4 - 1331929053639959649699989338*u^5 - 988665824167551014546964912*u^6 - 2424899937957410134629494974*u^7 - 1671681743957238915525703344*u^8 - 3030005361132837333178961256*u^9 - 1971898353767551793984495878*u^10 - 2735454831887823656799342470*u^11 - 1566553305007034404584185015*u^12 - 1817998611365345152915316752*u^13 - 915013397599366074623057596*u^14 - 806633374849067020268041682*u^15 - 325530326798260331170919434*u^16 - 315113196988204903932187120*u^17 - 156044569486566246118657120*u^18 - 100590437683642497474584684*u^19 - 31021190938846497362616756*u^20 - 17012529222022714880826652*u^21 - 6821684596571068733379590*u^22 - 2237290277552873282405316*u^23)\/4441180884722885954957147"
							],
							[
								"(-1952260412552966029361384172 + 743839636085518662826214712*u - 12188162101228070030032405044*u^2 + 2036435424464800789516333920*u^3 - 32668835041266656234881005132*u^4 + 1880854853558935111440857732*u^5 - 57073461457955157463910472576*u^6 - 1233853659428738286752959044*u^7 - 66102929415455165195807701232*u^8 - 5396751982615736343342885692*u^9 - 54217612830210819927611481912*u^10 - 1292197659430500912810709976*u^11 - 33672283225399620943834030668*u^12 + 354372453178993826915485876*u^13 - 12033350142491016745559340852*u^14 + 3008540280108105335938878151*u^15 - 5071326141559758280257759796*u^16 - 101936829929040719745573848*u^17 - 960375118447744136743289960*u^18 + 565311341454040387013484396*u^19 - 84541890326277425101948648*u^20 + 30469226506317750573050868*u^21 + 25956765632073294934260424*u^22 + 34772734152911624690229576*u^23)\/84382436809734833144185793",
								"(25634690782694289482903272 + 15354470362570605773786453*u + 118271894609644365834760042*u^2 + 95523979788002751005317976*u^3 + 305591326889856973847633278*u^4 + 288377054497235030479889066*u^5 + 527947974472624450090798424*u^6 + 538653820909049518620859316*u^7 + 677542080659327037280640952*u^8 + 644155333695938112035507525*u^9 + 638834219243293341556117330*u^10 + 561429211105931202842427486*u^11 + 429965561382918738576729896*u^12 + 326959410663211012407543557*u^13 + 205599823986867009017468758*u^14 + 143838104798453139174301829*u^15 + 78892468925227810687790056*u^16 + 55547459056928405653269915*u^17 + 28675921113986742149317484*u^18 + 15631615373337735341482324*u^19 + 5532757506746911539954138*u^20 + 2605822334518769433970914*u^21 + 964681423825486962877362*u^22 + 263758496109154401738022*u^23)\/4441180884722885954957147"
							],
							[
								0,
								"u"
							],
							[
								"(-2539005011417925356976571672 + 32748485336960607685861268*u - 14961120227415800928041755648*u^2 - 2856318770441677742474025229*u^3 - 40514570589320107715140624436*u^4 - 12161053449290528073219795624*u^5 - 72133658212629138793765679184*u^6 - 26667495510512726495963463750*u^7 - 87712860353141085953610222288*u^8 - 35517648627771525545701679848*u^9 - 76600288937136218067298866680*u^10 - 28025086896876309260086265643*u^11 - 49715228651445069292993388088*u^12 - 15621248619590322454870689776*u^13 - 20335567216904014935506942376*u^14 - 4253952522777488025796661622*u^15 - 8223349265743333155983652984*u^16 - 2803927617837660790544502844*u^17 - 2246885783451596944476832340*u^18 - 262597721793039968731796893*u^19 - 344863639321238344527241504*u^20 - 102646292976639608677100708*u^21 - 24924978578433396294969104*u^22 + 17757342747221417502015704*u^23)\/84382436809734833144185793",
								"(5246603894408833023159228 + 30953741446272958511935917*u + 27673269926551997218363674*u^2 + 161989398891285592783648295*u^3 + 107342123007693104060767738*u^4 + 450670750915894610818040058*u^5 + 264693959983900883059475608*u^6 + 799958908095370913442851458*u^7 + 459822705534668792077386472*u^8 + 941155016049103424930744799*u^9 + 539201365331727613164271342*u^10 + 845564959285953447014180707*u^11 + 414399987356315385063236284*u^12 + 513862751061489844528570951*u^13 + 231358969403290790453457638*u^14 + 238398358511314932495989738*u^15 + 87003484979170866981993796*u^16 + 86662582411946334915094769*u^17 + 39035166517794984573500536*u^18 + 27942545850192809697743007*u^19 + 8168387177198400008745486*u^20 + 4400257638268460000247590*u^21 + 1713305113569602049187350*u^22 + 631788419979803871325866*u^23)\/4441180884722885954957147"
							],
							[
								"(-2762866007702161167820161102 - 311929388580232846089849137*u - 16017282004839415566127489790*u^2 - 4517318370734333886115030468*u^3 - 43857627221684771681143281680*u^4 - 17419646648038116167168563095*u^5 - 78831679066249043660876730796*u^6 - 39175124120832602993046180106*u^7 - 98788433414761024124067670972*u^8 - 53272034437608697541214289936*u^9 - 90854545820969406984685109854*u^10 - 46448446653600256835350190958*u^11 - 62015955861827037584357897504*u^12 - 29567029742976304926403638130*u^13 - 28256047018038062329901595502*u^14 - 10541491969650857964348452916*u^15 - 10817139028380084836339323016*u^16 - 5385677735262632607690049478*u^17 - 3663809181045015405460943596*u^18 - 1149426833219166291088546402*u^19 - 617462493326437694788703024*u^20 - 257499488266899223645982170*u^21 - 91743775795181119674955292*u^22 - 3247404098844262053490696*u^23)\/84382436809734833144185793",
								"(-59046208750228032734559798 - 16148031043974215165146423*u - 332627292471048357517443684*u^2 - 145810563196146836303368971*u^3 - 915050500663982920532990994*u^4 - 518900989751238364109272469*u^5 - 1666726530710806547326889160*u^6 - 1063748473102983092231886262*u^7 - 2124286957800255118728326258*u^8 - 1380632186977510932837991004*u^9 - 1977533002189105956553612166*u^10 - 1188839378079272117707360792*u^11 - 1350792161414871449380419830*u^12 - 727372386283987213821425258*u^13 - 615053415555945327481934268*u^14 - 272521412999482296681950600*u^15 - 238978118980785617218461988*u^16 - 128692195690455560290494548*u^17 - 80804883701103254583977678*u^18 - 28752656327402182602625654*u^19 - 14075322593203054840647384*u^20 - 5988475175070610360924802*u^21 - 2084234379767176167018706*u^22 - 173062714446388922085316*u^23)\/4441180884722885954957147"
							],
							[
								"(-2326714267482175453001616388 - 65031919545811954124408726*u - 13272357001093069928372555336*u^2 - 2211928459888882875397237590*u^3 - 35901239616887743589917590188*u^4 - 9993502345758669375944572898*u^5 - 63356529114610284410140670900*u^6 - 23622901332416467877518478159*u^7 - 77106236632703859524886182014*u^8 - 32488529084901868161317587358*u^9 - 68545696250623450079176412332*u^10 - 27261656270771610229886183190*u^11 - 45288893251670158421374640936*u^12 - 16636860747722579438717568598*u^13 - 19639154216199791789455775334*u^14 - 5232495605247797992252244830*u^15 - 7629780229642207559723454206*u^16 - 3064898502648495195576171110*u^17 - 2343932143158804167485111534*u^18 - 493704683987381759598214850*u^19 - 372319852392715741568441620*u^20 - 134808500588157530307298342*u^21 - 44083152865344562718787658*u^22 + 7948839346474221752281310*u^23)\/84382436809734833144185793",
								"(-16913996297986809776498 - 191061317297208340987*u - 92289153084442398353570*u^2 - 11098861028136473572716*u^3 - 245343912977070863977988*u^4 - 61010449683781973748321*u^5 - 423404800924067009391736*u^6 - 134755893234253567947495*u^7 - 499299079816142416445984*u^8 - 177570824651933323216915*u^9 - 426711900307955377113632*u^10 - 136367933970468437213786*u^11 - 268708827200240870842156*u^12 - 71549211987277462641138*u^13 - 108002370052986784666264*u^14 - 17896949577267747209186*u^15 - 43445314424812139964424*u^16 - 12832442965951703129012*u^17 - 11238641126140020595672*u^18 - 680127068676781195250*u^19 - 1649518174565198876826*u^20 - 415769744752129264822*u^21 - 83614768481862967800*u^22 + 114931337284853906384*u^23)\/1670244785529479486633"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-1.69967 + 4.24323*I",
							"-1.69967 - 4.24323*I",
							"-8.70142 + 0.33584*I",
							"-8.70142 - 0.33584*I",
							"-1.69967 + 1.41302*I",
							"-1.69967 - 1.41302*I",
							"-5.83725 - 1.4151*I",
							"-5.83725 + 1.4151*I",
							"-8.70142 - 5.99209*I",
							"-8.70142 + 5.99209*I",
							"-12.839 + 3.16396*I",
							"-12.839 - 3.16396*I",
							"-8.70142 - 0.33584*I",
							"-8.70142 + 0.33584*I",
							"-1.69967 - 1.41302*I",
							"-1.69967 + 1.41302*I",
							"-1.69967 - 4.24323*I",
							"-1.69967 + 4.24323*I",
							"-5.83725 - 1.4151*I",
							"-5.83725 + 1.4151*I",
							"-8.70142 + 5.99209*I",
							"-8.70142 - 5.99209*I",
							"-12.839 + 3.16396*I",
							"-12.839 - 3.16396*I"
						],
						"uPolysN":[
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"1 + 12*u + 78*u^2 + 346*u^3 + 1161*u^4 + 3102*u^5 + 6829*u^6 + 12666*u^7 + 20142*u^8 + 27812*u^9 + 33708*u^10 + 36126*u^11 + 34464*u^12 + 29358*u^13 + 22413*u^14 + 15316*u^15 + 9387*u^16 + 5118*u^17 + 2491*u^18 + 1056*u^19 + 396*u^20 + 122*u^21 + 33*u^22 + 6*u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"1 + 12*u + 78*u^2 + 346*u^3 + 1161*u^4 + 3102*u^5 + 6829*u^6 + 12666*u^7 + 20142*u^8 + 27812*u^9 + 33708*u^10 + 36126*u^11 + 34464*u^12 + 29358*u^13 + 22413*u^14 + 15316*u^15 + 9387*u^16 + 5118*u^17 + 2491*u^18 + 1056*u^19 + 396*u^20 + 122*u^21 + 33*u^22 + 6*u^23 + u^24",
							"1 + 12*u + 78*u^2 + 346*u^3 + 1161*u^4 + 3102*u^5 + 6829*u^6 + 12666*u^7 + 20142*u^8 + 27812*u^9 + 33708*u^10 + 36126*u^11 + 34464*u^12 + 29358*u^13 + 22413*u^14 + 15316*u^15 + 9387*u^16 + 5118*u^17 + 2491*u^18 + 1056*u^19 + 396*u^20 + 122*u^21 + 33*u^22 + 6*u^23 + u^24",
							"1 - 8*u^2 - 8*u^3 + 28*u^4 + 56*u^5 - 28*u^6 - 168*u^7 - 98*u^8 + 224*u^9 + 364*u^10 - 462*u^12 - 392*u^13 + 132*u^14 + 448*u^15 + 253*u^16 - 104*u^17 - 224*u^18 - 112*u^19 + 14*u^20 + 48*u^21 + 28*u^22 + 8*u^23 + u^24"
						],
						"uPolys":[
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"(1 + 2*u + 3*u^2 + u^3 + u^4)^6",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"(1 + 2*u + 3*u^2 + u^3 + u^4)^6",
							"(1 + 2*u + 3*u^2 + u^3 + u^4)^6",
							"(-1 + u^2 + u^3)^8"
						],
						"aCuspShape":"(-2*(-49305850846117864495974609 + 155849900646969395427398212*u - 305107457295137800568372022*u^2 + 776792934510701822628758958*u^3 - 606618589073079421558667764*u^4 + 1893197698084725588665019860*u^5 - 610092432080674756050926292*u^6 + 3064641082385719479326464526*u^7 - 4920212697783319638631348*u^8 + 3549709856601831266168049800*u^9 + 634961408253713948159853782*u^10 + 3134583965917778683085934122*u^11 + 768773725295821564078404572*u^12 + 2036439662831235823404664696*u^13 + 621218339644086726864966422*u^14 + 961632839081737585150490720*u^15 + 214349207419540571137882544*u^16 + 338045896008621932703620422*u^17 + 134660336566960390484148888*u^18 + 119526970893926610745917082*u^19 + 30150361132908797310787992*u^20 + 18422442933783539258578090*u^21 + 7443126810227417440282532*u^22 + 3173564636924338994094068*u^23))\/4441180884722885954957147",
						"RepresentationsN":[
							[
								"u->0.527689 + 0.759509 I",
								"a->-1.56824 - 0.01791 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->0.527689 - 0.759509 I",
								"a->-1.56824 + 0.01791 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->0.076109 + 0.834463 I",
								"a->-1.29027 + 0.93223 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->0.076109 - 0.834463 I",
								"a->-1.29027 - 0.93223 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->0.448386 + 0.692782 I",
								"a->-0.608916 - 0.502989 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->0.448386 - 0.692782 I",
								"a->-0.608916 + 0.502989 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->-0.384009 + 0.725091 I",
								"a->0.33711 - 1.83607 I",
								"b->0.754878"
							],
							[
								"u->-0.384009 - 0.725091 I",
								"a->0.33711 + 1.83607 I",
								"b->0.754878"
							],
							[
								"u->-0.793266 + 0.923818 I",
								"a->-1.61039 + 0.2808 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->-0.793266 - 0.923818 I",
								"a->-1.61039 - 0.2808 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->-0.090233 + 0.756403 I",
								"a->2.06937 + 2.25178 I",
								"b->0.754878"
							],
							[
								"u->-0.090233 - 0.756403 I",
								"a->2.06937 - 2.25178 I",
								"b->0.754878"
							],
							[
								"u->-0.876115 + 1.00573 I",
								"a->-0.509213 + 0.367913 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->-0.876115 - 1.00573 I",
								"a->-0.509213 - 0.367913 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->0.075432 + 0.647379 I",
								"a->-0.976176 - 0.80636 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->0.075432 - 0.647379 I",
								"a->-0.976176 + 0.80636 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->-0.81394 + 1.20054 I",
								"a->-0.637576 - 0.007282 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->-0.81394 - 1.20054 I",
								"a->-0.637576 + 0.007282 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->1.20186 + 0.9495 I",
								"a->0.096737 + 0.526881 I",
								"b->0.754878"
							],
							[
								"u->1.20186 - 0.9495 I",
								"a->0.096737 - 0.526881 I",
								"b->0.754878"
							],
							[
								"u->1.01806 + 1.71046 I",
								"a->-0.602643 + 0.105082 I",
								"b->-0.877439 + 0.744862 I"
							],
							[
								"u->1.01806 - 1.71046 I",
								"a->-0.602643 - 0.105082 I",
								"b->-0.877439 - 0.744862 I"
							],
							[
								"u->-1.88998 + 1.36209 I",
								"a->0.221256 - 0.24076 I",
								"b->0.754878"
							],
							[
								"u->-1.88998 - 1.36209 I",
								"a->0.221256 + 0.24076 I",
								"b->0.754878"
							]
						],
						"Epsilon":1.05184,
						"uPolys_ij_N":[
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"361 + 5436*u + 39092*u^2 + 179824*u^3 + 596396*u^4 + 1519396*u^5 + 3088192*u^6 + 5132705*u^7 + 7095842*u^8 + 8261964*u^9 + 8181120*u^10 + 6943964*u^11 + 5084654*u^12 + 3228336*u^13 + 1782015*u^14 + 856860*u^15 + 359293*u^16 + 130136*u^17 + 41076*u^18 + 10762*u^19 + 2466*u^20 + 419*u^21 + 70*u^22 + 7*u^23 + u^24",
							"391 + 5370*u + 80156*u^2 + 187948*u^3 + 377417*u^4 + 580369*u^5 + 706108*u^6 + 754872*u^7 + 588462*u^8 + 543555*u^9 + 406612*u^10 + 307425*u^11 + 276076*u^12 + 115754*u^13 + 111735*u^14 + 47513*u^15 + 43377*u^16 + 9031*u^17 + 7690*u^18 + 269*u^19 + 1349*u^20 - 162*u^21 + 64*u^22 - 3*u^23 + u^24",
							"1 - 220*u + 30012*u^2 + 35464*u^3 - 164732*u^4 - 359624*u^5 + 89612*u^6 + 964387*u^7 + 953102*u^8 - 249248*u^9 - 1104400*u^10 - 511992*u^11 + 659098*u^12 + 1099712*u^13 + 722147*u^14 + 223012*u^15 - 183*u^16 - 20232*u^17 + 1112*u^18 + 7026*u^19 + 3858*u^20 + 1133*u^21 + 202*u^22 + 21*u^23 + u^24",
							"2507 + 5050*u + 20788*u^2 + 21204*u^3 + 17876*u^4 - 22014*u^5 - 60872*u^6 - 91893*u^7 - 73734*u^8 - 24778*u^9 + 42488*u^10 + 93658*u^11 + 115060*u^12 + 107892*u^13 + 82739*u^14 + 54336*u^15 + 30535*u^16 + 14982*u^17 + 6372*u^18 + 2326*u^19 + 738*u^20 + 191*u^21 + 44*u^22 + 7*u^23 + u^24",
							"361 + 608*u - 2994*u^2 - 8138*u^3 - 772*u^4 + 26654*u^5 + 56460*u^6 + 37803*u^7 + 4584*u^8 + 48650*u^9 + 197176*u^10 + 359524*u^11 + 429494*u^12 + 359118*u^13 + 204979*u^14 + 66366*u^15 - 967*u^16 - 13302*u^17 - 4258*u^18 + 1088*u^19 + 608*u^20 - 53*u^21 - 40*u^22 + u^23 + u^24",
							"1 + 12*u + 102*u^2 + 610*u^3 + 2961*u^4 + 11742*u^5 + 39549*u^6 + 113634*u^7 + 282030*u^8 + 605012*u^9 + 1122852*u^10 + 1795974*u^11 + 2458184*u^12 + 2850990*u^13 + 2761797*u^14 + 2196500*u^15 + 1410675*u^16 + 720990*u^17 + 289155*u^18 + 89520*u^19 + 20916*u^20 + 3562*u^21 + 417*u^22 + 30*u^23 + u^24",
							"13973 + 171412*u + 952778*u^2 + 3221298*u^3 + 7574856*u^4 + 13518624*u^5 + 19582050*u^6 + 24349935*u^7 + 26760178*u^8 + 25696172*u^9 + 21203854*u^10 + 14873588*u^11 + 8846414*u^12 + 4451582*u^13 + 1952583*u^14 + 752990*u^15 + 258505*u^16 + 78476*u^17 + 21520*u^18 + 4990*u^19 + 1162*u^20 + 185*u^21 + 42*u^22 + 3*u^23 + u^24",
							"1 + 16*u + 136*u^2 + 792*u^3 + 3500*u^4 + 12376*u^5 + 36148*u^6 + 89000*u^7 + 187198*u^8 + 339296*u^9 + 532716*u^10 + 726320*u^11 + 860034*u^12 + 882504*u^13 + 781252*u^14 + 592528*u^15 + 381229*u^16 + 205320*u^17 + 90944*u^18 + 32368*u^19 + 8974*u^20 + 1856*u^21 + 268*u^22 + 24*u^23 + u^24",
							"1 + 16*u + 120*u^2 + 568*u^3 + 1932*u^4 + 5096*u^5 + 10948*u^6 + 19784*u^7 + 30734*u^8 + 41680*u^9 + 49884*u^10 + 53088*u^11 + 50498*u^12 + 43064*u^13 + 32964*u^14 + 22640*u^15 + 13917*u^16 + 7624*u^17 + 3696*u^18 + 1568*u^19 + 574*u^20 + 176*u^21 + 44*u^22 + 8*u^23 + u^24",
							"83 + 150*u + 2034*u^2 + 1456*u^3 + 3638*u^4 - 642*u^5 - 6626*u^6 - 2799*u^7 - 3482*u^8 + 6664*u^9 + 14902*u^10 - 7080*u^11 - 11986*u^12 + 4596*u^13 + 2891*u^14 - 1990*u^15 + 943*u^16 + 620*u^17 - 714*u^18 - 154*u^19 + 168*u^20 + 23*u^21 - 18*u^22 - u^23 + u^24",
							"1 - 220*u + 30012*u^2 + 35464*u^3 - 164732*u^4 - 359624*u^5 + 89612*u^6 + 964387*u^7 + 953102*u^8 - 249248*u^9 - 1104400*u^10 - 511992*u^11 + 659098*u^12 + 1099712*u^13 + 722147*u^14 + 223012*u^15 - 183*u^16 - 20232*u^17 + 1112*u^18 + 7026*u^19 + 3858*u^20 + 1133*u^21 + 202*u^22 + 21*u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"643 - 5156*u + 17742*u^2 - 34760*u^3 + 51887*u^4 - 76661*u^5 + 86990*u^6 - 42214*u^7 - 28090*u^8 + 40859*u^9 + 14078*u^10 - 33973*u^11 + 36226*u^12 - 21892*u^13 + 19075*u^14 - 15041*u^15 + 16385*u^16 - 6589*u^17 + 5032*u^18 - 1245*u^19 + 675*u^20 - 102*u^21 + 42*u^22 - 3*u^23 + u^24",
							"13973 + 171412*u + 952778*u^2 + 3221298*u^3 + 7574856*u^4 + 13518624*u^5 + 19582050*u^6 + 24349935*u^7 + 26760178*u^8 + 25696172*u^9 + 21203854*u^10 + 14873588*u^11 + 8846414*u^12 + 4451582*u^13 + 1952583*u^14 + 752990*u^15 + 258505*u^16 + 78476*u^17 + 21520*u^18 + 4990*u^19 + 1162*u^20 + 185*u^21 + 42*u^22 + 3*u^23 + u^24",
							"1879 + 3196*u - 1464*u^2 - 6732*u^3 + 13584*u^4 + 41548*u^5 + 14666*u^6 - 64403*u^7 - 45994*u^8 + 56622*u^9 + 54054*u^10 - 72726*u^11 - 52668*u^12 + 66102*u^13 + 49363*u^14 - 47890*u^15 - 24707*u^16 + 25492*u^17 + 5636*u^18 - 9550*u^19 + 2194*u^20 + 167*u^21 - 68*u^22 + u^23 + u^24",
							"64 + 192*u + 1200*u^2 + 2368*u^3 + 8172*u^4 + 10812*u^5 + 27381*u^6 + 22410*u^7 + 51369*u^8 + 18576*u^9 + 60900*u^10 - 4440*u^11 + 53580*u^12 - 21240*u^13 + 36870*u^14 - 18932*u^15 + 17214*u^16 - 7920*u^17 + 4676*u^18 - 1656*u^19 + 672*u^20 - 164*u^21 + 45*u^22 - 6*u^23 + u^24",
							"1 - 8*u^2 - 8*u^3 + 28*u^4 + 56*u^5 - 28*u^6 - 168*u^7 - 98*u^8 + 224*u^9 + 364*u^10 - 462*u^12 - 392*u^13 + 132*u^14 + 448*u^15 + 253*u^16 - 104*u^17 - 224*u^18 - 112*u^19 + 14*u^20 + 48*u^21 + 28*u^22 + 8*u^23 + u^24",
							"31943 + 207986*u + 723404*u^2 + 1513660*u^3 + 1723421*u^4 + 430163*u^5 - 1302752*u^6 - 998032*u^7 + 1075638*u^8 + 1704269*u^9 + 146016*u^10 - 872697*u^11 - 284672*u^12 + 259278*u^13 + 116603*u^14 - 53429*u^15 - 26347*u^16 + 8873*u^17 + 3990*u^18 - 1321*u^19 - 359*u^20 + 154*u^21 + 8*u^22 - 9*u^23 + u^24",
							"1 + 12*u + 78*u^2 + 346*u^3 + 1161*u^4 + 3102*u^5 + 6829*u^6 + 12666*u^7 + 20142*u^8 + 27812*u^9 + 33708*u^10 + 36126*u^11 + 34464*u^12 + 29358*u^13 + 22413*u^14 + 15316*u^15 + 9387*u^16 + 5118*u^17 + 2491*u^18 + 1056*u^19 + 396*u^20 + 122*u^21 + 33*u^22 + 6*u^23 + u^24",
							"2507 + 5050*u + 20788*u^2 + 21204*u^3 + 17876*u^4 - 22014*u^5 - 60872*u^6 - 91893*u^7 - 73734*u^8 - 24778*u^9 + 42488*u^10 + 93658*u^11 + 115060*u^12 + 107892*u^13 + 82739*u^14 + 54336*u^15 + 30535*u^16 + 14982*u^17 + 6372*u^18 + 2326*u^19 + 738*u^20 + 191*u^21 + 44*u^22 + 7*u^23 + u^24",
							"361 + 608*u - 2994*u^2 - 8138*u^3 - 772*u^4 + 26654*u^5 + 56460*u^6 + 37803*u^7 + 4584*u^8 + 48650*u^9 + 197176*u^10 + 359524*u^11 + 429494*u^12 + 359118*u^13 + 204979*u^14 + 66366*u^15 - 967*u^16 - 13302*u^17 - 4258*u^18 + 1088*u^19 + 608*u^20 - 53*u^21 - 40*u^22 + u^23 + u^24",
							"1 + 6*u^2 - 6*u^3 + 21*u^4 - 30*u^5 + 65*u^6 - 90*u^7 + 150*u^8 - 200*u^9 + 276*u^10 - 330*u^11 + 396*u^12 - 426*u^13 + 441*u^14 - 416*u^15 + 375*u^16 - 306*u^17 + 231*u^18 - 156*u^19 + 96*u^20 - 50*u^21 + 21*u^22 - 6*u^23 + u^24",
							"391 + 5370*u + 80156*u^2 + 187948*u^3 + 377417*u^4 + 580369*u^5 + 706108*u^6 + 754872*u^7 + 588462*u^8 + 543555*u^9 + 406612*u^10 + 307425*u^11 + 276076*u^12 + 115754*u^13 + 111735*u^14 + 47513*u^15 + 43377*u^16 + 9031*u^17 + 7690*u^18 + 269*u^19 + 1349*u^20 - 162*u^21 + 64*u^22 - 3*u^23 + u^24",
							"1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24",
							"643 - 5156*u + 17742*u^2 - 34760*u^3 + 51887*u^4 - 76661*u^5 + 86990*u^6 - 42214*u^7 - 28090*u^8 + 40859*u^9 + 14078*u^10 - 33973*u^11 + 36226*u^12 - 21892*u^13 + 19075*u^14 - 15041*u^15 + 16385*u^16 - 6589*u^17 + 5032*u^18 - 1245*u^19 + 675*u^20 - 102*u^21 + 42*u^22 - 3*u^23 + u^24",
							"19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24",
							"361 + 5436*u + 39092*u^2 + 179824*u^3 + 596396*u^4 + 1519396*u^5 + 3088192*u^6 + 5132705*u^7 + 7095842*u^8 + 8261964*u^9 + 8181120*u^10 + 6943964*u^11 + 5084654*u^12 + 3228336*u^13 + 1782015*u^14 + 856860*u^15 + 359293*u^16 + 130136*u^17 + 41076*u^18 + 10762*u^19 + 2466*u^20 + 419*u^21 + 70*u^22 + 7*u^23 + u^24",
							"31943 + 207986*u + 723404*u^2 + 1513660*u^3 + 1723421*u^4 + 430163*u^5 - 1302752*u^6 - 998032*u^7 + 1075638*u^8 + 1704269*u^9 + 146016*u^10 - 872697*u^11 - 284672*u^12 + 259278*u^13 + 116603*u^14 - 53429*u^15 - 26347*u^16 + 8873*u^17 + 3990*u^18 - 1321*u^19 - 359*u^20 + 154*u^21 + 8*u^22 - 9*u^23 + u^24",
							"83 + 150*u + 2034*u^2 + 1456*u^3 + 3638*u^4 - 642*u^5 - 6626*u^6 - 2799*u^7 - 3482*u^8 + 6664*u^9 + 14902*u^10 - 7080*u^11 - 11986*u^12 + 4596*u^13 + 2891*u^14 - 1990*u^15 + 943*u^16 + 620*u^17 - 714*u^18 - 154*u^19 + 168*u^20 + 23*u^21 - 18*u^22 - u^23 + u^24"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{3, 4, 13, 14}",
							0.33584
						],
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{3, 4}"
							],
							[
								"{2, 7}"
							],
							[
								"{1, 2}",
								"{7, 8}"
							],
							[
								"{2, 10}"
							],
							[
								"{1, 9}"
							],
							[
								"{4, 5}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{6, 9}"
							],
							[
								"{6, 8}"
							],
							[
								"{1, 10}"
							],
							[
								"{3, 8}"
							],
							[
								"{2, 3}",
								"{5, 6}"
							],
							[
								"{2, 5}",
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{1, 5}"
							],
							[
								"{5, 7}"
							],
							[
								"{3, 9}"
							],
							[
								"{4, 8}",
								"{5, 10}"
							],
							[
								"{1, 3}",
								"{3, 10}"
							],
							[
								"{4, 6}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 8}",
								"{5, 9}"
							],
							[
								"{1, 4}"
							],
							[
								"{2, 4}"
							],
							[
								"{8, 10}"
							],
							[
								"{3, 5}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 8}"
							],
							[
								"{2, 9}"
							],
							[
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{6, 7}"
							],
							[
								"{7, 9}"
							],
							[
								"{1, 6}"
							]
						],
						"SortedReprnIndices":"{10, 21, 9, 22, 1, 18, 2, 17, 11, 23, 12, 24, 8, 20, 7, 19, 5, 16, 6, 15, 3, 14, 4, 13}",
						"aCuspShapeN":[
							"-2.6635063892478795216`4.655546349903647 - 7.8881896193770840012`5.127069948789946*I",
							"-2.6635063892478795216`4.655546349903647 + 7.8881896193770840012`5.127069948789946*I",
							"-6.3169829457653493422`5.149581397426878 + 0.414648434250951645`3.9667517228018814*I",
							"-6.3169829457653493422`5.149581397426878 - 0.414648434250951645`3.9667517228018814*I",
							"-2.663506389247879897`5.058926420226276 + 1.9292954864191299794`4.9188714255868975*I",
							"-2.663506389247879897`5.058926420226276 - 1.9292954864191299794`4.9188714255868975*I",
							"-9.1927723867280362208`5.096040958545539 + 4.9087425528981068601`4.8235647068443575*I",
							"-9.1927723867280362208`5.096040958545539 - 4.9087425528981068601`4.8235647068443575*I",
							"-6.3169829457653488032`5.026490338328528 + 5.5442456987070017698`4.969823102134142*I",
							"-6.3169829457653488032`5.026490338328528 - 5.5442456987070017698`4.969823102134142*I",
							"-12.8462489432455058543`5.1420272436382675 - 2.5647986322280252481`4.442304183235129*I",
							"-12.8462489432455058543`5.1420272436382675 + 2.5647986322280252481`4.442304183235129*I",
							"-6.3169829457653480672`5.149581397426878 - 0.4146484342509508692`3.9667517228018805*I",
							"-6.3169829457653480672`5.149581397426878 + 0.4146484342509508692`3.9667517228018805*I",
							"-2.6635063892478796639`5.058926420226276 - 1.9292954864191300159`4.9188714255868975*I",
							"-2.6635063892478796639`5.058926420226276 + 1.9292954864191300159`4.9188714255868975*I",
							"-2.6635063892478758463`4.655546349903647 + 7.8881896193770830295`5.127069948789946*I",
							"-2.6635063892478758463`4.655546349903647 - 7.8881896193770830295`5.127069948789946*I",
							"-9.1927723867280262173`5.096040958545541 + 4.9087425528980944024`4.823564706844357*I",
							"-9.1927723867280262173`5.096040958545541 - 4.9087425528980944024`4.823564706844357*I",
							"-6.3169829457651172716`5.026490338328498 - 5.5442456987076919543`4.969823102134183*I",
							"-6.3169829457651172716`5.026490338328498 + 5.5442456987076919543`4.969823102134183*I",
							0,
							0
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_108_2",
						"Generators":[
							"1 + 2*b - u - 3*u^2 - 3*u^3 - u^5 - u^6",
							"1 + a",
							"-1 + 2*u^3 + u^4 + u^5 + u^7"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.3194e-2,
							"TimingZeroDimVars":7.680100000000001e-2,
							"TimingmagmaVCompNormalize":7.834200000000001e-2,
							"TimingNumberOfSols":5.8587999999999994e-2,
							"TimingIsRadical":3.2210000000000003e-3,
							"TimingArcColoring":7.3442e-2,
							"TimingObstruction":6.946e-3,
							"TimingComplexVolumeN":5.370866,
							"TimingaCuspShapeN":3.4682e-2,
							"TiminguValues":0.65948,
							"TiminguPolysN":4.687e-3,
							"TiminguPolys":0.839704,
							"TimingaCuspShape":0.121481,
							"TimingRepresentationsN":5.7889e-2,
							"TiminguValues_ij":0.181371,
							"TiminguPoly_ij":1.891556,
							"TiminguPolys_ij_N":1.1297e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":7,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-1 - u - 3*u^2 - 3*u^3 - u^5 - u^6)\/2",
								"(-1 + u + 3*u^2 + 3*u^3 + u^5 + u^6)\/2"
							],
							[
								"(3 + u + u^2 - u^3 + u^5 - u^6)\/2",
								"(-3 - u - u^2 + u^3 - u^5 + u^6)\/2"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"u + u^2 + 2*u^3 + u^4 + u^6",
								"(1 - 3*u - u^2 - 3*u^3 - u^5 - u^6)\/2"
							],
							[
								"-u",
								"(1 + u + u^2 + u^3 + 2*u^4 - u^5 + u^6)\/2"
							],
							[
								0,
								"u"
							],
							[
								"(-1 - u - 5*u^2 - 3*u^3 - 4*u^4 + u^5 - 3*u^6)\/2",
								"u + 2*u^2 + u^3 + u^4 + u^6"
							],
							[
								"(-1 - u - u^2 - 3*u^3 - u^5 - u^6)\/2",
								"u + u^2 + u^3 - u^4 + u^5"
							],
							[
								-1,
								"(-1 + u + 3*u^2 + 3*u^3 + u^5 + u^6)\/2"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"-11.5496 + 2.86772*I",
							"-11.5496 - 2.86772*I",
							"-2.23879 - 2.2715*I",
							"-2.23879 + 2.2715*I",
							-5.45683,
							"-4.8673 + 3.93356*I",
							"-4.8673 - 3.93356*I"
						],
						"uPolysN":[
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"-1 - u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"1 + u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 + u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 - 2*u^3 + 2*u^4 + u^5 - 2*u^6 + u^7"
						],
						"uPolys":[
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"-1 - u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"1 + u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 + u^2 + 4*u^3 + 4*u^5 + u^7",
							"1 - 2*u^3 + 2*u^4 + u^5 - 2*u^6 + u^7"
						],
						"aCuspShape":"-6 + 3*u - 3*u^2 - 3*u^3 - u^4 + 2*u^5 - 3*u^6",
						"RepresentationsN":[
							[
								"u->-0.796153 + 0.643678 I",
								"a->-1.",
								"b->0.361823 + 0.541221 I"
							],
							[
								"u->-0.796153 - 0.643678 I",
								"a->-1.",
								"b->0.361823 - 0.541221 I"
							],
							[
								"u->-0.271378 + 0.816016 I",
								"a->-1.",
								"b->-0.905465 - 0.998646 I"
							],
							[
								"u->-0.271378 - 0.816016 I",
								"a->-1.",
								"b->-0.905465 + 0.998646 I"
							],
							[
								"u->0.670242",
								"a->-1.",
								"b->1.07355"
							],
							[
								"u->0.73241 + 1.17828 I",
								"a->-1.",
								"b->-0.993133 + 0.472371 I"
							],
							[
								"u->0.73241 - 1.17828 I",
								"a->-1.",
								"b->-0.993133 - 0.472371 I"
							]
						],
						"Epsilon":1.68195,
						"uPolys_ij":[
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"1 - 2*u^2 + 4*u^3 - 3*u^4 + 5*u^5 - 2*u^6 + u^7",
							"7 + 8*u - 12*u^2 - 5*u^3 + 6*u^5 - u^6 + u^7",
							"-7 + 8*u + 12*u^2 - 5*u^3 + 6*u^5 + u^6 + u^7",
							"-4 + 6*u - 25*u^2 + 25*u^3 - 17*u^4 + 9*u^5 - 2*u^6 + u^7",
							"-1 + 12*u - 44*u^2 + 51*u^3 - 36*u^4 + 20*u^5 - 7*u^6 + u^7",
							"-25 + 20*u + 14*u^2 - 14*u^3 - 7*u^4 + 13*u^5 - 6*u^6 + u^7",
							"1 + 6*u - 5*u^2 + 15*u^3 - 8*u^4 + 8*u^5 - 2*u^6 + u^7",
							"4 - 8*u - u^2 + 10*u^3 + u^4 - 6*u^5 + u^7",
							"-16 + 28*u - 33*u^2 + 35*u^3 - 28*u^4 + 19*u^5 - 7*u^6 + u^7",
							"1 - 2*u^3 + 2*u^4 + u^5 - 2*u^6 + u^7",
							"1 + u - 4*u^2 - 2*u^3 + 7*u^4 + 3*u^5 + u^7",
							"-1 + 5*u - 16*u^2 + 29*u^3 - 33*u^4 + 21*u^5 - 7*u^6 + u^7",
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"1 - 2*u + u^2 + 16*u^3 - 32*u^4 + 24*u^5 - 8*u^6 + u^7",
							"1 - 2*u + u^2 + 2*u^3 - 2*u^4 + u^7",
							"1 + 4*u^2 + 8*u^3 + 8*u^4 + 5*u^5 + 2*u^6 + u^7",
							"-11 + 20*u - 23*u^2 + 8*u^3 + 12*u^4 - 6*u^5 - 2*u^6 + u^7",
							"-1 + 2*u - 5*u^2 + 8*u^3 - 8*u^4 + 4*u^5 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"-1 - u^2 + 4*u^3 + 4*u^5 + u^7",
							"-1 + u + 4*u^2 - 2*u^3 - 7*u^4 + 3*u^5 + u^7",
							"-1 - 2*u^3 - 2*u^4 + u^5 + 2*u^6 + u^7",
							"-1 + 6*u + 5*u^2 + 15*u^3 + 8*u^4 + 8*u^5 + 2*u^6 + u^7",
							"-4 - 8*u + u^2 + 10*u^3 - u^4 - 6*u^5 + u^7",
							"16 + 28*u + 33*u^2 + 35*u^3 + 28*u^4 + 19*u^5 + 7*u^6 + u^7"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"-1 + 2*u^3 + u^4 + u^5 + u^7",
							"1 - 2*u^2 + 4*u^3 - 3*u^4 + 5*u^5 - 2*u^6 + u^7",
							"7 + 8*u - 12*u^2 - 5*u^3 + 6*u^5 - u^6 + u^7",
							"-7 + 8*u + 12*u^2 - 5*u^3 + 6*u^5 + u^6 + u^7",
							"-4 + 6*u - 25*u^2 + 25*u^3 - 17*u^4 + 9*u^5 - 2*u^6 + u^7",
							"-1 + 12*u - 44*u^2 + 51*u^3 - 36*u^4 + 20*u^5 - 7*u^6 + u^7",
							"-25 + 20*u + 14*u^2 - 14*u^3 - 7*u^4 + 13*u^5 - 6*u^6 + u^7",
							"1 + 6*u - 5*u^2 + 15*u^3 - 8*u^4 + 8*u^5 - 2*u^6 + u^7",
							"4 - 8*u - u^2 + 10*u^3 + u^4 - 6*u^5 + u^7",
							"-16 + 28*u - 33*u^2 + 35*u^3 - 28*u^4 + 19*u^5 - 7*u^6 + u^7",
							"1 - 2*u^3 + 2*u^4 + u^5 - 2*u^6 + u^7",
							"1 + u - 4*u^2 - 2*u^3 + 7*u^4 + 3*u^5 + u^7",
							"-1 + 5*u - 16*u^2 + 29*u^3 - 33*u^4 + 21*u^5 - 7*u^6 + u^7",
							"1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7",
							"1 - 2*u + u^2 + 16*u^3 - 32*u^4 + 24*u^5 - 8*u^6 + u^7",
							"1 - 2*u + u^2 + 2*u^3 - 2*u^4 + u^7",
							"1 + 4*u^2 + 8*u^3 + 8*u^4 + 5*u^5 + 2*u^6 + u^7",
							"-11 + 20*u - 23*u^2 + 8*u^3 + 12*u^4 - 6*u^5 - 2*u^6 + u^7",
							"-1 + 2*u - 5*u^2 + 8*u^3 - 8*u^4 + 4*u^5 + u^7",
							"-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7",
							"-1 - u^2 + 4*u^3 + 4*u^5 + u^7",
							"-1 + u + 4*u^2 - 2*u^3 - 7*u^4 + 3*u^5 + u^7",
							"-1 - 2*u^3 - 2*u^4 + u^5 + 2*u^6 + u^7",
							"-1 + 6*u + 5*u^2 + 15*u^3 + 8*u^4 + 8*u^5 + 2*u^6 + u^7",
							"-4 - 8*u + u^2 + 10*u^3 - u^4 - 6*u^5 + u^7",
							"16 + 28*u + 33*u^2 + 35*u^3 + 28*u^4 + 19*u^5 + 7*u^6 + u^7"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{3, 4}",
								"{6, 7}"
							],
							[
								"{2, 9}"
							],
							[
								"{1, 5}"
							],
							[
								"{5, 7}",
								"{6, 9}"
							],
							[
								"{6, 8}"
							],
							[
								"{3, 9}"
							],
							[
								"{1, 4}"
							],
							[
								"{1, 6}"
							],
							[
								"{2, 4}"
							],
							[
								"{1, 3}"
							],
							[
								"{3, 5}"
							],
							[
								"{1, 2}",
								"{2, 3}",
								"{5, 6}",
								"{7, 8}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 8}"
							],
							[
								"{4, 5}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{8, 10}"
							],
							[
								"{1, 10}"
							],
							[
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{4, 8}",
								"{5, 10}"
							],
							[
								"{2, 5}",
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 8}",
								"{5, 9}"
							],
							[
								"{2, 7}"
							],
							[
								"{3, 10}"
							],
							[
								"{2, 10}"
							],
							[
								"{3, 8}"
							],
							[
								"{1, 9}"
							]
						],
						"SortedReprnIndices":"{6, 7, 1, 2, 4, 3, 5}",
						"aCuspShapeN":[
							"-5.2804635588045798587`5.145884012477801 - 0.775266831051276509`4.312663166184151*I",
							"-5.2804635588045798587`5.145884012477801 + 0.775266831051276509`4.312663166184151*I",
							"-8.1208521400617180693`5.069861661246133 + 5.4463937615490824913`4.896369094691024*I",
							"-8.1208521400617180693`5.069861661246133 - 5.4463937615490824913`4.896369094691024*I",
							-6.4435,
							"-8.376949170682801581`5.085487807239397 - 4.9497194992449118656`4.856982515133059*I",
							"-8.376949170682801581`5.085487807239397 + 4.9497194992449118656`4.856982515133059*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_108_3",
						"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":8.0876e-2,
							"TimingZeroDimVars":6.7154e-2,
							"TimingmagmaVCompNormalize":6.8384e-2,
							"TimingNumberOfSols":2.7805e-2,
							"TimingIsRadical":2.0550000000000017e-3,
							"TimingArcColoring":6.5474e-2,
							"TimingObstruction":3.8700000000000003e-4,
							"TimingComplexVolumeN":0.398287,
							"TimingaCuspShapeN":4.97e-3,
							"TiminguValues":0.648997,
							"TiminguPolysN":7.8e-5,
							"TiminguPolys":0.81097,
							"TimingaCuspShape":9.638400000000001e-2,
							"TimingRepresentationsN":2.6781000000000003e-2,
							"TiminguValues_ij":0.156601,
							"TiminguPoly_ij":0.145354,
							"TiminguPolys_ij_N":2.9e-5
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"v"
						],
						"NumberOfSols":1,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}"
						],
						"Obstruction":1,
						"ComplexVolumeN":"{0}",
						"uPolysN":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"uPolys":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"aCuspShape":0,
						"RepresentationsN":[
							[
								"v->1.",
								"a->1.",
								"b->0"
							]
						],
						"Epsilon":"Infinity",
						"uPolys_ij":[
							"u"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{3, 9}",
								"{3, 10}",
								"{4, 5}",
								"{4, 6}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{4, 10}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 7}",
								"{6, 8}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1}",
						"aCuspShapeN":"{0}",
						"Abelian":true
					}
				]
			},
			"uPolyC":[
				"(1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7)*(1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14)*(1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24)",
				"(-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7)*(1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14)*(1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24)",
				"(-1 + 2*u^3 + u^4 + u^5 + u^7)*(1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14)*(19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24)",
				"(1 + 2*u + 3*u^2 + u^3 + u^4)^6*(-1 - u^2 + 4*u^3 + 4*u^5 + u^7)*(8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14)",
				"(1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7)*(1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14)*(1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24)",
				"(-1 + 2*u^3 + u^4 + u^5 + u^7)*(1 + 2*u + 4*u^3 + 5*u^4 + u^5 + 12*u^6 + 2*u^7 + 12*u^8 + 2*u^9 + 10*u^10 + u^11 + 3*u^12 + u^14)*(19 - 6*u + 144*u^2 - 60*u^3 + 502*u^4 - 246*u^5 + 1100*u^6 - 605*u^7 + 1694*u^8 - 984*u^9 + 1896*u^10 - 1084*u^11 + 1582*u^12 - 830*u^13 + 971*u^14 - 450*u^15 + 421*u^16 - 170*u^17 + 160*u^18 - 74*u^19 + 48*u^20 - 15*u^21 + 8*u^22 - 3*u^23 + u^24)",
				"(-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7)*(1 + u + 4*u^2 + 7*u^3 + 5*u^4 + u^5 + 3*u^6 - 18*u^7 - 21*u^8 + 18*u^9 + 19*u^10 - 7*u^11 - 7*u^12 + u^13 + u^14)*(1 + 12*u + 182*u^2 + 124*u^3 - 68*u^4 - 248*u^5 - 644*u^6 - 73*u^7 + 902*u^8 + 526*u^9 - 132*u^10 - 558*u^11 - 570*u^12 + 332*u^13 + 467*u^14 - 186*u^15 - 91*u^16 + 112*u^17 - 58*u^18 - 48*u^19 + 40*u^20 + 11*u^21 - 10*u^22 - u^23 + u^24)",
				"(1 + 2*u + 3*u^2 + u^3 + u^4)^6*(1 + u^2 + 4*u^3 + 4*u^5 + u^7)*(8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14)",
				"(1 + 2*u + 3*u^2 + u^3 + u^4)^6*(1 + u^2 + 4*u^3 + 4*u^5 + u^7)*(8 - 56*u + 194*u^2 - 447*u^3 + 774*u^4 - 1052*u^5 + 1155*u^6 - 1040*u^7 + 775*u^8 - 477*u^9 + 241*u^10 - 98*u^11 + 31*u^12 - 7*u^13 + u^14)",
				"(-1 + u^2 + u^3)^8*(1 - 2*u^3 + 2*u^4 + u^5 - 2*u^6 + u^7)*(16 - 128*u + 508*u^2 - 1310*u^3 + 2479*u^4 - 3690*u^5 + 4455*u^6 - 4357*u^7 + 3400*u^8 - 2077*u^9 + 972*u^10 - 338*u^11 + 83*u^12 - 13*u^13 + u^14)"
			],
			"RileyPolyC":[
				"(-1 + 5*y - 16*y^2 + 29*y^3 - 33*y^4 + 21*y^5 - 7*y^6 + y^7)*(1 + 7*y + 12*y^2 - 5*y^3 + 29*y^4 + 115*y^5 - 265*y^6 - 254*y^7 + 1141*y^8 - 1408*y^9 + 949*y^10 - 393*y^11 + 101*y^12 - 15*y^13 + y^14)*(1 + 220*y + 30012*y^2 - 35464*y^3 - 164732*y^4 + 359624*y^5 + 89612*y^6 - 964387*y^7 + 953102*y^8 + 249248*y^9 - 1104400*y^10 + 511992*y^11 + 659098*y^12 - 1099712*y^13 + 722147*y^14 - 223012*y^15 - 183*y^16 + 20232*y^17 + 1112*y^18 - 7026*y^19 + 3858*y^20 - 1133*y^21 + 202*y^22 - 21*y^23 + y^24)",
				"(-1 + 5*y - 16*y^2 + 29*y^3 - 33*y^4 + 21*y^5 - 7*y^6 + y^7)*(1 + 7*y + 12*y^2 - 5*y^3 + 29*y^4 + 115*y^5 - 265*y^6 - 254*y^7 + 1141*y^8 - 1408*y^9 + 949*y^10 - 393*y^11 + 101*y^12 - 15*y^13 + y^14)*(1 + 220*y + 30012*y^2 - 35464*y^3 - 164732*y^4 + 359624*y^5 + 89612*y^6 - 964387*y^7 + 953102*y^8 + 249248*y^9 - 1104400*y^10 + 511992*y^11 + 659098*y^12 - 1099712*y^13 + 722147*y^14 - 223012*y^15 - 183*y^16 + 20232*y^17 + 1112*y^18 - 7026*y^19 + 3858*y^20 - 1133*y^21 + 202*y^22 - 21*y^23 + y^24)",
				"(-1 + 2*y^2 + 4*y^3 + 3*y^4 + 5*y^5 + 2*y^6 + y^7)*(1 - 4*y - 6*y^2 + 4*y^3 + 33*y^4 + 115*y^5 + 246*y^6 + 374*y^7 + 404*y^8 + 314*y^9 + 192*y^10 + 83*y^11 + 29*y^12 + 6*y^13 + y^14)*(361 + 5436*y + 39092*y^2 + 179824*y^3 + 596396*y^4 + 1519396*y^5 + 3088192*y^6 + 5132705*y^7 + 7095842*y^8 + 8261964*y^9 + 8181120*y^10 + 6943964*y^11 + 5084654*y^12 + 3228336*y^13 + 1782015*y^14 + 856860*y^15 + 359293*y^16 + 130136*y^17 + 41076*y^18 + 10762*y^19 + 2466*y^20 + 419*y^21 + 70*y^22 + 7*y^23 + y^24)",
				"(1 + 2*y + 7*y^2 + 5*y^3 + y^4)^6*(-1 - 2*y - y^2 + 16*y^3 + 32*y^4 + 24*y^5 + 8*y^6 + y^7)*(64 - 32*y - 44*y^2 + 1159*y^3 + 2648*y^4 + 2608*y^5 + 2155*y^6 + 1758*y^7 + 1101*y^8 + 611*y^9 + 389*y^10 + 210*y^11 + 71*y^12 + 13*y^13 + y^14)",
				"(-1 + 5*y - 16*y^2 + 29*y^3 - 33*y^4 + 21*y^5 - 7*y^6 + y^7)*(1 + 7*y + 12*y^2 - 5*y^3 + 29*y^4 + 115*y^5 - 265*y^6 - 254*y^7 + 1141*y^8 - 1408*y^9 + 949*y^10 - 393*y^11 + 101*y^12 - 15*y^13 + y^14)*(1 + 220*y + 30012*y^2 - 35464*y^3 - 164732*y^4 + 359624*y^5 + 89612*y^6 - 964387*y^7 + 953102*y^8 + 249248*y^9 - 1104400*y^10 + 511992*y^11 + 659098*y^12 - 1099712*y^13 + 722147*y^14 - 223012*y^15 - 183*y^16 + 20232*y^17 + 1112*y^18 - 7026*y^19 + 3858*y^20 - 1133*y^21 + 202*y^22 - 21*y^23 + y^24)",
				"(-1 + 2*y^2 + 4*y^3 + 3*y^4 + 5*y^5 + 2*y^6 + y^7)*(1 - 4*y - 6*y^2 + 4*y^3 + 33*y^4 + 115*y^5 + 246*y^6 + 374*y^7 + 404*y^8 + 314*y^9 + 192*y^10 + 83*y^11 + 29*y^12 + 6*y^13 + y^14)*(361 + 5436*y + 39092*y^2 + 179824*y^3 + 596396*y^4 + 1519396*y^5 + 3088192*y^6 + 5132705*y^7 + 7095842*y^8 + 8261964*y^9 + 8181120*y^10 + 6943964*y^11 + 5084654*y^12 + 3228336*y^13 + 1782015*y^14 + 856860*y^15 + 359293*y^16 + 130136*y^17 + 41076*y^18 + 10762*y^19 + 2466*y^20 + 419*y^21 + 70*y^22 + 7*y^23 + y^24)",
				"(-1 + 5*y - 16*y^2 + 29*y^3 - 33*y^4 + 21*y^5 - 7*y^6 + y^7)*(1 + 7*y + 12*y^2 - 5*y^3 + 29*y^4 + 115*y^5 - 265*y^6 - 254*y^7 + 1141*y^8 - 1408*y^9 + 949*y^10 - 393*y^11 + 101*y^12 - 15*y^13 + y^14)*(1 + 220*y + 30012*y^2 - 35464*y^3 - 164732*y^4 + 359624*y^5 + 89612*y^6 - 964387*y^7 + 953102*y^8 + 249248*y^9 - 1104400*y^10 + 511992*y^11 + 659098*y^12 - 1099712*y^13 + 722147*y^14 - 223012*y^15 - 183*y^16 + 20232*y^17 + 1112*y^18 - 7026*y^19 + 3858*y^20 - 1133*y^21 + 202*y^22 - 21*y^23 + y^24)",
				"(1 + 2*y + 7*y^2 + 5*y^3 + y^4)^6*(-1 - 2*y - y^2 + 16*y^3 + 32*y^4 + 24*y^5 + 8*y^6 + y^7)*(64 - 32*y - 44*y^2 + 1159*y^3 + 2648*y^4 + 2608*y^5 + 2155*y^6 + 1758*y^7 + 1101*y^8 + 611*y^9 + 389*y^10 + 210*y^11 + 71*y^12 + 13*y^13 + y^14)",
				"(1 + 2*y + 7*y^2 + 5*y^3 + y^4)^6*(-1 - 2*y - y^2 + 16*y^3 + 32*y^4 + 24*y^5 + 8*y^6 + y^7)*(64 - 32*y - 44*y^2 + 1159*y^3 + 2648*y^4 + 2608*y^5 + 2155*y^6 + 1758*y^7 + 1101*y^8 + 611*y^9 + 389*y^10 + 210*y^11 + 71*y^12 + 13*y^13 + y^14)",
				"(-1 + 2*y - y^2 + y^3)^8*(-1 - 4*y^2 + 8*y^3 - 8*y^4 + 5*y^5 - 2*y^6 + y^7)*(256 - 128*y + 2032*y^2 + 484*y^3 - 2671*y^4 + 10242*y^5 + 11505*y^6 - 3061*y^7 + 5572*y^8 - 1113*y^9 + 760*y^10 - 94*y^11 + 45*y^12 - 3*y^13 + y^14)"
			]
		},
		"GeometricRepresentation":[
			1.2904599999999999e1,
			[
				"J10_108_0",
				1,
				"{13, 14}"
			]
		]
	}
}