{
	"Index":206,
	"Name":"10_122",
	"RolfsenName":"10_122",
	"DTname":"10a_89",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-8, 10, -12, -16, 14, -18, 20, -2, -6, 4}",
		"Acode":"{-5, 6, -7, -9, 8, -10, 1, -2, -4, 3}",
		"PDcode":[
			"{1, 8, 2, 9}",
			"{3, 11, 4, 10}",
			"{5, 12, 6, 13}",
			"{7, 16, 8, 17}",
			"{9, 15, 10, 14}",
			"{11, 18, 12, 19}",
			"{13, 1, 14, 20}",
			"{15, 2, 16, 3}",
			"{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, 8, 5, 2}",
					"{10, -4, 9, 2}"
				],
				"{4, 8}",
				"{1}",
				1
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - a*b + b^2 + a^2*u - a^2*u^2 + 2*a*b*u^2 + 2*a^3*b*u^3 - 5*a^2*b^2*u^3 - a^4*b^2*u^3 + 4*a*b^3*u^3 + 3*a^3*b^3*u^3 - b^4*u^3 - 3*a^2*b^4*u^3 + a*b^5*u^3 + a^2*u^4",
						"-b^2 - u + a*b*u - u^2 - a*b*u^2 - b^2*u^2 - 2*a*b*u^3 + b^2*u^3 + 3*a^2*b^2*u^3 - 4*a*b^3*u^3 - a^3*b^3*u^3 + b^4*u^3 + 2*a^2*b^4*u^3 - a*b^5*u^3 - 2*a*b*u^4 - a^2*u^6",
						"-a + b + u - a^2*u + a*b*u + a*u^2 + a^2*u^3 + 2*a*b*u^3 - 2*a^3*b*u^3 - b^2*u^3 - 2*a^2*b^2*u^3 + a^4*b^2*u^3 + 2*a*b^3*u^3 - a^2*b^4*u^3 + 2*a^3*b*u^5 - a^2*b^2*u^5 - 5*a^4*b^2*u^5 + 3*a^3*b^3*u^5 + 4*a^5*b^3*u^5 - 3*a^4*b^4*u^5 - a^6*b^4*u^5 + a^5*b^5*u^5",
						"-b + u - a*b*u + b^2*u - b*u^2 - u^3 + 3*a*b*u^3 - b^2*u^3 - 3*a^2*b^2*u^3 + 2*a*b^3*u^3 + a^3*b^3*u^3 - a^2*b^4*u^3 - a*u^4 - 2*a*b*u^5 + b^2*u^5 + 7*a^2*b^2*u^5 - 4*a*b^3*u^5 - 9*a^3*b^3*u^5 + 6*a^2*b^4*u^5 + 5*a^4*b^4*u^5 - 4*a^3*b^5*u^5 - a^5*b^5*u^5 + a^4*b^6*u^5"
					],
					"TimingForPrimaryIdeals":0.246481
				},
				"v":{
					"CheckEq":[
						"1 - a*b + b^2 - v - a*b*v + b^4*v^3 + a*b^5*v^3 - b^6*v^3",
						"-b^2 - b^2*v + b^6*v^3",
						"-a + b + v + a*b*v - b^4*v^3 - a*b^5*v^3 - b^6*v^3 + b^8*v^5 + a*b^9*v^5",
						"-b + b^2*v - b^6*v^3 + b^10*v^5"
					],
					"TimingForPrimaryIdeals":0.100222
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_122_0",
						"Generators":[
							"3 + 6*b + u - 4*u^2 - u^3 - u^4",
							"1 + a",
							"3 + 3*u - u^2 + u^3 + u^4 + u^5"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.110757,
							"TimingZeroDimVars":8.0546e-2,
							"TimingmagmaVCompNormalize":8.193099999999999e-2,
							"TimingNumberOfSols":4.8422e-2,
							"TimingIsRadical":2.787e-3,
							"TimingArcColoring":7.957900000000001e-2,
							"TimingObstruction":4.235e-3,
							"TimingComplexVolumeN":4.590134,
							"TimingaCuspShapeN":2.5164e-2,
							"TiminguValues":0.637002,
							"TiminguPolysN":2.017e-3,
							"TiminguPolys":0.828124,
							"TimingaCuspShape":9.9367e-2,
							"TimingRepresentationsN":4.8719000000000005e-2,
							"TiminguValues_ij":0.175488,
							"TiminguPoly_ij":1.170074,
							"TiminguPolys_ij_N":3.601e-3
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":5,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-3 + u - 4*u^2 - u^3 - u^4)\/6",
								"(-3 - u + 4*u^2 + u^3 + u^4)\/6"
							],
							[
								"(2 - u + u^4)\/2",
								"-1 + u^2"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(5 + 3*u + 2*u^2 - u^3 + u^4)\/6",
								"(-8 - 7*u - 4*u^2 - 4*u^3 - 3*u^4)\/6"
							],
							[
								"-u",
								"(-1 + u^3)\/2"
							],
							[
								0,
								"u"
							],
							[
								"(3 + 2*u + u^2 + u^3 + u^4)\/3",
								"(-3 + 2*u - 2*u^2 - 5*u^3 - 2*u^4)\/6"
							],
							[
								"(-3 + u + 2*u^2 - u^3 - u^4)\/6",
								"(-3 - 4*u - 2*u^2 + u^3 - 2*u^4)\/6"
							],
							[
								-1,
								"(-3 - u + 4*u^2 + u^3 + u^4)\/6"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-1.64634 + 10.4206*I",
							"-1.64634 - 10.4206*I",
							1.11365,
							"-7.9576 - 16.4108*I",
							"-7.9576 + 16.4108*I"
						],
						"uPolysN":[
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-8\/3 + (28*u)\/3 - 12*u^2 + (26*u^3)\/3 - 4*u^4 + u^5",
							"-1\/3 + (23*u)\/3 - (41*u^2)\/3 + (35*u^3)\/3 - 5*u^4 + u^5",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-8\/3 + (28*u)\/3 - 12*u^2 + (26*u^3)\/3 - 4*u^4 + u^5",
							"-1\/3 + (23*u)\/3 - (41*u^2)\/3 + (35*u^3)\/3 - 5*u^4 + u^5"
						],
						"uPolys":[
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"3*(-8 + 28*u - 36*u^2 + 26*u^3 - 12*u^4 + 3*u^5)",
							"3*(-1 + 23*u - 41*u^2 + 35*u^3 - 15*u^4 + 3*u^5)",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"3*(-8 + 28*u - 36*u^2 + 26*u^3 - 12*u^4 + 3*u^5)",
							"3*(-1 + 23*u - 41*u^2 + 35*u^3 - 15*u^4 + 3*u^5)"
						],
						"aCuspShape":"2 + (45 - 35*u - 28*u^2 - 7*u^3 + 17*u^4)\/9",
						"RepresentationsN":[
							[
								"u->0.860145 + 0.891716 I",
								"a->-1.",
								"b->-1.30783 + 1.05747 I"
							],
							[
								"u->0.860145 - 0.891716 I",
								"a->-1.",
								"b->-1.30783 - 1.05747 I"
							],
							[
								"u->-0.724026",
								"a->-1.",
								"b->-0.0473103"
							],
							[
								"u->-0.99813 + 1.30502 I",
								"a->-1.",
								"b->-1.16851 - 1.06085 I"
							],
							[
								"u->-0.99813 - 1.30502 I",
								"a->-1.",
								"b->-1.16851 + 1.06085 I"
							]
						],
						"Epsilon":2.03978,
						"uPolys_ij":[
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-9 + 15*u - u^2 + 9*u^3 + u^4 + u^5",
							"16 + 49*u + 42*u^2 + 23*u^3 + 6*u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"9*(-64 + 208*u - 32*u^2 - 20*u^3 + 12*u^4 + 9*u^5)",
							"9*(1 + 447*u + 101*u^2 + 133*u^3 + 15*u^4 + 9*u^5)",
							"-1 + 3*u - u^2 + 7*u^3 - 5*u^4 + u^5",
							"3*(-1 + 23*u - 41*u^2 + 35*u^3 - 15*u^4 + 3*u^5)",
							"3*(-8 + 28*u - 36*u^2 + 26*u^3 - 12*u^4 + 3*u^5)",
							"27*(-2248 + 2428*u + 804*u^2 - 142*u^3 + 27*u^5)",
							"3*(-31 + 37*u + 17*u^2 + 29*u^3 + 9*u^4 + 3*u^5)",
							"3*(-11 + 37*u - 21*u^2 + 11*u^3 + 15*u^4 + 3*u^5)",
							"3*(-52 + 72*u + 12*u^2 - 10*u^3 - 3*u^4 + 3*u^5)",
							"-12 + 12*u - 14*u^2 + 12*u^3 - u^4 + u^5",
							"9*(-419 + 525*u - 25*u^2 + 133*u^3 + 3*u^4 + 9*u^5)"
						],
						"GeometricComponent":"{4, 5}",
						"uPolys_ij_N":[
							"-3 + 3*u + u^2 + u^3 - u^4 + u^5",
							"-9 + 15*u - u^2 + 9*u^3 + u^4 + u^5",
							"16 + 49*u + 42*u^2 + 23*u^3 + 6*u^4 + u^5",
							"-4 + 7*u - 3*u^3 + u^5",
							"-64\/9 + (208*u)\/9 - (32*u^2)\/9 - (20*u^3)\/9 + (4*u^4)\/3 + u^5",
							"1\/9 + (149*u)\/3 + (101*u^2)\/9 + (133*u^3)\/9 + (5*u^4)\/3 + u^5",
							"-1 + 3*u - u^2 + 7*u^3 - 5*u^4 + u^5",
							"-1\/3 + (23*u)\/3 - (41*u^2)\/3 + (35*u^3)\/3 - 5*u^4 + u^5",
							"-8\/3 + (28*u)\/3 - 12*u^2 + (26*u^3)\/3 - 4*u^4 + u^5",
							"-2248\/27 + (2428*u)\/27 + (268*u^2)\/9 - (142*u^3)\/27 + u^5",
							"-31\/3 + (37*u)\/3 + (17*u^2)\/3 + (29*u^3)\/3 + 3*u^4 + u^5",
							"-11\/3 + (37*u)\/3 - 7*u^2 + (11*u^3)\/3 + 5*u^4 + u^5",
							"-52\/3 + 24*u + 4*u^2 - (10*u^3)\/3 - u^4 + u^5",
							"-12 + 12*u - 14*u^2 + 12*u^3 - u^4 + u^5",
							"-419\/9 + (175*u)\/3 - (25*u^2)\/9 + (133*u^3)\/9 + u^4\/3 + u^5"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 5}",
								"{2, 5}",
								"{2, 8}",
								"{2, 9}",
								"{3, 7}",
								"{4, 7}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{1, 2}",
								"{3, 4}",
								"{6, 7}",
								"{8, 9}"
							],
							[
								"{2, 3}",
								"{7, 8}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{1, 10}",
								"{5, 6}"
							],
							[
								"{1, 9}",
								"{2, 4}",
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{1, 3}",
								"{3, 10}",
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 9}"
							],
							[
								"{5, 10}"
							],
							[
								"{1, 4}",
								"{2, 10}",
								"{5, 7}",
								"{6, 9}"
							],
							[
								"{3, 9}",
								"{4, 8}"
							],
							[
								"{1, 6}",
								"{3, 8}"
							],
							[
								"{2, 7}"
							],
							[
								"{3, 5}",
								"{8, 10}"
							]
						],
						"SortedReprnIndices":"{5, 4, 1, 2, 3}",
						"aCuspShapeN":[
							"0.4888540864919001468`3.859182603594852 - 9.5486778011822481711`5.149946592938653*I",
							"0.4888540864919001468`3.859182603594852 + 9.5486778011822481711`5.149946592938653*I",
							8.999,
							"-1.9883733144777809712`4.499342964122401 + 8.6809306772199084723`5.139411326303212*I",
							"-1.9883733144777809712`4.499342964122401 - 8.6809306772199084723`5.139411326303212*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_1",
						"Generators":[
							"3 + 4*b - u - 5*u^2 + u^3 - 8*u^4 - u^5 - u^6 + 2*u^7 - 3*u^8 + u^9",
							"1 + a",
							"1 - 2*u^3 + u^4 + u^5 + 4*u^6 + u^7 + u^8 + u^10"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.107511,
							"TimingZeroDimVars":7.8252e-2,
							"TimingmagmaVCompNormalize":7.9815e-2,
							"TimingNumberOfSols":7.7377e-2,
							"TimingIsRadical":4.005e-3,
							"TimingArcColoring":8.4127e-2,
							"TimingObstruction":1.4902e-2,
							"TimingComplexVolumeN":8.383042,
							"TimingaCuspShapeN":5.9252000000000006e-2,
							"TiminguValues":0.648668,
							"TiminguPolysN":1.1155e-2,
							"TiminguPolys":0.829966,
							"TimingaCuspShape":0.115267,
							"TimingRepresentationsN":7.4605e-2,
							"TiminguValues_ij":0.189972,
							"TiminguPolys_ij_N":2.4525e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":10,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-1 - u - 5*u^2 + u^3 - 8*u^4 - u^5 - u^6 + 2*u^7 - 3*u^8 + u^9)\/4",
								"(-3 + u + 5*u^2 - u^3 + 8*u^4 + u^5 + u^6 - 2*u^7 + 3*u^8 - u^9)\/4"
							],
							[
								"(1 + u + u^2 + 7*u^3 - 3*u^5 - 3*u^6 + 2*u^7 - u^8 - u^9)\/4",
								"(-3 + 3*u + 5*u^2 + u^3 - 8*u^4 - 11*u^5 - 5*u^6 - 2*u^7 - u^8 - 3*u^9)\/4"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(2 + u - 2*u^2 - u^3 - 4*u^4 + 8*u^5 + 3*u^6 + 2*u^7 - 2*u^8 + 3*u^9)\/2",
								"(-7 + 5*u + u^2 + 7*u^3 + 4*u^4 - 11*u^5 - 7*u^6 - 2*u^7 + 3*u^8 - 5*u^9)\/4"
							],
							[
								"-u",
								"(1 + u + u^2 + 3*u^3 + 9*u^5 + 5*u^6 + 2*u^7 - u^8 + 3*u^9)\/4"
							],
							[
								0,
								"u"
							],
							[
								"(3 + 5*u - 5*u^2 - 5*u^3 - 8*u^4 + 7*u^5 + u^6 + 2*u^7 - 3*u^8 + 3*u^9)\/4",
								"(-2 - u + 2*u^2 + u^3 + 4*u^4 - 8*u^5 - 3*u^6 - 2*u^7 + 2*u^8 - 3*u^9)\/2"
							],
							[
								"(-1 - u - u^2 + u^3 - 8*u^4 - u^5 - u^6 + 2*u^7 - 3*u^8 + u^9)\/4",
								"(-3 + u + u^2 + 3*u^3 + 2*u^4 - u^5 - u^6 + u^8 - u^9)\/2"
							],
							[
								-1,
								"(-3 + u + 5*u^2 - u^3 + 8*u^4 + u^5 + u^6 - 2*u^7 + 3*u^8 - u^9)\/4"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-7.58413 - 7.68015*I",
							"-7.58413 + 7.68015*I",
							-1.88219,
							-1.88219,
							"1.94548 - 2.30273*I",
							"1.94548 + 2.30273*I",
							"1.94548 - 2.30273*I",
							"1.94548 + 2.30273*I",
							"-7.58413 + 7.68015*I",
							"-7.58413 - 7.68015*I"
						],
						"uPolysN":[
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"1 - 2*u^4 + 2*u^5 + u^8 - 2*u^9 + u^10",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"16 - 80*u + 204*u^2 - 332*u^3 + 381*u^4 - 322*u^5 + 205*u^6 - 98*u^7 + 34*u^8 - 8*u^9 + u^10",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"1 - 2*u^4 + 2*u^5 + u^8 - 2*u^9 + u^10",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"16 - 80*u + 204*u^2 - 332*u^3 + 381*u^4 - 322*u^5 + 205*u^6 - 98*u^7 + 34*u^8 - 8*u^9 + u^10",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10"
						],
						"uPolys":[
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"(1 - u^4 + u^5)^2",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"(-4 + 10*u - 13*u^2 + 9*u^3 - 4*u^4 + u^5)^2",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"(1 - u^4 + u^5)^2",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"(-4 + 10*u - 13*u^2 + 9*u^3 - 4*u^4 + u^5)^2",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10"
						],
						"aCuspShape":"2 + (-1 + 25*u + 15*u^2 - 9*u^3 + 11*u^5 + 5*u^6 - 10*u^7 + 5*u^8 - u^9)\/4",
						"RepresentationsN":[
							[
								"u->-0.186488 + 0.884166 I",
								"a->-1.",
								"b->-1.29181 + 1.28122 I"
							],
							[
								"u->-0.186488 - 0.884166 I",
								"a->-1.",
								"b->-1.29181 - 1.28122 I"
							],
							[
								"u->-0.583652 + 0.62709 I",
								"a->-1.",
								"b->-1.6813 - 0.732 I"
							],
							[
								"u->-0.583652 - 0.62709 I",
								"a->-1.",
								"b->-1.6813 + 0.732 I"
							],
							[
								"u->-0.837561 + 0.788016 I",
								"a->-1.",
								"b->-0.560268 - 0.657796 I"
							],
							[
								"u->-0.837561 - 0.788016 I",
								"a->-1.",
								"b->-0.560268 + 0.657796 I"
							],
							[
								"u->0.656329 + 0.295939 I",
								"a->-1.",
								"b->-0.297621 + 1.05069 I"
							],
							[
								"u->0.656329 - 0.295939 I",
								"a->-1.",
								"b->-0.297621 - 1.05069 I"
							],
							[
								"u->0.95137 + 1.23664 I",
								"a->-1.",
								"b->-1.169 + 0.742016 I"
							],
							[
								"u->0.95137 - 1.23664 I",
								"a->-1.",
								"b->-1.169 - 0.742016 I"
							]
						],
						"Epsilon":1.16301,
						"uPolys_ij_N":[
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"1 + 2*u^2 + 4*u^3 + 7*u^4 + 13*u^5 + 16*u^6 + 9*u^7 + 9*u^8 + 2*u^9 + u^10",
							"1 + 5*u + 4*u^2 + 16*u^3 + 56*u^4 - 51*u^5 + 46*u^6 - 25*u^7 + 16*u^8 - 5*u^9 + u^10",
							"1 + 2*u^2 - 5*u^3 + 2*u^4 - 12*u^5 + 23*u^6 - 5*u^7 - 7*u^8 + u^9 + u^10",
							"361 - 361*u + 779*u^2 - 418*u^3 + 159*u^4 - 55*u^5 + 127*u^6 + 42*u^7 + 22*u^8 + 4*u^9 + u^10",
							"361 - 361*u + 779*u^2 - 418*u^3 + 159*u^4 - 55*u^5 + 127*u^6 + 42*u^7 + 22*u^8 + 4*u^9 + u^10",
							"1 - 4*u^2 + 6*u^4 + 2*u^5 - 4*u^6 - 4*u^7 + u^8 + 2*u^9 + u^10",
							"1 - 2*u^4 + 2*u^5 + u^8 - 2*u^9 + u^10",
							"1 + 2*u^2 - 5*u^3 + 2*u^4 - 12*u^5 + 23*u^6 - 5*u^7 - 7*u^8 + u^9 + u^10",
							"1 + 2*u^2 + 4*u^3 + 7*u^4 + 13*u^5 + 16*u^6 + 9*u^7 + 9*u^8 + 2*u^9 + u^10",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10",
							"1 - 6*u^3 - 2*u^4 - 2*u^5 + 9*u^6 + 6*u^7 + 7*u^8 + 2*u^9 + u^10",
							"16 - 80*u + 204*u^2 - 332*u^3 + 381*u^4 - 322*u^5 + 205*u^6 - 98*u^7 + 34*u^8 - 8*u^9 + u^10",
							"1 - u - 2*u^2 - 4*u^3 + 50*u^4 - 65*u^5 + 32*u^6 + 5*u^7 - 10*u^8 + u^9 + u^10",
							"1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10",
							"19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10",
							"1 + 5*u + 4*u^2 + 16*u^3 + 56*u^4 - 51*u^5 + 46*u^6 - 25*u^7 + 16*u^8 - 5*u^9 + u^10",
							"184 + 88*u + 390*u^2 + 249*u^3 + 290*u^4 + 75*u^5 + 44*u^6 - 21*u^7 + 3*u^8 + u^10",
							"1 - 8*u + 24*u^2 - 22*u^3 - 26*u^4 + 46*u^5 + 25*u^6 - 18*u^7 - 9*u^8 + 2*u^9 + u^10",
							"256 + 128*u + 688*u^2 + 264*u^3 + 401*u^4 + 78*u^5 - 83*u^6 - 54*u^7 - 2*u^8 + 4*u^9 + u^10",
							"1 - u - 2*u^2 - 4*u^3 + 50*u^4 - 65*u^5 + 32*u^6 + 5*u^7 - 10*u^8 + u^9 + u^10",
							"184 + 88*u + 390*u^2 + 249*u^3 + 290*u^4 + 75*u^5 + 44*u^6 - 21*u^7 + 3*u^8 + u^10",
							"13456 + 6960*u + 18764*u^2 + 10884*u^3 + 7317*u^4 + 3866*u^5 + 515*u^6 - 208*u^7 - 53*u^8 + 2*u^9 + u^10"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{3, 4}",
								"{6, 7}"
							],
							[
								"{1, 4}",
								"{2, 10}"
							],
							[
								"{1, 9}",
								"{2, 4}"
							],
							[
								"{5, 6}"
							],
							[
								"{1, 10}"
							],
							[
								"{2, 3}",
								"{7, 8}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{1, 2}",
								"{8, 9}"
							],
							[
								"{1, 3}",
								"{3, 10}"
							],
							[
								"{2, 7}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 9}"
							],
							[
								"{3, 9}"
							],
							[
								"{1, 5}",
								"{2, 5}",
								"{2, 8}",
								"{2, 9}"
							],
							[
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{5, 7}",
								"{6, 9}"
							],
							[
								"{3, 5}"
							],
							[
								"{1, 6}",
								"{3, 8}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{4, 8}"
							],
							[
								"{8, 10}"
							],
							[
								"{5, 10}"
							]
						],
						"SortedReprnIndices":"{2, 9, 1, 10, 6, 8, 5, 7, 3, 4}",
						"aCuspShapeN":[
							"-6.0075831630197961925`4.980189901438862 + 6.5563610370073227174`5.018152970689833*I",
							"-6.0075831630197961925`4.980189901438862 - 6.5563610370073227174`5.018152970689833*I",
							"-1.2645778874253997208`5.150514997831991 + 0``5.0485694144185995*I",
							"-1.2645778874253997208`5.150514997831991 + 0``5.0485694144185995*I",
							"6.6398721067324960532`5.110206934621571 + 2.9987773547661189967`4.764991442911513*I",
							"6.6398721067324960532`5.110206934621571 - 2.9987773547661189967`4.764991442911513*I",
							"6.639872106732496053`5.110206934621571 + 2.9987773547661189969`4.764991442911513*I",
							"6.639872106732496053`5.110206934621571 - 2.9987773547661189969`4.764991442911513*I",
							"-6.0075831630197961919`4.980189901438862 - 6.5563610370073227165`5.018152970689833*I",
							"-6.0075831630197961919`4.980189901438862 + 6.5563610370073227165`5.018152970689833*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_2",
						"Generators":[
							"463180047900529129083021 + 85506284314647394356055*b + 1547465155901923258352202*u + 2177778937590885308492436*u^2 + 9509344058235459989305583*u^3 + 5019915996970160436390754*u^4 + 22962530678638480963876650*u^5 + 7544326803559262589915844*u^6 + 35448744225611499197986695*u^7 + 6327405656085955037638162*u^8 + 39701390277113121490128839*u^9 + 4062446287018962777301810*u^10 + 32137251168535023882743827*u^11 + 2236553272666613945301672*u^12 + 18364904811477875527069370*u^13 + 1912879369781980571229586*u^14 + 7470811775477844106459800*u^15 + 1118730385051611002734002*u^16 + 2194224477359263062155479*u^17 + 378042083940235737488902*u^18 + 537818795482865774928607*u^19 + 88594251474419766509710*u^20 + 70420730631933564477977*u^21 + 20057499943433927040848*u^22 + 14407148715101046273478*u^23",
							"322470588086776820538889819101 + 18567433120072737742234275085*a + 1052666261518174055636189282787*u + 1599480765662461062057017269926*u^2 + 5534537636324205200693456355773*u^3 + 3806377319217436545974939916889*u^4 + 12697446171297970722432014348750*u^5 + 5613570192470680470828221906644*u^6 + 18868810409191731145788868682320*u^7 + 5225760467096994580234508199277*u^8 + 20498883250639111227605251355569*u^9 + 3726623473334046068026466100460*u^10 + 16181991508068529641760735400667*u^11 + 2147824798469819837422207701442*u^12 + 9139649128941239714494992926635*u^13 + 1374879898851690045375769743726*u^14 + 3694312047775907259821406792300*u^15 + 669862002853797105136947228752*u^16 + 1083838039694386628100717604379*u^17 + 213652706669183693077165027222*u^18 + 261843714259267285201800625362*u^19 + 46807394498597123112599431410*u^20 + 35159497857088130148135155617*u^21 + 10296000336611308398237470748*u^22 + 6781177402233637133289121453*u^23",
							"67 - 26*u + 514*u^2 - 142*u^3 + 1638*u^4 - 334*u^5 + 3120*u^6 - 597*u^7 + 4214*u^8 - 807*u^9 + 4179*u^10 - 682*u^11 + 3025*u^12 - 332*u^13 + 1563*u^14 - 41*u^15 + 587*u^16 + 30*u^17 + 166*u^18 + 15*u^19 + 38*u^20 + 5*u^21 + 5*u^22 + u^23 + u^24"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.111867,
							"TimingZeroDimVars":0.1035,
							"TimingmagmaVCompNormalize":0.104776,
							"TimingNumberOfSols":0.242144,
							"TimingIsRadical":3.1272e-2,
							"TimingArcColoring":0.107007,
							"TimingObstruction":0.100883,
							"TimingComplexVolumeN":1.7048871000000002e1,
							"TimingaCuspShapeN":0.205434,
							"TiminguValues":0.699813,
							"TiminguPolysN":9.8239e-2,
							"TiminguPolys":1.010687,
							"TimingaCuspShape":0.179501,
							"TimingRepresentationsN":0.23253,
							"TiminguValues_ij":0.270334,
							"TiminguPolys_ij_N":0.283955
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":24,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-221892430225320621745899058014 - 716638845309539125854783675093*u - 1126582602701413089973810269834*u^2 - 3469612102110549770395716924072*u^3 - 2716317620223357117693996858051*u^4 - 7711201522023660496569091431200*u^5 - 3975342260058197277215766129576*u^6 - 11171221946832870929443651823155*u^7 - 3851783311094897701676494235463*u^8 - 11877845456134828235388244353236*u^9 - 2844475449446739357823709964390*u^10 - 9203483828574654810694561599098*u^11 - 1662163964970082619041785531658*u^12 - 5151765143843253477418460439245*u^13 - 959503882341642310274978832584*u^14 - 2072047683166219845635980601700*u^15 - 426933055930994930726266896458*u^16 - 607368777109254731942841805966*u^17 - 131562002267813323388662424628*u^18 - 145057976276549430773378401133*u^19 - 27569418573681294074315434040*u^20 - 19867847462555652422435883998*u^21 - 5940574396394461443098450092*u^22 - 3652708280195590238142194187*u^23)\/18567433120072737742234275085",
								"(-463180047900529129083021 - 1547465155901923258352202*u - 2177778937590885308492436*u^2 - 9509344058235459989305583*u^3 - 5019915996970160436390754*u^4 - 22962530678638480963876650*u^5 - 7544326803559262589915844*u^6 - 35448744225611499197986695*u^7 - 6327405656085955037638162*u^8 - 39701390277113121490128839*u^9 - 4062446287018962777301810*u^10 - 32137251168535023882743827*u^11 - 2236553272666613945301672*u^12 - 18364904811477875527069370*u^13 - 1912879369781980571229586*u^14 - 7470811775477844106459800*u^15 - 1118730385051611002734002*u^16 - 2194224477359263062155479*u^17 - 378042083940235737488902*u^18 - 537818795482865774928607*u^19 - 88594251474419766509710*u^20 - 70420730631933564477977*u^21 - 20057499943433927040848*u^22 - 14407148715101046273478*u^23)\/85506284314647394356055"
							],
							[
								"(-1355379025859405496833224919456 - 862719993660312107917145723183*u - 6629419311029805016885188766962*u^2 - 5990225140928242341055322486508*u^3 - 15085011432372974404266881214512*u^4 - 14646139350778498371429665750121*u^5 - 22651311794710528413619370074388*u^6 - 22108965970210181198770310797830*u^7 - 23229653983703757289185211064512*u^8 - 24954250913112731176002959981411*u^9 - 17536941299026457818993120214102*u^10 - 20754247407233007742091409432470*u^11 - 9607373554258010320752876724336*u^12 - 12514187566631402104816720187598*u^13 - 4472994541765158162488081084498*u^14 - 5333435206670049767498689261684*u^15 - 1679139253809400357557923112038*u^16 - 1598750007012936586452029185620*u^17 - 477704485658087523871000417800*u^18 - 397955205986087810093686928566*u^19 - 88658776809035866893627737858*u^20 - 54710911964865584505210667304*u^21 - 19739118228337291498722049998*u^22 - 9870277256360697954216684806*u^23)\/18567433120072737742234275085",
								"(1422081140693684098007693408 - 1127669386381693498354464823*u + 9418101856292499909006861274*u^2 - 10111452270405965411169862566*u^3 + 22279906477321672977207150770*u^4 - 26662828158819807065290551049*u^5 + 34225419068847918614924711316*u^6 - 45498899207694949153761836225*u^7 + 40537817039234967575000913346*u^8 - 52864099853532331014949564521*u^9 + 33840746850338350577092517842*u^10 - 43424066074512019648463379056*u^11 + 19321319616377156008594305820*u^12 - 23910836566260413777228214342*u^13 + 6425426491432116057515926030*u^14 - 9281146777953551366285065506*u^15 + 1080930563415438524349678572*u^16 - 2664180606615052139716511772*u^17 + 120215840446378887808405214*u^18 - 656818469020894064210176870*u^19 - 40434924881844317188062772*u^20 - 75819107721222880398057772*u^21 - 10910006518299315301468716*u^22 - 20463187398348647765187298*u^23)\/277125867463772205107974255"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(-623551820931820604557515374850 + 832788583608894166471776519836*u - 3004181885424622986435796987584*u^2 + 3691774373218849648676655615330*u^3 - 6598549786143508162239175268447*u^4 + 7939453064508179733624657646141*u^5 - 10018927407265265755661797905141*u^6 + 11852910390338084133398173420465*u^7 - 11220238414793508569658322062770*u^8 + 12345722788730871341924915365837*u^9 - 8929360411679463584539732206678*u^10 + 9069762491971925559529353636603*u^11 - 4794938022749022074381681050751*u^12 + 4523211856406514524744446036143*u^13 - 1622192108583259016792786593713*u^14 + 1611270611764990321287743367364*u^15 - 341322050690147270458684399794*u^16 + 444398808021252396712956075346*u^17 - 58795759441275147063762170812*u^18 + 99626818992951342004554354379*u^19 + 1816174418073095405914659683*u^20 + 11809732183328791043183371272*u^21 + 245259146567459873429865510*u^22 + 3039762920427549577068253688*u^23)\/18567433120072737742234275085",
								"(-20835362227977272323035353 + 25681873132805536976202180*u - 124116369214600240946905057*u^2 + 116310062915153049660553326*u^3 - 294597369721380384791732764*u^4 + 247522109762241271755287231*u^5 - 466212019169598369836357098*u^6 + 383941034282300712631339065*u^7 - 538412269579512962815602796*u^8 + 407182352232172649735175410*u^9 - 442500967120384029570688443*u^10 + 302729119335625077864527662*u^11 - 247436243078018103889630247*u^12 + 146570412969748496901804298*u^13 - 91113058825691954160233646*u^14 + 49642926215022494427044859*u^15 - 22370322260930929781686365*u^16 + 13237207558024309927099924*u^17 - 4786789125810970410113238*u^18 + 2937537513529802837264273*u^19 - 289651738452962228286297*u^20 + 290830740084985852067121*u^21 - 71937055204692545440189*u^22 + 102417688303135800817419*u^23)\/1765132913781988567566715"
							],
							[
								"(620369827178130929825425797285 + 1281897557441946194096110307506*u + 2284326817677551408593273804376*u^2 + 6666777703910793547020058688255*u^3 + 4424541750916057691364165697483*u^4 + 14787614514449626813348270935466*u^5 + 5593544112966228057123589170819*u^6 + 22078594625967049193620131746670*u^7 + 4130646431740462165157988356825*u^8 + 23888459018392872849528393668762*u^9 + 2109044652957845074240457942582*u^10 + 18836731571110777549284494606393*u^11 + 974485495625276967320275797924*u^12 + 10480499043167948196488251121758*u^13 + 885010830526956286911925278872*u^14 + 4159894046063681847133862648964*u^15 + 554681133415396175781609950101*u^16 + 1207247453005080427975704187736*u^17 + 183850602284378817414899924768*u^18 + 290127666971703368141274168894*u^19 + 46514832609639274776296730583*u^20 + 37722244096696091839939328282*u^21 + 9789367198181111548428841625*u^22 + 7674052952448628599097477688*u^23)\/18567433120072737742234275085",
								"(-1407201693006884978015811222 - 1563260470552990991221046989*u - 10695251952887562628892701847*u^2 - 8291294297104396360024807761*u^3 - 28212953409346100591894856168*u^4 - 19690022234618399415476815350*u^5 - 45607882582521367510893967253*u^6 - 26744757093616313259787267010*u^7 - 51137933286204713410098423844*u^8 - 28604042347999674213434800873*u^9 - 41600659543729619380181034695*u^10 - 22863085482765712835021973679*u^11 - 24009877897294188093449911834*u^12 - 14270425008704300790793072335*u^13 - 10597565474860382267386336242*u^14 - 6370100269730261233026114260*u^15 - 3503314711964011096519152324*u^16 - 1959173103123581458710674448*u^17 - 949987177121622397990447889*u^18 - 481164095396880104033775434*u^19 - 148820543223271150285068030*u^20 - 74349183632962724188137264*u^21 - 33182816240938699338183971*u^22 - 10160434020219982026237336*u^23)\/277125867463772205107974255"
							],
							[
								0,
								"u"
							],
							[
								"(592094666747436869699340292497 + 1304357026972208519930725491156*u + 2485333487386485418966409946079*u^2 + 6409270695696924629685928037576*u^3 + 5287083225960959269457249282854*u^4 + 14129781812803040696618357102322*u^5 + 7239403698186007475981245760576*u^6 + 20791823687195263584757647578980*u^7 + 6356688995423192201003165244369*u^8 + 22335822484334048866694084358342*u^9 + 4150070817019219843738264679749*u^10 + 17512108001514801696669403900310*u^11 + 2226661676516016745467085888317*u^12 + 9786375016000245091027678686466*u^13 + 1377882663948364345141907949656*u^14 + 3909952273973888315420499196353*u^15 + 677185068118324211172036958641*u^16 + 1139816755689336447460708213230*u^17 + 211651763807250608396973719755*u^18 + 273119169106179310287262339802*u^19 + 48196881155429932519175612216*u^20 + 36362407607325681756994663268*u^21 + 10161277268209632678930125206*u^22 + 7033844913699745943166501462*u^23)\/18567433120072737742234275085",
								"(1829219012867990353032012786 + 1782296242342291732263634549*u + 7695152404993025160636938538*u^2 + 12134682479400947365011832398*u^3 + 15339200050466972560654802655*u^4 + 29508420766656998172639708382*u^5 + 21042814146405256781675212182*u^6 + 45950293493195202944301956080*u^7 + 17913417410343071084051007612*u^8 + 51777721960817942613946880133*u^9 + 11137582468186712372751083394*u^10 + 42633586521511621083008402128*u^11 + 5320681167581654091258716455*u^12 + 24630485115684944155876243011*u^13 + 3241269453645336622162714290*u^14 + 10100574480025687079494225493*u^15 + 1674897776099413553378450704*u^16 + 2965601421269014003710614366*u^17 + 535044467825028502735615128*u^18 + 735022272494254101854847510*u^19 + 123715341047291183973442931*u^20 + 94645250638491232888803906*u^21 + 27631919673348831718761828*u^22 + 19715777882143603756550414*u^23)\/277125867463772205107974255"
							],
							[
								"(-457385566828624596497438460779 - 1079592334965373360896497730774*u - 2434420390426684734152854830585*u^2 - 5403366168658835881647470468237*u^3 - 5911189629954345114695320487009*u^4 - 12110281610476010717710467350911*u^5 - 8870299243753060275361109447785*u^6 - 17532699978680378317699531878650*u^7 - 9001314054958242572767010750508*u^8 - 18748454511912863258466415592793*u^9 - 6834749861511487827244032456347*u^10 - 14646031700624341360409774576426*u^11 - 3943116879805151602580895217627*u^12 - 8315914063318089303894465467963*u^13 - 2053996432762555131715052756831*u^14 - 3387271093606670448609002185009*u^15 - 837225946067418795410324209324*u^16 - 999052552475822607310599785427*u^17 - 248595928587718762231814822436*u^18 - 239617729368611635772880197377*u^19 - 49197644444353666064524501823*u^20 - 33282989160054934610363620325*u^21 - 10613181580853880321686372422*u^22 - 5913920368653317021400995130*u^23)\/18567433120072737742234275085",
								"(-44026308410959130208116378 - 60466307740484044376349013*u - 237174734987339130217025210*u^2 - 348431394679550016762680714*u^3 - 567257272344545722034566013*u^4 - 807743261840535664750083322*u^5 - 860906997234848224251097810*u^6 - 1192023838157561763366675805*u^7 - 887258002572262103678143826*u^8 - 1308217615685121848860483946*u^9 - 674391589221248559735114149*u^10 - 1051353650455775063500043202*u^11 - 379723399226406210512617484*u^12 - 613446967879742115056035696*u^13 - 185781820053966845686502592*u^14 - 254933867716187647774894558*u^15 - 72090829574447721409749433*u^16 - 75841322822952670113056299*u^17 - 20877368313907304605928182*u^18 - 18442165841519969947434914*u^19 - 3986922696341046133623531*u^20 - 2565221286579501609874245*u^21 - 868872575403269787242099*u^22 - 453420829212756033475620*u^23)\/4543047007602823034556955"
							],
							[
								"(-322470588086776820538889819101 - 1052666261518174055636189282787*u - 1599480765662461062057017269926*u^2 - 5534537636324205200693456355773*u^3 - 3806377319217436545974939916889*u^4 - 12697446171297970722432014348750*u^5 - 5613570192470680470828221906644*u^6 - 18868810409191731145788868682320*u^7 - 5225760467096994580234508199277*u^8 - 20498883250639111227605251355569*u^9 - 3726623473334046068026466100460*u^10 - 16181991508068529641760735400667*u^11 - 2147824798469819837422207701442*u^12 - 9139649128941239714494992926635*u^13 - 1374879898851690045375769743726*u^14 - 3694312047775907259821406792300*u^15 - 669862002853797105136947228752*u^16 - 1083838039694386628100717604379*u^17 - 213652706669183693077165027222*u^18 - 261843714259267285201800625362*u^19 - 46807394498597123112599431410*u^20 - 35159497857088130148135155617*u^21 - 10296000336611308398237470748*u^22 - 6781177402233637133289121453*u^23)\/18567433120072737742234275085",
								"(-463180047900529129083021 - 1547465155901923258352202*u - 2177778937590885308492436*u^2 - 9509344058235459989305583*u^3 - 5019915996970160436390754*u^4 - 22962530678638480963876650*u^5 - 7544326803559262589915844*u^6 - 35448744225611499197986695*u^7 - 6327405656085955037638162*u^8 - 39701390277113121490128839*u^9 - 4062446287018962777301810*u^10 - 32137251168535023882743827*u^11 - 2236553272666613945301672*u^12 - 18364904811477875527069370*u^13 - 1912879369781980571229586*u^14 - 7470811775477844106459800*u^15 - 1118730385051611002734002*u^16 - 2194224477359263062155479*u^17 - 378042083940235737488902*u^18 - 537818795482865774928607*u^19 - 88594251474419766509710*u^20 - 70420730631933564477977*u^21 - 20057499943433927040848*u^22 - 14407148715101046273478*u^23)\/85506284314647394356055"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-2.17641 + 4.05977*I",
							"-2.17641 - 4.05977*I",
							"-2.17641 - 4.05977*I",
							"-2.17641 + 4.05977*I",
							"-2.17641 - 4.05977*I",
							"-2.17641 + 4.05977*I",
							"-6.314 + 1.23164*I",
							"-6.314 - 1.23164*I",
							"-6.314 + 1.23164*I",
							"-6.314 - 1.23164*I",
							"-6.314 - 1.23164*I",
							"-6.314 + 1.23164*I",
							"-2.17641 - 4.05977*I",
							"-2.17641 + 4.05977*I",
							"-6.314 + 6.88789*I",
							"-6.314 - 6.88789*I",
							"-6.314 + 6.88789*I",
							"-6.314 - 6.88789*I",
							"-6.314 - 6.88789*I",
							"-6.314 + 6.88789*I",
							"-6.314 + 1.23164*I",
							"-6.314 - 1.23164*I",
							"-6.314 + 6.88789*I",
							"-6.314 - 6.88789*I"
						],
						"uPolysN":[
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"361 - 912*u - 944*u^2 + 3212*u^3 + 2476*u^4 - 6914*u^5 - 4918*u^6 + 9402*u^7 + 7840*u^8 - 8774*u^9 - 8939*u^10 + 5280*u^11 + 7329*u^12 - 1822*u^13 - 4173*u^14 + 98*u^15 + 1648*u^16 + 188*u^17 - 443*u^18 - 86*u^19 + 86*u^20 + 18*u^21 - 11*u^22 - 2*u^23 + u^24",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - 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",
							"1 - 12*u + 60*u^2 - 154*u^3 + 186*u^4 - 12*u^5 - 161*u^6 - 90*u^7 + 423*u^8 - 52*u^9 - 420*u^10 - 60*u^11 + 475*u^12 + 120*u^13 - 330*u^14 - 214*u^15 + 153*u^16 + 180*u^17 + u^18 - 84*u^19 - 39*u^20 + 8*u^21 + 15*u^22 + 6*u^23 + u^24",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"361 - 912*u - 944*u^2 + 3212*u^3 + 2476*u^4 - 6914*u^5 - 4918*u^6 + 9402*u^7 + 7840*u^8 - 8774*u^9 - 8939*u^10 + 5280*u^11 + 7329*u^12 - 1822*u^13 - 4173*u^14 + 98*u^15 + 1648*u^16 + 188*u^17 - 443*u^18 - 86*u^19 + 86*u^20 + 18*u^21 - 11*u^22 - 2*u^23 + u^24",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - 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",
							"1 - 12*u + 60*u^2 - 154*u^3 + 186*u^4 - 12*u^5 - 161*u^6 - 90*u^7 + 423*u^8 - 52*u^9 - 420*u^10 - 60*u^11 + 475*u^12 + 120*u^13 - 330*u^14 - 214*u^15 + 153*u^16 + 180*u^17 + u^18 - 84*u^19 - 39*u^20 + 8*u^21 + 15*u^22 + 6*u^23 + u^24"
						],
						"uPolys":[
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"(19 - 24*u - 40*u^2 + 34*u^3 + 66*u^4 - 27*u^5 - 55*u^6 + 3*u^7 + 28*u^8 + 3*u^9 - 6*u^10 - u^11 + u^12)^2",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"(1 + 2*u + u^2 + u^3)^8",
							"(1 - 2*u + u^3 + u^4)^6",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"(19 - 24*u - 40*u^2 + 34*u^3 + 66*u^4 - 27*u^5 - 55*u^6 + 3*u^7 + 28*u^8 + 3*u^9 - 6*u^10 - u^11 + u^12)^2",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"(1 + 2*u + u^2 + u^3)^8",
							"(1 - 2*u + u^3 + u^4)^6"
						],
						"aCuspShape":"2 - (4*(-774609272963361291921080773 + 2113678647974938286552499527*u - 5695251079114867600302296098*u^2 + 10462146600811112218504726684*u^3 - 13774386026639538220343630592*u^4 + 23922942622333137100979898318*u^5 - 21810690352646899753841004056*u^6 + 37039340089974273501610067428*u^7 - 26056392553011245033337901202*u^8 + 40300249409269476327352956153*u^9 - 21602651459261464886068816250*u^10 + 31136750478619516956690444752*u^11 - 11962438602894083386606055132*u^12 + 16416094206563101647317893135*u^13 - 3831300447099980183239407198*u^14 + 6182090179802000707129985545*u^15 - 624864572625445456118780098*u^16 + 1748161392101098972291154926*u^17 - 59275449891420925060130990*u^18 + 414162697097488597680643708*u^19 + 27639431823379578804226878*u^20 + 49537064281761256097758806*u^21 + 6416704230878581243419960*u^22 + 12376875704600155084117972*u^23))\/55425173492754441021594851",
						"RepresentationsN":[
							[
								"u->0.690412 + 0.835611 I",
								"a->0.969409 + 0.292352 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->0.690412 - 0.835611 I",
								"a->0.969409 - 0.292352 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->-0.611027 + 0.676812 I",
								"a->-0.37068 + 1.40297 I",
								"b->-0.621964 - 0.18773 I"
							],
							[
								"u->-0.611027 - 0.676812 I",
								"a->-0.37068 - 1.40297 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->-0.424999 + 1.01189 I",
								"a->0.945558 + 0.285159 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->-0.424999 - 1.01189 I",
								"a->0.945558 - 0.285159 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->0.211529 + 0.854823 I",
								"a->-1.85383 + 1.20187 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->0.211529 - 0.854823 I",
								"a->-1.85383 - 1.20187 I",
								"b->-0.621964 - 0.18773 I"
							],
							[
								"u->-0.211301 + 1.22212 I",
								"a->0.610648 - 0.042788 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->-0.211301 - 1.22212 I",
								"a->0.610648 + 0.042788 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->0.076739 + 0.755326 I",
								"a->1.6296 - 0.11419 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->0.076739 - 0.755326 I",
								"a->1.6296 + 0.11419 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->0.723053 + 1.10814 I",
								"a->-0.176034 - 0.666262 I",
								"b->-0.621964 - 0.18773 I"
							],
							[
								"u->0.723053 - 1.10814 I",
								"a->-0.176034 + 0.666262 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->0.011192 + 0.596382 I",
								"a->-2.23288 - 3.23226 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->0.011192 - 0.596382 I",
								"a->-2.23288 + 3.23226 I",
								"b->-0.621964 - 0.18773 I"
							],
							[
								"u->0.67325 + 1.26988 I",
								"a->1.19226 - 0.277988 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->0.67325 - 1.26988 I",
								"a->1.19226 + 0.277988 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->-1.15569 + 1.32686 I",
								"a->0.795498 - 0.185479 I",
								"b->1.12196 + 1.05376 I"
							],
							[
								"u->-1.15569 - 1.32686 I",
								"a->0.795498 + 0.185479 I",
								"b->1.12196 - 1.05376 I"
							],
							[
								"u->1.41952 + 1.33047 I",
								"a->-0.379792 - 0.246225 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->1.41952 - 1.33047 I",
								"a->-0.379792 + 0.246225 I",
								"b->-0.621964 - 0.18773 I"
							],
							[
								"u->-1.90267 + 1.36783 I",
								"a->-0.14468 + 0.209435 I",
								"b->-0.621964 + 0.18773 I"
							],
							[
								"u->-1.90267 - 1.36783 I",
								"a->-0.14468 - 0.209435 I",
								"b->-0.621964 - 0.18773 I"
							]
						],
						"Epsilon":0.750886,
						"uPolys_ij_N":[
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"4489 + 68200*u + 476304*u^2 + 2064412*u^3 + 6329180*u^4 + 14790030*u^5 + 27577378*u^6 + 42198469*u^7 + 53914524*u^8 + 58145263*u^9 + 53295369*u^10 + 41676978*u^11 + 27855307*u^12 + 15919678*u^13 + 7781031*u^14 + 3253209*u^15 + 1164457*u^16 + 357294*u^17 + 94022*u^18 + 21169*u^19 + 4068*u^20 + 657*u^21 + 91*u^22 + 9*u^23 + u^24",
							"225991 + 859324*u + 1954302*u^2 + 3524490*u^3 + 4831186*u^4 + 2457956*u^5 + 732730*u^6 + 687459*u^7 + 79472*u^8 + 165793*u^9 + 380405*u^10 + 115230*u^11 - 27977*u^12 - 58242*u^13 - 41273*u^14 + 11751*u^15 + 15947*u^16 - 1944*u^17 - 3204*u^18 + 227*u^19 + 382*u^20 - 19*u^21 - 27*u^22 + u^23 + u^24",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"361 - 912*u - 944*u^2 + 3212*u^3 + 2476*u^4 - 6914*u^5 - 4918*u^6 + 9402*u^7 + 7840*u^8 - 8774*u^9 - 8939*u^10 + 5280*u^11 + 7329*u^12 - 1822*u^13 - 4173*u^14 + 98*u^15 + 1648*u^16 + 188*u^17 - 443*u^18 - 86*u^19 + 86*u^20 + 18*u^21 - 11*u^22 - 2*u^23 + u^24",
							"4489 + 68200*u + 476304*u^2 + 2064412*u^3 + 6329180*u^4 + 14790030*u^5 + 27577378*u^6 + 42198469*u^7 + 53914524*u^8 + 58145263*u^9 + 53295369*u^10 + 41676978*u^11 + 27855307*u^12 + 15919678*u^13 + 7781031*u^14 + 3253209*u^15 + 1164457*u^16 + 357294*u^17 + 94022*u^18 + 21169*u^19 + 4068*u^20 + 657*u^21 + 91*u^22 + 9*u^23 + u^24",
							"44521 - 68364*u - 88540*u^2 + 219792*u^3 + 85148*u^4 - 359724*u^5 - 46148*u^6 + 377796*u^7 + 35212*u^8 - 290580*u^9 - 56294*u^10 + 157788*u^11 + 60210*u^12 - 52548*u^13 - 32240*u^14 + 7884*u^15 + 8824*u^16 - 216*u^17 - 1344*u^18 + 193*u^20 + 12*u^21 - 14*u^22 + u^24",
							"130321 + 1513312*u + 8537496*u^2 + 31153564*u^3 + 82641024*u^4 + 169815434*u^5 + 281184526*u^6 + 385196750*u^7 + 444632708*u^8 + 438096982*u^9 + 371834337*u^10 + 273542964*u^11 + 175080869*u^12 + 97655918*u^13 + 47448471*u^14 + 20030426*u^15 + 7310700*u^16 + 2288776*u^17 + 607689*u^18 + 134570*u^19 + 24286*u^20 + 3446*u^21 + 365*u^22 + 26*u^23 + u^24",
							"44521 - 68364*u - 88540*u^2 + 219792*u^3 + 85148*u^4 - 359724*u^5 - 46148*u^6 + 377796*u^7 + 35212*u^8 - 290580*u^9 - 56294*u^10 + 157788*u^11 + 60210*u^12 - 52548*u^13 - 32240*u^14 + 7884*u^15 + 8824*u^16 - 216*u^17 - 1344*u^18 + 193*u^20 + 12*u^21 - 14*u^22 + u^24",
							"2659 + 4654*u + 13834*u^2 + 12290*u^3 + 29556*u^4 + 11888*u^5 + 38442*u^6 - 3471*u^7 + 39554*u^8 - 22353*u^9 + 36651*u^10 - 28024*u^11 + 27409*u^12 - 19892*u^13 + 15135*u^14 - 9203*u^15 + 6089*u^16 - 2628*u^17 + 1714*u^18 - 585*u^19 + 242*u^20 - 73*u^21 + 29*u^22 - 5*u^23 + u^24",
							"1 - 12*u + 60*u^2 - 154*u^3 + 186*u^4 - 12*u^5 - 161*u^6 - 90*u^7 + 423*u^8 - 52*u^9 - 420*u^10 - 60*u^11 + 475*u^12 + 120*u^13 - 330*u^14 - 214*u^15 + 153*u^16 + 180*u^17 + u^18 - 84*u^19 - 39*u^20 + 8*u^21 + 15*u^22 + 6*u^23 + u^24",
							"1 - 16*u + 88*u^2 - 120*u^3 - 532*u^4 + 1400*u^5 + 2212*u^6 - 6344*u^7 - 10034*u^8 + 14608*u^9 + 37788*u^10 + 448*u^11 - 74718*u^12 - 87192*u^13 + 1348*u^14 + 113168*u^15 + 158461*u^16 + 128376*u^17 + 71792*u^18 + 29120*u^19 + 8638*u^20 + 1840*u^21 + 268*u^22 + 24*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",
							"2659 + 4654*u + 13834*u^2 + 12290*u^3 + 29556*u^4 + 11888*u^5 + 38442*u^6 - 3471*u^7 + 39554*u^8 - 22353*u^9 + 36651*u^10 - 28024*u^11 + 27409*u^12 - 19892*u^13 + 15135*u^14 - 9203*u^15 + 6089*u^16 - 2628*u^17 + 1714*u^18 - 585*u^19 + 242*u^20 - 73*u^21 + 29*u^22 - 5*u^23 + u^24",
							"26011 + 1850*u - 24572*u^2 - 17260*u^3 + 14226*u^4 + 44152*u^5 + 73674*u^6 - 62853*u^7 - 59896*u^8 + 149221*u^9 + 108041*u^10 - 114142*u^11 + 67837*u^12 + 94276*u^13 - 75259*u^14 - 697*u^15 + 67481*u^16 - 18330*u^17 - 3504*u^18 + 3389*u^19 - 234*u^20 - 269*u^21 + 19*u^22 + 13*u^23 + u^24",
							"361 - 912*u - 944*u^2 + 3212*u^3 + 2476*u^4 - 6914*u^5 - 4918*u^6 + 9402*u^7 + 7840*u^8 - 8774*u^9 - 8939*u^10 + 5280*u^11 + 7329*u^12 - 1822*u^13 - 4173*u^14 + 98*u^15 + 1648*u^16 + 188*u^17 - 443*u^18 - 86*u^19 + 86*u^20 + 18*u^21 - 11*u^22 - 2*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",
							"67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24",
							"26011 + 1850*u - 24572*u^2 - 17260*u^3 + 14226*u^4 + 44152*u^5 + 73674*u^6 - 62853*u^7 - 59896*u^8 + 149221*u^9 + 108041*u^10 - 114142*u^11 + 67837*u^12 + 94276*u^13 - 75259*u^14 - 697*u^15 + 67481*u^16 - 18330*u^17 - 3504*u^18 + 3389*u^19 - 234*u^20 - 269*u^21 + 19*u^22 + 13*u^23 + u^24",
							"225991 + 859324*u + 1954302*u^2 + 3524490*u^3 + 4831186*u^4 + 2457956*u^5 + 732730*u^6 + 687459*u^7 + 79472*u^8 + 165793*u^9 + 380405*u^10 + 115230*u^11 - 27977*u^12 - 58242*u^13 - 41273*u^14 + 11751*u^15 + 15947*u^16 - 1944*u^17 - 3204*u^18 + 227*u^19 + 382*u^20 - 19*u^21 - 27*u^22 + u^23 + u^24",
							"4489 + 68200*u + 476304*u^2 + 2064412*u^3 + 6329180*u^4 + 14790030*u^5 + 27577378*u^6 + 42198469*u^7 + 53914524*u^8 + 58145263*u^9 + 53295369*u^10 + 41676978*u^11 + 27855307*u^12 + 15919678*u^13 + 7781031*u^14 + 3253209*u^15 + 1164457*u^16 + 357294*u^17 + 94022*u^18 + 21169*u^19 + 4068*u^20 + 657*u^21 + 91*u^22 + 9*u^23 + u^24",
							"213277 + 549390*u + 1462938*u^2 + 2610632*u^3 + 4306694*u^4 + 5596546*u^5 + 6876356*u^6 + 6949071*u^7 + 6652344*u^8 + 5381477*u^9 + 4118337*u^10 + 2688192*u^11 + 1666509*u^12 + 874768*u^13 + 439631*u^14 + 182721*u^15 + 74005*u^16 + 23732*u^17 + 7778*u^18 + 1901*u^19 + 544*u^20 + 111*u^21 + 31*u^22 + 5*u^23 + u^24",
							"213277 + 549390*u + 1462938*u^2 + 2610632*u^3 + 4306694*u^4 + 5596546*u^5 + 6876356*u^6 + 6949071*u^7 + 6652344*u^8 + 5381477*u^9 + 4118337*u^10 + 2688192*u^11 + 1666509*u^12 + 874768*u^13 + 439631*u^14 + 182721*u^15 + 74005*u^16 + 23732*u^17 + 7778*u^18 + 1901*u^19 + 544*u^20 + 111*u^21 + 31*u^22 + 5*u^23 + u^24",
							"213277 + 549390*u + 1462938*u^2 + 2610632*u^3 + 4306694*u^4 + 5596546*u^5 + 6876356*u^6 + 6949071*u^7 + 6652344*u^8 + 5381477*u^9 + 4118337*u^10 + 2688192*u^11 + 1666509*u^12 + 874768*u^13 + 439631*u^14 + 182721*u^15 + 74005*u^16 + 23732*u^17 + 7778*u^18 + 1901*u^19 + 544*u^20 + 111*u^21 + 31*u^22 + 5*u^23 + u^24",
							"130321 + 1513312*u + 8537496*u^2 + 31153564*u^3 + 82641024*u^4 + 169815434*u^5 + 281184526*u^6 + 385196750*u^7 + 444632708*u^8 + 438096982*u^9 + 371834337*u^10 + 273542964*u^11 + 175080869*u^12 + 97655918*u^13 + 47448471*u^14 + 20030426*u^15 + 7310700*u^16 + 2288776*u^17 + 607689*u^18 + 134570*u^19 + 24286*u^20 + 3446*u^21 + 365*u^22 + 26*u^23 + u^24",
							"1 - 12*u + 60*u^2 - 154*u^3 + 186*u^4 - 12*u^5 - 161*u^6 - 90*u^7 + 423*u^8 - 52*u^9 - 420*u^10 - 60*u^11 + 475*u^12 + 120*u^13 - 330*u^14 - 214*u^15 + 153*u^16 + 180*u^17 + u^18 - 84*u^19 - 39*u^20 + 8*u^21 + 15*u^22 + 6*u^23 + u^24",
							"225991 + 859324*u + 1954302*u^2 + 3524490*u^3 + 4831186*u^4 + 2457956*u^5 + 732730*u^6 + 687459*u^7 + 79472*u^8 + 165793*u^9 + 380405*u^10 + 115230*u^11 - 27977*u^12 - 58242*u^13 - 41273*u^14 + 11751*u^15 + 15947*u^16 - 1944*u^17 - 3204*u^18 + 227*u^19 + 382*u^20 - 19*u^21 - 27*u^22 + u^23 + u^24",
							"1 + 24*u + 276*u^2 + 2006*u^3 + 10266*u^4 + 39084*u^5 + 114211*u^6 + 261054*u^7 + 472599*u^8 + 684884*u^9 + 805116*u^10 + 782724*u^11 + 644371*u^12 + 457356*u^13 + 281766*u^14 + 152066*u^15 + 72729*u^16 + 30096*u^17 + 11341*u^18 + 3516*u^19 + 1041*u^20 + 224*u^21 + 51*u^22 + 6*u^23 + u^24",
							"225991 + 859324*u + 1954302*u^2 + 3524490*u^3 + 4831186*u^4 + 2457956*u^5 + 732730*u^6 + 687459*u^7 + 79472*u^8 + 165793*u^9 + 380405*u^10 + 115230*u^11 - 27977*u^12 - 58242*u^13 - 41273*u^14 + 11751*u^15 + 15947*u^16 - 1944*u^17 - 3204*u^18 + 227*u^19 + 382*u^20 - 19*u^21 - 27*u^22 + u^23 + u^24",
							"1 + 24*u + 276*u^2 + 2006*u^3 + 10266*u^4 + 39084*u^5 + 114211*u^6 + 261054*u^7 + 472599*u^8 + 684884*u^9 + 805116*u^10 + 782724*u^11 + 644371*u^12 + 457356*u^13 + 281766*u^14 + 152066*u^15 + 72729*u^16 + 30096*u^17 + 11341*u^18 + 3516*u^19 + 1041*u^20 + 224*u^21 + 51*u^22 + 6*u^23 + u^24",
							"4489 + 68200*u + 476304*u^2 + 2064412*u^3 + 6329180*u^4 + 14790030*u^5 + 27577378*u^6 + 42198469*u^7 + 53914524*u^8 + 58145263*u^9 + 53295369*u^10 + 41676978*u^11 + 27855307*u^12 + 15919678*u^13 + 7781031*u^14 + 3253209*u^15 + 1164457*u^16 + 357294*u^17 + 94022*u^18 + 21169*u^19 + 4068*u^20 + 657*u^21 + 91*u^22 + 9*u^23 + u^24",
							"213277 + 549390*u + 1462938*u^2 + 2610632*u^3 + 4306694*u^4 + 5596546*u^5 + 6876356*u^6 + 6949071*u^7 + 6652344*u^8 + 5381477*u^9 + 4118337*u^10 + 2688192*u^11 + 1666509*u^12 + 874768*u^13 + 439631*u^14 + 182721*u^15 + 74005*u^16 + 23732*u^17 + 7778*u^18 + 1901*u^19 + 544*u^20 + 111*u^21 + 31*u^22 + 5*u^23 + u^24",
							"305809 + 1099364*u + 3118192*u^2 + 5087516*u^3 + 6365556*u^4 + 5449648*u^5 + 3367980*u^6 + 2533296*u^7 + 1874000*u^8 + 1860172*u^9 + 1375334*u^10 + 506396*u^11 + 377566*u^12 + 169024*u^13 + 126692*u^14 + 107180*u^15 - 4288*u^16 + 17736*u^17 + 8556*u^18 - 3004*u^19 + 2049*u^20 - 380*u^21 + 94*u^22 - 8*u^23 + u^24"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{7, 8, 9, 10, 11, 12, 21, 22}",
							1.23164
						],
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{3, 4}"
							],
							[
								"{7, 9}"
							],
							[
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{2, 8}",
								"{2, 9}"
							],
							[
								"{1, 7}",
								"{1, 8}"
							],
							[
								"{6, 7}"
							],
							[
								"{1, 6}"
							],
							[
								"{2, 3}"
							],
							[
								"{3, 8}"
							],
							[
								"{3, 5}"
							],
							[
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{5, 10}"
							],
							[
								"{8, 10}"
							],
							[
								"{4, 8}"
							],
							[
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 9}"
							],
							[
								"{1, 5}",
								"{2, 5}"
							],
							[
								"{3, 9}"
							],
							[
								"{1, 9}"
							],
							[
								"{8, 9}"
							],
							[
								"{1, 4}"
							],
							[
								"{5, 7}"
							],
							[
								"{6, 9}"
							],
							[
								"{7, 8}"
							],
							[
								"{1, 3}",
								"{3, 10}"
							],
							[
								"{2, 4}"
							],
							[
								"{1, 10}"
							],
							[
								"{4, 6}"
							],
							[
								"{5, 6}"
							],
							[
								"{1, 2}"
							],
							[
								"{2, 10}"
							],
							[
								"{2, 7}"
							]
						],
						"SortedReprnIndices":"{15, 17, 20, 23, 16, 18, 19, 24, 1, 4, 6, 14, 2, 3, 5, 13, 7, 9, 12, 21, 8, 10, 11, 22}",
						"aCuspShapeN":[
							"-2.9804893350132292358`4.747310114618599 - 6.9282032302755092302`5.113643161159749*I",
							"-2.9804893350132292358`4.747310114618599 + 6.9282032302755092302`5.113643161159749*I",
							"-2.9804893350132288919`4.747310114618599 + 6.9282032302755095489`5.113643161159749*I",
							"-2.9804893350132288919`4.747310114618599 - 6.9282032302755095489`5.113643161159749*I",
							"-2.980489335013229561`4.747310114618599 + 6.9282032302755079657`5.113643161159749*I",
							"-2.980489335013229561`4.747310114618599 - 6.9282032302755079657`5.113643161159749*I",
							"-9.5097553324933855421`5.115973807359577 - 3.9487561637965322116`4.734264780654793*I",
							"-9.5097553324933855421`5.115973807359577 + 3.9487561637965322116`4.734264780654793*I",
							"-9.5097553324933845005`5.115973807359577 - 3.9487561637965317403`4.734264780654793*I",
							"-9.5097553324933845005`5.115973807359577 + 3.9487561637965317403`4.734264780654793*I",
							"-9.5097553324933855428`5.115973807359577 + 3.948756163796532242`4.734264780654793*I",
							"-9.5097553324933855428`5.115973807359577 - 3.948756163796532242`4.734264780654793*I",
							"-2.9804893350132289914`4.747310114618599 + 6.9282032302755090831`5.113643161159749*I",
							"-2.9804893350132289914`4.747310114618599 - 6.9282032302755090831`5.113643161159749*I",
							"-9.5097553324933855201`4.990916973286319 - 9.9076502967544861205`5.008718298960059*I",
							"-9.5097553324933855201`4.990916973286319 + 9.9076502967544861205`5.008718298960059*I",
							"-9.509755332493391014`4.990916973286319 - 9.9076502967544980667`5.008718298960059*I",
							"-9.509755332493391014`4.990916973286319 + 9.9076502967544980667`5.008718298960059*I",
							"-9.5097553324932487939`4.990916973286319 + 9.907650296754331377`5.008718298960059*I",
							"-9.5097553324932487939`4.990916973286319 - 9.907650296754331377`5.008718298960059*I",
							"-9.509755332493893477`5.115973807359579 - 3.9487561637965954361`4.734264780654779*I",
							"-9.509755332493893477`5.115973807359579 + 3.9487561637965954361`4.734264780654779*I",
							0,
							0
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_3",
						"Generators":[
							"-456 + 209*b + 945*u - 856*u^2 + 264*u^3 + 474*u^4 + 141*u^5 - 1306*u^6 + 73*u^7 + 70*u^8 + 190*u^9 - 136*u^10 + 118*u^11",
							"-90 + 209*a - 249*u - 162*u^2 - 308*u^3 + 854*u^4 + 965*u^5 + 120*u^6 - 1018*u^7 - 566*u^8 - 320*u^9 - 116*u^10 - 142*u^11",
							"1 - 4*u + 8*u^2 - 8*u^3 + 2*u^4 + 3*u^5 + 3*u^6 - 9*u^7 + 2*u^8 + u^9 + 2*u^10 - u^11 + u^12"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.10844,
							"TimingZeroDimVars":7.8899e-2,
							"TimingmagmaVCompNormalize":8.0319e-2,
							"TimingNumberOfSols":0.105355,
							"TimingIsRadical":6.114e-3,
							"TimingArcColoring":8.0232e-2,
							"TimingObstruction":2.5711e-2,
							"TimingComplexVolumeN":9.541844,
							"TimingaCuspShapeN":7.641e-2,
							"TiminguValues":0.663967,
							"TiminguPolysN":1.8251e-2,
							"TiminguPolys":0.867666,
							"TimingaCuspShape":0.125709,
							"TimingRepresentationsN":9.6296e-2,
							"TiminguValues_ij":0.204245,
							"TiminguPolys_ij_N":3.9137e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":12,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-366 + 1194*u - 694*u^2 + 572*u^3 - 380*u^4 - 824*u^5 - 1426*u^6 + 1091*u^7 + 636*u^8 + 510*u^9 - 20*u^10 + 260*u^11)\/209",
								"(456 - 945*u + 856*u^2 - 264*u^3 - 474*u^4 - 141*u^5 + 1306*u^6 - 73*u^7 - 70*u^8 - 190*u^9 + 136*u^10 - 118*u^11)\/209"
							],
							[
								"(150 - 949*u + 1084*u^2 - 1342*u^3 - 52*u^4 + 1633*u^5 + 2000*u^6 - 1574*u^7 - 1000*u^8 - 651*u^9 - 12*u^10 - 372*u^11)\/209",
								"(-732 + 2025*u - 2840*u^2 + 1584*u^3 + 1132*u^4 - 691*u^5 - 3534*u^6 + 1379*u^7 + 920*u^8 + 811*u^9 - 216*u^10 + 476*u^11)\/209"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(619 - 2118*u + 2498*u^2 - 1457*u^4 - 1222*u^5 + 2427*u^6 - 68*u^7 - 75*u^8 - 400*u^9 + 328*u^10 - 216*u^11)\/209",
								"(24 - 224*u + 888*u^2 - 1210*u^3 + 4*u^4 + 1400*u^5 + 1178*u^6 - 1402*u^7 - 897*u^8 - 472*u^9 - 82*u^10 - 276*u^11)\/209"
							],
							[
								"(544 - 2628*u + 4288*u^2 - 3861*u^3 - 1816*u^4 + 2400*u^5 + 5860*u^6 - 2526*u^7 - 1676*u^8 - 1224*u^9 + 224*u^10 - 789*u^11)\/209",
								"(-217 + 610*u - 802*u^2 + 297*u^3 + 886*u^4 + 725*u^5 - 928*u^6 - 354*u^7 - 229*u^8 + 18*u^9 - 167*u^10 + 26*u^11)\/209"
							],
							[
								0,
								"u"
							],
							[
								"(860 - 3205*u + 5893*u^2 - 4367*u^3 - 3560*u^4 + 1070*u^5 + 7503*u^6 - 2062*u^7 - 1381*u^8 - 1308*u^9 + 512*u^10 - 859*u^11)\/209",
								"(-9 + 35*u - 73*u^2 + 19*u^3 + 78*u^4 + 55*u^5 - 65*u^6 - 10*u^7 - 6*u^8 + 6*u^9 - 11*u^10 + 4*u^11)\/19"
							],
							[
								"(-108 + 304*u + 712*u^2 - 605*u^3 - 1162*u^4 - 74*u^5 + 628*u^6 + 160*u^7 - 6*u^8 + 34*u^9 + 72*u^10 - 34*u^11)\/209",
								"(236 - 241*u - 2*u^2 + 33*u^3 - 56*u^4 - 240*u^5 + 426*u^6 + 488*u^7 + 326*u^8 + 96*u^9 + 92*u^10 + 36*u^11)\/209"
							],
							[
								"(90 + 249*u + 162*u^2 + 308*u^3 - 854*u^4 - 965*u^5 - 120*u^6 + 1018*u^7 + 566*u^8 + 320*u^9 + 116*u^10 + 142*u^11)\/209",
								"(456 - 945*u + 856*u^2 - 264*u^3 - 474*u^4 - 141*u^5 + 1306*u^6 - 73*u^7 - 70*u^8 - 190*u^9 + 136*u^10 - 118*u^11)\/209"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-3.02413 - 1.23164*I",
							"-3.02413 + 1.23164*I",
							"-3.02413 - 6.88789*I",
							"-3.02413 + 6.88789*I",
							"1.11345 + 4.05977*I",
							"1.11345 - 4.05977*I",
							"1.11345 - 4.05977*I",
							"1.11345 + 4.05977*I",
							"-3.02413 + 1.23164*I",
							"-3.02413 - 1.23164*I",
							"-3.02413 + 6.88789*I",
							"-3.02413 - 6.88789*I"
						],
						"uPolysN":[
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"1 + 8*u + 28*u^2 + 60*u^3 + 94*u^4 + 116*u^5 + 114*u^6 + 92*u^7 + 61*u^8 + 32*u^9 + 14*u^10 + 4*u^11 + u^12",
							"1 + 6*u + 21*u^2 + 50*u^3 + 90*u^4 + 126*u^5 + 141*u^6 + 126*u^7 + 90*u^8 + 50*u^9 + 21*u^10 + 6*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"1 + 8*u + 28*u^2 + 60*u^3 + 94*u^4 + 116*u^5 + 114*u^6 + 92*u^7 + 61*u^8 + 32*u^9 + 14*u^10 + 4*u^11 + u^12",
							"1 + 6*u + 21*u^2 + 50*u^3 + 90*u^4 + 126*u^5 + 141*u^6 + 126*u^7 + 90*u^8 + 50*u^9 + 21*u^10 + 6*u^11 + u^12"
						],
						"uPolys":[
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"(1 + 2*u + u^2 + u^3)^4",
							"(1 + u + u^2)^6",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"(1 + 2*u + u^2 + u^3)^4",
							"(1 + u + u^2)^6"
						],
						"aCuspShape":"2 - (4*(-1011 + 2275*u - 2515*u^2 + 737*u^3 + 1806*u^4 + 887*u^5 - 3327*u^6 + 36*u^7 + 74*u^8 + 446*u^9 - 393*u^10 + 280*u^11))\/209",
						"RepresentationsN":[
							[
								"u->0.861381 + 0.168036 I",
								"a->-0.127543 + 0.669764 I",
								"b->0.5 + 0.866025 I"
							],
							[
								"u->0.861381 - 0.168036 I",
								"a->-0.127543 - 0.669764 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->-0.98233 + 0.60334 I",
								"a->1.36153 - 0.93064 I",
								"b->0.5 + 0.866025 I"
							],
							[
								"u->-0.98233 - 0.60334 I",
								"a->1.36153 + 0.93064 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->0.514136 + 0.376971 I",
								"a->2.08379 + 0.47689 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->0.514136 - 0.376971 I",
								"a->2.08379 - 0.47689 I",
								"b->0.5 + 0.866025 I"
							],
							[
								"u->-0.891575 + 1.03072 I",
								"a->0.456012 + 0.104362 I",
								"b->0.5 + 0.866025 I"
							],
							[
								"u->-0.891575 - 1.03072 I",
								"a->0.456012 - 0.104362 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->0.222408 + 0.55549 I",
								"a->-0.27437 + 1.44082 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->0.222408 - 0.55549 I",
								"a->-0.27437 - 1.44082 I",
								"b->0.5 + 0.866025 I"
							],
							[
								"u->0.77598 + 1.73565 I",
								"a->0.500591 - 0.342166 I",
								"b->0.5 - 0.866025 I"
							],
							[
								"u->0.77598 - 1.73565 I",
								"a->0.500591 + 0.342166 I",
								"b->0.5 + 0.866025 I"
							]
						],
						"Epsilon":1.44294,
						"uPolys_ij_N":[
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"1 + 4*u^2 - 2*u^3 + 32*u^4 - 97*u^5 + 113*u^6 - 67*u^7 + 44*u^8 - 5*u^9 + 10*u^10 + 3*u^11 + u^12",
							"49 + 228*u + 728*u^2 + 826*u^3 + 600*u^4 - 15*u^5 - 175*u^6 - 129*u^7 + 76*u^8 + 81*u^9 - 6*u^10 - 7*u^11 + u^12",
							"1 + 8*u + 28*u^2 + 60*u^3 + 94*u^4 + 116*u^5 + 114*u^6 + 92*u^7 + 61*u^8 + 32*u^9 + 14*u^10 + 4*u^11 + u^12",
							"1 + 8*u + 20*u^2 + 2*u^3 + 64*u^4 - 105*u^5 + 155*u^6 - 129*u^7 + 94*u^8 - 47*u^9 + 20*u^10 - 5*u^11 + u^12",
							"7 + 40*u + 80*u^2 + 20*u^3 - 118*u^4 - 159*u^5 - 15*u^6 + 93*u^7 + 80*u^8 + 23*u^9 + 14*u^10 - 5*u^11 + u^12",
							"1 - 4*u^2 - 4*u^3 + 6*u^4 + 12*u^5 + 2*u^6 - 12*u^7 - 11*u^8 + 6*u^10 + 4*u^11 + u^12",
							"7 + 40*u + 80*u^2 + 20*u^3 - 118*u^4 - 159*u^5 - 15*u^6 + 93*u^7 + 80*u^8 + 23*u^9 + 14*u^10 - 5*u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 2*u + 26*u^2 + 42*u^3 + 68*u^4 + 53*u^5 + 21*u^6 + 53*u^7 + 52*u^8 + u^9 - 12*u^10 - u^11 + u^12",
							"1 - 4*u^2 + 4*u^3 + 6*u^4 - 12*u^5 + 2*u^6 + 12*u^7 - 11*u^8 + 6*u^10 - 4*u^11 + u^12",
							"1 + 6*u + 21*u^2 + 50*u^3 + 90*u^4 + 126*u^5 + 141*u^6 + 126*u^7 + 90*u^8 + 50*u^9 + 21*u^10 + 6*u^11 + u^12",
							"1 - 6*u + 21*u^2 - 50*u^3 + 90*u^4 - 126*u^5 + 141*u^6 - 126*u^7 + 90*u^8 - 50*u^9 + 21*u^10 - 6*u^11 + u^12",
							"1 - 8*u + 12*u^2 + 36*u^3 - 50*u^4 - 132*u^5 + 2*u^6 + 228*u^7 + 285*u^8 + 176*u^9 + 62*u^10 + 12*u^11 + u^12",
							"1 + 2*u + 26*u^2 + 42*u^3 + 68*u^4 + 53*u^5 + 21*u^6 + 53*u^7 + 52*u^8 + u^9 - 12*u^10 - u^11 + u^12",
							"1 + 8*u + 20*u^2 + 2*u^3 + 64*u^4 - 105*u^5 + 155*u^6 - 129*u^7 + 94*u^8 - 47*u^9 + 20*u^10 - 5*u^11 + u^12",
							"7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12",
							"1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12",
							"1 - 14*u + 62*u^2 - 76*u^3 - 40*u^4 - 9*u^5 + 129*u^6 + 81*u^7 + 56*u^8 + 23*u^9 + 8*u^10 + u^11 + u^12",
							"49 + 252*u + 464*u^2 + 332*u^3 + 210*u^4 + 372*u^5 + 134*u^6 - 96*u^7 + 205*u^8 - 108*u^9 + 42*u^10 - 8*u^11 + u^12",
							"49 + 228*u + 728*u^2 + 826*u^3 + 600*u^4 - 15*u^5 - 175*u^6 - 129*u^7 + 76*u^8 + 81*u^9 - 6*u^10 - 7*u^11 + u^12",
							"1 - 14*u + 62*u^2 - 76*u^3 - 40*u^4 - 9*u^5 + 129*u^6 + 81*u^7 + 56*u^8 + 23*u^9 + 8*u^10 + u^11 + u^12",
							"1 + 4*u^2 - 2*u^3 + 32*u^4 - 97*u^5 + 113*u^6 - 67*u^7 + 44*u^8 - 5*u^9 + 10*u^10 + 3*u^11 + u^12"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{1, 2, 9, 10}",
							1.23164
						],
						"ij_list":[
							[
								"{1, 5}",
								"{2, 5}",
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{1, 2}",
								"{3, 4}"
							],
							[
								"{7, 8}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 9}"
							],
							[
								"{1, 4}",
								"{5, 7}"
							],
							[
								"{4, 8}"
							],
							[
								"{1, 6}",
								"{3, 8}"
							],
							[
								"{3, 9}"
							],
							[
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{1, 9}",
								"{7, 9}"
							],
							[
								"{5, 10}"
							],
							[
								"{1, 3}",
								"{3, 10}",
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{1, 10}",
								"{5, 6}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{2, 4}",
								"{4, 6}"
							],
							[
								"{2, 10}",
								"{6, 9}"
							],
							[
								"{1, 7}",
								"{1, 8}"
							],
							[
								"{2, 8}",
								"{2, 9}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{3, 5}"
							],
							[
								"{2, 7}"
							],
							[
								"{2, 3}"
							],
							[
								"{8, 10}"
							],
							[
								"{6, 7}",
								"{8, 9}"
							]
						],
						"SortedReprnIndices":"{4, 11, 3, 12, 5, 8, 6, 7, 2, 9, 1, 10}",
						"aCuspShapeN":[
							"2.4902446675066144805`4.877588605665977 + 3.948756163796532227`5.077806903696403*I",
							"2.4902446675066144805`4.877588605665977 - 3.948756163796532227`5.077806903696403*I",
							"2.4902446675066144779`4.537484045302186 + 9.9076502967544861148`5.137212695711137*I",
							"2.4902446675066144779`4.537484045302186 - 9.9076502967544861148`5.137212695711137*I",
							"9.0195106649867710402`5.049812117674665 - 6.9282032302755091741`4.9352497599359*I",
							"9.0195106649867710402`5.049812117674665 + 6.9282032302755091741`4.9352497599359*I",
							"9.0195106649867710578`5.049812117674665 + 6.9282032302755092009`4.9352497599359*I",
							"9.0195106649867710578`5.049812117674665 - 6.9282032302755092009`4.9352497599359*I",
							"2.4902446675066144799`4.877588605665977 - 3.9487561637965322277`5.077806903696403*I",
							"2.4902446675066144799`4.877588605665977 + 3.9487561637965322277`5.077806903696403*I",
							"2.4902446675066145298`4.537484045302186 - 9.9076502967544860526`5.137212695711137*I",
							"2.4902446675066145298`4.537484045302186 + 9.9076502967544860526`5.137212695711137*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_4",
						"Generators":[
							"3 + 12*b + 5*u + u^2 - 4*u^3 + 2*u^4 + u^5",
							"1 + a",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.113068,
							"TimingZeroDimVars":8.2392e-2,
							"TimingmagmaVCompNormalize":8.3733e-2,
							"TimingNumberOfSols":5.5984e-2,
							"TimingIsRadical":3.319e-3,
							"TimingArcColoring":8.042999999999999e-2,
							"TimingObstruction":6.322e-3,
							"TimingComplexVolumeN":4.112526,
							"TimingaCuspShapeN":3.2552e-2,
							"TiminguValues":0.64202,
							"TiminguPolysN":3.6110000000000022e-3,
							"TiminguPolys":0.826631,
							"TimingaCuspShape":0.110609,
							"TimingRepresentationsN":5.5240000000000004e-2,
							"TiminguValues_ij":0.180278,
							"TiminguPolys_ij_N":1.1126e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":6,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-9 + 5*u + u^2 - 4*u^3 + 2*u^4 + u^5)\/12",
								"(-3 - 5*u - u^2 + 4*u^3 - 2*u^4 - u^5)\/12"
							],
							[
								"(7 + u + 5*u^2 + 2*u^4 + u^5)\/4",
								"(-1 + 3*u - 3*u^2 + 2*u^3 - u^5)\/4"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"(-4 - u - 8*u^2 + 3*u^3 - u^4 - u^5)\/6",
								"(5 - 9*u + 3*u^2 - 8*u^3 + 6*u^4 - 5*u^5)\/12"
							],
							[
								"-u",
								"(1 + 3*u - u^2 + 2*u^4 - u^5)\/4"
							],
							[
								0,
								"u"
							],
							[
								"(9 - 7*u + 7*u^2 + 2*u^3 - 4*u^4 + u^5)\/12",
								"(-6 + 5*u - 2*u^2 - u^3 - u^4 + u^5)\/6"
							],
							[
								"(-9 + 5*u + 13*u^2 - 4*u^3 + 2*u^4 + u^5)\/12",
								"(3 - u + u^2 + 2*u^3 - 4*u^4 + u^5)\/6"
							],
							[
								-1,
								"(-3 - 5*u - u^2 + 4*u^3 - 2*u^4 - u^5)\/12"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"-5.5556 + 6.33267*I",
							"-5.5556 - 6.33267*I",
							-5.33814,
							-5.33814,
							"-5.5556 + 6.33267*I",
							"-5.5556 - 6.33267*I"
						],
						"uPolysN":[
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u - 3*u^2 + 2*u^3 + 6*u^4 + 4*u^5 + u^6",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"13\/3 + (23*u^2)\/3 + (14*u^4)\/3 + u^6",
							"1\/3 + u\/3 - u^2 - u^3 + (11*u^4)\/3 - 3*u^5 + u^6",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u - 3*u^2 + 2*u^3 + 6*u^4 + 4*u^5 + u^6",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"13\/3 + (23*u^2)\/3 + (14*u^4)\/3 + u^6",
							"1\/3 + u\/3 - u^2 - u^3 + (11*u^4)\/3 - 3*u^5 + u^6"
						],
						"uPolys":[
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"(-1 + u + 2*u^2 + u^3)^2",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"3*(13 + 23*u^2 + 14*u^4 + 3*u^6)",
							"3*(1 + u - 3*u^2 - 3*u^3 + 11*u^4 - 9*u^5 + 3*u^6)",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"(-1 + u + 2*u^2 + u^3)^2",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"3*(13 + 23*u^2 + 14*u^4 + 3*u^6)",
							"3*(1 + u - 3*u^2 - 3*u^3 + 11*u^4 - 9*u^5 + 3*u^6)"
						],
						"aCuspShape":"2 + (-25 - 9*u + 5*u^2 - 2*u^3 - 4*u^4 + 3*u^5)\/4",
						"RepresentationsN":[
							[
								"u->-0.783974 + 0.69376 I",
								"a->-1.",
								"b->0.3836 + 0.213445 I"
							],
							[
								"u->-0.783974 - 0.69376 I",
								"a->-1.",
								"b->0.3836 - 0.213445 I"
							],
							[
								"u->0.391622 + 0.997262 I",
								"a->-1.",
								"b->-0.841164 - 0.404475 I"
							],
							[
								"u->0.391622 - 0.997262 I",
								"a->-1.",
								"b->-0.841164 + 0.404475 I"
							],
							[
								"u->0.89235 + 1.26033 I",
								"a->-1.",
								"b->-1.04244 + 0.948097 I"
							],
							[
								"u->0.89235 - 1.26033 I",
								"a->-1.",
								"b->-1.04244 - 0.948097 I"
							]
						],
						"Epsilon":1.45171,
						"uPolys_ij_N":[
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"9 - 12*u + 16*u^2 - 13*u^3 + 10*u^4 - 3*u^5 + u^6",
							"53 + 50*u - 16*u^2 - 28*u^3 - 3*u^4 + 4*u^5 + u^6",
							"9 - 12*u + 16*u^2 - 13*u^3 + 10*u^4 - 3*u^5 + u^6",
							"53 - 50*u - 16*u^2 + 28*u^3 - 3*u^4 - 4*u^5 + u^6",
							"1\/9 + (7*u)\/9 + (37*u^2)\/9 + (17*u^3)\/3 + (49*u^4)\/9 + (5*u^5)\/3 + u^6",
							"8\/9 + (8*u)\/9 + (26*u^2)\/9 + (25*u^3)\/9 + (34*u^4)\/9 + (5*u^5)\/3 + u^6",
							"67\/3 + 15*u + (40*u^2)\/3 + 5*u^3 + (14*u^4)\/3 + u^6",
							"1\/9 - (7*u)\/9 + (37*u^2)\/9 - (17*u^3)\/3 + (49*u^4)\/9 - (5*u^5)\/3 + u^6",
							"67\/3 - 15*u + (40*u^2)\/3 - 5*u^3 + (14*u^4)\/3 + u^6",
							"3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u - 3*u^2 + 2*u^3 + 6*u^4 + 4*u^5 + u^6",
							"53 - 50*u - 16*u^2 + 28*u^3 - 3*u^4 - 4*u^5 + u^6",
							"13\/3 + (14*u^2)\/3 - (7*u^4)\/3 + u^6",
							"13\/27 + (49*u^2)\/27 - (25*u^4)\/27 + u^6",
							"13\/3 + (23*u^2)\/3 + (14*u^4)\/3 + u^6",
							"1\/3 - u\/3 - u^2 + u^3 + (11*u^4)\/3 + 3*u^5 + u^6",
							"1\/3 + u\/3 - u^2 - u^3 + (11*u^4)\/3 - 3*u^5 + u^6",
							"23\/3 + 17*u + (110*u^2)\/3 + (133*u^3)\/3 + (80*u^4)\/3 + 8*u^5 + u^6",
							"169\/9 - (598*u)\/9 + (893*u^2)\/9 - (722*u^3)\/9 + (334*u^4)\/9 - (28*u^5)\/3 + u^6",
							"1\/3 + u\/3 - u^2 - u^3 + (11*u^4)\/3 - 3*u^5 + u^6",
							"23\/3 - 17*u + (110*u^2)\/3 - (133*u^3)\/3 + (80*u^4)\/3 - 8*u^5 + u^6",
							"13\/3 + (14*u^2)\/3 - (7*u^4)\/3 + u^6",
							"1 - 10*u + 29*u^2 - 22*u^3 + 14*u^4 - 4*u^5 + u^6",
							"3 + 2*u^2 - u^3 + 2*u^4 + u^5 + u^6",
							"1 + 2*u - 3*u^2 - 2*u^3 + 6*u^4 - 4*u^5 + u^6",
							"8\/9 + (8*u)\/9 + (26*u^2)\/9 + (25*u^3)\/9 + (34*u^4)\/9 + (5*u^5)\/3 + u^6",
							"67\/3 - 15*u + (40*u^2)\/3 - 5*u^3 + (14*u^4)\/3 + u^6",
							"39 + 38*u^2 + 11*u^4 + u^6"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{3, 4}",
								"{6, 7}"
							],
							[
								"{1, 9}"
							],
							[
								"{1, 2}",
								"{8, 9}"
							],
							[
								"{2, 4}"
							],
							[
								"{1, 10}"
							],
							[
								"{3, 5}"
							],
							[
								"{2, 10}"
							],
							[
								"{5, 6}"
							],
							[
								"{5, 7}",
								"{6, 9}"
							],
							[
								"{1, 5}",
								"{2, 5}"
							],
							[
								"{2, 6}",
								"{3, 6}"
							],
							[
								"{4, 6}",
								"{7, 9}"
							],
							[
								"{1, 6}"
							],
							[
								"{5, 10}"
							],
							[
								"{4, 9}",
								"{4, 10}",
								"{5, 9}"
							],
							[
								"{3, 10}"
							],
							[
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{4, 8}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{1, 3}"
							],
							[
								"{3, 9}"
							],
							[
								"{3, 8}"
							],
							[
								"{2, 3}",
								"{7, 8}"
							],
							[
								"{2, 8}",
								"{2, 9}"
							],
							[
								"{1, 7}",
								"{1, 8}"
							],
							[
								"{8, 10}"
							],
							[
								"{1, 4}"
							],
							[
								"{2, 7}"
							]
						],
						"SortedReprnIndices":"{1, 5, 2, 6, 3, 4}",
						"aCuspShapeN":[
							"-0.6428070540988576236`4.402643278560355 - 3.5391973775435954811`5.143467428027075*I",
							"-0.6428070540988576236`4.402643278560355 + 3.5391973775435954811`5.143467428027075*I",
							"-4.7143858918022847526`5.150514997831991 + 0``4.477089869405849*I",
							"-4.7143858918022847526`5.150514997831991 + 0``4.477089869405849*I",
							"-0.6428070540988576237`4.402643278560355 - 3.5391973775435954812`5.143467428027075*I",
							"-0.6428070540988576237`4.402643278560355 + 3.5391973775435954812`5.143467428027075*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_5",
						"Generators":[
							"1 + b + u",
							"1 + a",
							"1 + u + u^2"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.114407,
							"TimingZeroDimVars":7.998000000000001e-2,
							"TimingmagmaVCompNormalize":8.1514e-2,
							"TimingNumberOfSols":3.2767e-2,
							"TimingIsRadical":2.3650000000000003e-3,
							"TimingArcColoring":7.243100000000001e-2,
							"TimingObstruction":1.16e-3,
							"TimingComplexVolumeN":1.456259,
							"TimingaCuspShapeN":1.0029999999999999e-2,
							"TiminguValues":0.634164,
							"TiminguPolysN":4.0e-4,
							"TiminguPolys":0.811631,
							"TimingaCuspShape":0.122806,
							"TimingRepresentationsN":3.2098e-2,
							"TiminguValues_ij":0.162109,
							"TiminguPolys_ij_N":2.36e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":2,
						"IsRadical":true,
						"ArcColoring":[
							[
								"u",
								"-1 - u"
							],
							[
								0,
								"-u"
							],
							"{1, 0}",
							[
								1,
								"1 + u"
							],
							[
								1,
								"1 + u"
							],
							[
								"-u",
								"1 + u"
							],
							[
								0,
								"u"
							],
							"{-1, 0}",
							[
								-1,
								"-1 - u"
							],
							[
								-1,
								"-1 - u"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"0. - 4.05977*I",
							"0. + 4.05977*I"
						],
						"uPolysN":[
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"u^2",
							"1 - u + u^2"
						],
						"uPolys":[
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"u^2",
							"1 - u + u^2"
						],
						"aCuspShape":"2 + 2*(1 + 4*u)",
						"RepresentationsN":[
							[
								"u->-0.5 + 0.866025 I",
								"a->-1.",
								"b->-0.5 - 0.866025 I"
							],
							[
								"u->-0.5 - 0.866025 I",
								"a->-1.",
								"b->-0.5 + 0.866025 I"
							]
						],
						"Epsilon":2.44949,
						"uPolys_ij_N":[
							"u^2",
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + u + u^2",
							"1 - u + u^2"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{1, 2}",
							4.05977
						],
						"ij_list":[
							[
								"{1, 6}",
								"{2, 7}",
								"{3, 8}",
								"{4, 5}",
								"{4, 9}",
								"{4, 10}",
								"{5, 9}",
								"{5, 10}",
								"{9, 10}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{3, 9}",
								"{3, 10}"
							],
							[
								"{1, 9}",
								"{1, 10}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}"
							],
							[
								"{1, 4}",
								"{1, 5}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{3, 7}",
								"{4, 6}",
								"{4, 7}",
								"{5, 6}",
								"{5, 7}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}"
							],
							[
								"{1, 2}",
								"{1, 3}",
								"{2, 6}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{4, 8}",
								"{5, 8}",
								"{6, 7}",
								"{6, 8}",
								"{8, 9}",
								"{8, 10}"
							]
						],
						"SortedReprnIndices":"{2, 1}",
						"aCuspShapeN":[
							"0``4.309894379144197 + 6.9282032302755091741`5.150514997831991*I",
							"0``4.309894379144197 - 6.9282032302755091741`5.150514997831991*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_6",
						"Generators":[
							"-1 + b",
							"1 + a - 7*u + 6*u^2 - 6*u^3 - 4*u^4 - 3*u^5",
							"1 - 2*u + 4*u^2 - 2*u^3 + 2*u^4 + u^5 + u^6"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.109284,
							"TimingZeroDimVars":8.1314e-2,
							"TimingmagmaVCompNormalize":8.2647e-2,
							"TimingNumberOfSols":6.013e-2,
							"TimingIsRadical":3.178e-3,
							"TimingArcColoring":7.8792e-2,
							"TimingObstruction":5.856e-3,
							"TimingComplexVolumeN":5.125216,
							"TimingaCuspShapeN":3.2123e-2,
							"TiminguValues":0.654929,
							"TiminguPolysN":2.506e-3,
							"TiminguPolys":0.830063,
							"TimingaCuspShape":0.101002,
							"TimingRepresentationsN":5.8098000000000004e-2,
							"TiminguValues_ij":0.177147,
							"TiminguPolys_ij_N":4.772e-3
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":6,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-2 + 7*u - 6*u^2 + 6*u^3 + 4*u^4 + 3*u^5",
								1
							],
							[
								"5 - 2*u + 3*u^2 + 9*u^3 + 6*u^4 + 2*u^5",
								"u - u^2 + 3*u^3 + 2*u^4 + u^5"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"6 - 9*u + 10*u^2 - 2*u^5",
								"-u"
							],
							[
								"7 - 10*u + 13*u^2 + 2*u^3 + u^4 - 2*u^5",
								"3 - 4*u + 5*u^2 - u^5"
							],
							[
								0,
								"u"
							],
							[
								"1 - u + 3*u^2 + 2*u^3 + u^4",
								"3 - 3*u + 5*u^2 - u^5"
							],
							[
								"-1 + 8*u - 7*u^2 + 9*u^3 + 6*u^4 + 4*u^5",
								"2 - u + 2*u^2 + u^3 + u^4"
							],
							[
								"-1 + 7*u - 6*u^2 + 6*u^3 + 4*u^4 + 3*u^5",
								1
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-6.314 + 2.82812*I",
							"-6.314 - 2.82812*I",
							-2.17641,
							-2.17641,
							"-6.314 - 2.82812*I",
							"-6.314 + 2.82812*I"
						],
						"uPolysN":[
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u^2 + 2*u^3 + u^4 - 2*u^5 + u^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 4*u + 6*u^2 + 6*u^3 + 5*u^4 + 2*u^5 + u^6",
							"1 + 6*u + 15*u^2 + 20*u^3 + 15*u^4 + 6*u^5 + u^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u^2 + 2*u^3 + u^4 - 2*u^5 + u^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 4*u + 6*u^2 + 6*u^3 + 5*u^4 + 2*u^5 + u^6",
							"1 + 6*u + 15*u^2 + 20*u^3 + 15*u^4 + 6*u^5 + u^6"
						],
						"uPolys":[
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"(1 - u^2 + u^3)^2",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"(1 + 2*u + u^2 + u^3)^2",
							"(1 + u)^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"(1 - u^2 + u^3)^2",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"(1 + 2*u + u^2 + u^3)^2",
							"(1 + u)^6"
						],
						"aCuspShape":"2 - 4*(-1 + 4*u - 5*u^2 + u^5)",
						"RepresentationsN":[
							[
								"u->0.288915 + 0.750335 I",
								"a->2.25666 - 0.68552 I",
								"b->1."
							],
							[
								"u->0.288915 - 0.750335 I",
								"a->2.25666 + 0.68552 I",
								"b->1."
							],
							[
								"u->0.377439 + 0.536376 I",
								"a->0.337641 + 0.941275 I",
								"b->1."
							],
							[
								"u->0.377439 - 0.536376 I",
								"a->0.337641 - 0.941275 I",
								"b->1."
							],
							[
								"u->-1.16635 + 1.4952 I",
								"a->0.405695 - 0.12324 I",
								"b->1."
							],
							[
								"u->-1.16635 - 1.4952 I",
								"a->0.405695 + 0.12324 I",
								"b->1."
							]
						],
						"Epsilon":2.03267,
						"uPolys_ij_N":[
							"1 + 6*u + 15*u^2 + 20*u^3 + 15*u^4 + 6*u^5 + u^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 - 2*u + 4*u^2 - 2*u^3 + 2*u^4 + u^5 + u^6",
							"1 + 4*u + 12*u^2 + 18*u^3 + 16*u^4 + 3*u^5 + u^6",
							"5 + 16*u + 26*u^2 + 18*u^3 - 2*u^4 - 5*u^5 + u^6",
							"5 + 22*u + 44*u^2 + 12*u^3 + 16*u^4 + 7*u^5 + u^6",
							"1 + 4*u + 12*u^2 + 18*u^3 + 16*u^4 + 3*u^5 + u^6",
							"5 + 18*u + 30*u^2 + 28*u^3 + 16*u^4 + 5*u^5 + u^6",
							"11 + 32*u + 24*u^2 - 8*u^3 - 6*u^4 + u^5 + u^6",
							"1 - 4*u - 2*u^2 + 10*u^3 + 13*u^4 + 6*u^5 + u^6",
							"5 - 12*u - 2*u^2 + 12*u^3 + 4*u^4 - 3*u^5 + u^6",
							"1 - 2*u^2 + 2*u^3 + u^4 - 2*u^5 + u^6",
							"1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"5 + 18*u + 30*u^2 + 28*u^3 + 16*u^4 + 5*u^5 + u^6",
							"1 + 4*u + 6*u^2 + 6*u^3 + 5*u^4 + 2*u^5 + u^6",
							"5 - 12*u - 2*u^2 + 12*u^3 + 4*u^4 - 3*u^5 + u^6",
							"11 + 32*u + 24*u^2 - 8*u^3 - 6*u^4 + u^5 + u^6"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 3}",
								"{1, 10}",
								"{3, 10}",
								"{5, 6}",
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{2, 8}",
								"{2, 9}",
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{3, 5}",
								"{8, 10}"
							],
							[
								"{3, 4}",
								"{8, 9}"
							],
							[
								"{3, 9}",
								"{4, 8}"
							],
							[
								"{2, 7}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							],
							[
								"{2, 10}",
								"{5, 7}"
							],
							[
								"{1, 9}",
								"{4, 6}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{3, 8}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 6}",
								"{3, 6}",
								"{5, 10}"
							],
							[
								"{1, 5}",
								"{2, 5}",
								"{6, 10}",
								"{7, 10}"
							],
							[
								"{1, 4}",
								"{6, 9}"
							],
							[
								"{2, 3}",
								"{4, 9}",
								"{4, 10}",
								"{5, 9}",
								"{7, 8}"
							],
							[
								"{1, 6}"
							],
							[
								"{2, 4}",
								"{7, 9}"
							]
						],
						"SortedReprnIndices":"{1, 6, 2, 5, 3, 4}",
						"aCuspShapeN":[
							"-9.50975533249338552`5.13018227190475 - 2.9794470664789769461`4.626148602432571*I",
							"-9.50975533249338552`5.13018227190475 + 2.9794470664789769461`4.626148602432571*I",
							"-2.9804893350132289596`5.150514997831991 + 0``4.676227425685347*I",
							"-2.9804893350132289596`5.150514997831991 + 0``4.676227425685347*I",
							"-9.5097553324933855204`5.13018227190475 + 2.9794470664789769454`4.626148602432571*I",
							"-9.5097553324933855204`5.13018227190475 - 2.9794470664789769454`4.626148602432571*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_122_7",
						"Generators":[
							"b",
							"1 + a",
							"1 - u^2 + u^3"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":0.110353,
							"TimingZeroDimVars":8.0345e-2,
							"TimingmagmaVCompNormalize":8.171300000000001e-2,
							"TimingNumberOfSols":3.4567e-2,
							"TimingIsRadical":2.078e-3,
							"TimingArcColoring":7.5571e-2,
							"TimingObstruction":1.753e-3,
							"TimingComplexVolumeN":1.906107,
							"TimingaCuspShapeN":1.3536999999999999e-2,
							"TiminguValues":0.643701,
							"TiminguPolysN":5.88e-4,
							"TiminguPolys":0.807153,
							"TimingaCuspShape":9.2615e-2,
							"TimingRepresentationsN":3.2898000000000004e-2,
							"TiminguValues_ij":0.161179,
							"TiminguPoly_ij":0.515049,
							"TiminguPolys_ij_N":4.62e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":3,
						"IsRadical":true,
						"ArcColoring":[
							"{-1, 0}",
							[
								"1 + u^2",
								"-u^2"
							],
							"{1, 0}",
							[
								1,
								"-u^2"
							],
							[
								"-u",
								"u"
							],
							[
								"-u",
								"u"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"u"
							],
							[
								"-1 + u^2",
								"1 + u - u^2"
							],
							"{-1, 0}"
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-3.02413 + 2.82812*I",
							"-3.02413 - 2.82812*I",
							1.11345
						],
						"uPolysN":[
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"u^3"
						],
						"uPolys":[
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"u^3"
						],
						"aCuspShape":"2 - 4*(-1 + u)",
						"RepresentationsN":[
							[
								"u->0.877439 + 0.744862 I",
								"a->-1.",
								"b->0"
							],
							[
								"u->0.877439 - 0.744862 I",
								"a->-1.",
								"b->0"
							],
							[
								"u->-0.754878",
								"a->-1.",
								"b->0"
							]
						],
						"Epsilon":1.48972,
						"uPolys_ij":[
							"u^3",
							"-1 + u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"-5 + 4*u - u^2 + u^3",
							"-1 + 2*u + 3*u^2 + u^3"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u^3",
							"-1 + u^2 + u^3",
							"1 + 2*u + u^2 + u^3",
							"-1 + 2*u - u^2 + u^3",
							"-5 + 4*u - u^2 + u^3",
							"-1 + 2*u + 3*u^2 + u^3"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 3}",
								"{1, 10}",
								"{3, 10}",
								"{5, 6}",
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{2, 5}",
								"{2, 6}",
								"{2, 8}",
								"{2, 9}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{4, 7}",
								"{5, 10}",
								"{6, 10}",
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{2, 3}",
								"{7, 8}"
							],
							[
								"{1, 2}",
								"{1, 4}",
								"{2, 10}",
								"{3, 4}",
								"{4, 9}",
								"{4, 10}",
								"{5, 7}",
								"{5, 9}",
								"{6, 7}",
								"{6, 9}",
								"{8, 9}"
							],
							[
								"{2, 7}"
							],
							[
								"{1, 9}",
								"{2, 4}",
								"{3, 9}",
								"{4, 5}",
								"{4, 6}",
								"{4, 8}",
								"{7, 9}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1, 2, 3}",
						"aCuspShapeN":[
							"2.4902446675066144799`4.95757905065386 - 2.9794470664789769464`5.035472705916891*I",
							"2.4902446675066144799`4.95757905065386 + 2.9794470664789769464`5.035472705916891*I",
							9.0195
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_122_8",
						"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":0.110011,
							"TimingZeroDimVars":7.5328e-2,
							"TimingmagmaVCompNormalize":7.6663e-2,
							"TimingNumberOfSols":2.9769e-2,
							"TimingIsRadical":1.9690000000000003e-3,
							"TimingArcColoring":6.9565e-2,
							"TimingObstruction":4.0800000000000005e-4,
							"TimingComplexVolumeN":0.347413,
							"TimingaCuspShapeN":4.655e-3,
							"TiminguValues":0.631502,
							"TiminguPolysN":7.3e-5,
							"TiminguPolys":0.799526,
							"TimingaCuspShape":9.6954e-2,
							"TimingRepresentationsN":2.8900000000000002e-2,
							"TiminguValues_ij":0.157979,
							"TiminguPoly_ij":0.142505,
							"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":[
				"(1 + u + u^2)*(-1 + u^2 + u^3)*(-3 + 3*u + u^2 + u^3 - u^4 + u^5)*(3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10)*(1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12)*(67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24)",
				"(1 - u + u^2)*(1 - u^2 + u^3)^2*(-1 + u^2 + u^3)*(-1 + u + 2*u^2 + u^3)^2*(-4 + 7*u - 3*u^3 + u^5)*(1 - u^4 + u^5)^2*(19 - 24*u - 40*u^2 + 34*u^3 + 66*u^4 - 27*u^5 - 55*u^6 + 3*u^7 + 28*u^8 + 3*u^9 - 6*u^10 - u^11 + u^12)^2*(7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12)",
				"(1 + u + u^2)*(-1 + u^2 + u^3)*(-3 + 3*u + u^2 + u^3 - u^4 + u^5)*(3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10)*(1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12)*(67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24)",
				"9*u^2*(-1 + 2*u - u^2 + u^3)*(1 + 2*u + u^2 + u^3)^14*(-4 + 10*u - 13*u^2 + 9*u^3 - 4*u^4 + u^5)^2*(-8 + 28*u - 36*u^2 + 26*u^3 - 12*u^4 + 3*u^5)*(13 + 23*u^2 + 14*u^4 + 3*u^6)",
				"9*u^3*(1 + u)^6*(1 - u + u^2)*(1 + u + u^2)^6*(1 - 2*u + u^3 + u^4)^6*(-1 + 23*u - 41*u^2 + 35*u^3 - 15*u^4 + 3*u^5)*(1 + u - 3*u^2 - 3*u^3 + 11*u^4 - 9*u^5 + 3*u^6)*(19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10)",
				"(1 + u + u^2)*(-1 + u^2 + u^3)*(-3 + 3*u + u^2 + u^3 - u^4 + u^5)*(3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10)*(1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12)*(67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24)",
				"(1 - u + u^2)*(1 - u^2 + u^3)^2*(-1 + u^2 + u^3)*(-1 + u + 2*u^2 + u^3)^2*(-4 + 7*u - 3*u^3 + u^5)*(1 - u^4 + u^5)^2*(19 - 24*u - 40*u^2 + 34*u^3 + 66*u^4 - 27*u^5 - 55*u^6 + 3*u^7 + 28*u^8 + 3*u^9 - 6*u^10 - u^11 + u^12)^2*(7 + 30*u + 48*u^2 + 30*u^3 + 16*u^4 + 33*u^5 + 37*u^6 + 27*u^7 + 28*u^8 + 21*u^9 + 8*u^10 + 3*u^11 + u^12)",
				"(1 + u + u^2)*(-1 + u^2 + u^3)*(-3 + 3*u + u^2 + u^3 - u^4 + u^5)*(3 + 2*u^2 + u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u + 4*u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(1 + 2*u^3 + u^4 - u^5 + 4*u^6 - u^7 + u^8 + u^10)*(1 + 4*u + 8*u^2 + 8*u^3 + 2*u^4 - 3*u^5 + 3*u^6 + 9*u^7 + 2*u^8 - u^9 + 2*u^10 + u^11 + u^12)*(67 + 26*u + 514*u^2 + 142*u^3 + 1638*u^4 + 334*u^5 + 3120*u^6 + 597*u^7 + 4214*u^8 + 807*u^9 + 4179*u^10 + 682*u^11 + 3025*u^12 + 332*u^13 + 1563*u^14 + 41*u^15 + 587*u^16 - 30*u^17 + 166*u^18 - 15*u^19 + 38*u^20 - 5*u^21 + 5*u^22 - u^23 + u^24)",
				"9*u^2*(-1 + 2*u - u^2 + u^3)*(1 + 2*u + u^2 + u^3)^14*(-4 + 10*u - 13*u^2 + 9*u^3 - 4*u^4 + u^5)^2*(-8 + 28*u - 36*u^2 + 26*u^3 - 12*u^4 + 3*u^5)*(13 + 23*u^2 + 14*u^4 + 3*u^6)",
				"9*u^3*(1 + u)^6*(1 - u + u^2)*(1 + u + u^2)^6*(1 - 2*u + u^3 + u^4)^6*(-1 + 23*u - 41*u^2 + 35*u^3 - 15*u^4 + 3*u^5)*(1 + u - 3*u^2 - 3*u^3 + 11*u^4 - 9*u^5 + 3*u^6)*(19 - 95*u + 247*u^2 - 418*u^3 + 505*u^4 - 451*u^5 + 299*u^6 - 144*u^7 + 48*u^8 - 10*u^9 + u^10)"
			],
			"RileyPolyC":[
				"(1 + y + y^2)*(-1 + 2*y - y^2 + y^3)*(-9 + 15*y - y^2 + 9*y^3 + y^4 + y^5)*(9 + 12*y + 16*y^2 + 13*y^3 + 10*y^4 + 3*y^5 + y^6)*(1 + 4*y + 12*y^2 + 18*y^3 + 16*y^4 + 3*y^5 + y^6)*(1 + 2*y^2 + 4*y^3 + 7*y^4 + 13*y^5 + 16*y^6 + 9*y^7 + 9*y^8 + 2*y^9 + y^10)*(1 + 4*y^2 - 2*y^3 + 32*y^4 - 97*y^5 + 113*y^6 - 67*y^7 + 44*y^8 - 5*y^9 + 10*y^10 + 3*y^11 + y^12)*(4489 + 68200*y + 476304*y^2 + 2064412*y^3 + 6329180*y^4 + 14790030*y^5 + 27577378*y^6 + 42198469*y^7 + 53914524*y^8 + 58145263*y^9 + 53295369*y^10 + 41676978*y^11 + 27855307*y^12 + 15919678*y^13 + 7781031*y^14 + 3253209*y^15 + 1164457*y^16 + 357294*y^17 + 94022*y^18 + 21169*y^19 + 4068*y^20 + 657*y^21 + 91*y^22 + 9*y^23 + y^24)",
				"(1 + y + y^2)*(-1 + 5*y - 2*y^2 + y^3)^2*(-1 + 2*y - y^2 + y^3)^3*(-16 + 49*y - 42*y^2 + 23*y^3 - 6*y^4 + y^5)*(-1 + 2*y^2 - y^4 + y^5)^2*(361 - 2096*y + 5740*y^2 - 9822*y^3 + 11800*y^4 - 10517*y^5 + 7149*y^6 - 3731*y^7 + 1504*y^8 - 449*y^9 + 98*y^10 - 13*y^11 + y^12)^2*(49 - 228*y + 728*y^2 - 826*y^3 + 600*y^4 + 15*y^5 - 175*y^6 + 129*y^7 + 76*y^8 - 81*y^9 - 6*y^10 + 7*y^11 + y^12)",
				"(1 + y + y^2)*(-1 + 2*y - y^2 + y^3)*(-9 + 15*y - y^2 + 9*y^3 + y^4 + y^5)*(9 + 12*y + 16*y^2 + 13*y^3 + 10*y^4 + 3*y^5 + y^6)*(1 + 4*y + 12*y^2 + 18*y^3 + 16*y^4 + 3*y^5 + y^6)*(1 + 2*y^2 + 4*y^3 + 7*y^4 + 13*y^5 + 16*y^6 + 9*y^7 + 9*y^8 + 2*y^9 + y^10)*(1 + 4*y^2 - 2*y^3 + 32*y^4 - 97*y^5 + 113*y^6 - 67*y^7 + 44*y^8 - 5*y^9 + 10*y^10 + 3*y^11 + y^12)*(4489 + 68200*y + 476304*y^2 + 2064412*y^3 + 6329180*y^4 + 14790030*y^5 + 27577378*y^6 + 42198469*y^7 + 53914524*y^8 + 58145263*y^9 + 53295369*y^10 + 41676978*y^11 + 27855307*y^12 + 15919678*y^13 + 7781031*y^14 + 3253209*y^15 + 1164457*y^16 + 357294*y^17 + 94022*y^18 + 21169*y^19 + 4068*y^20 + 657*y^21 + 91*y^22 + 9*y^23 + y^24)",
				"81*y^2*(-1 + 2*y + 3*y^2 + y^3)^15*(13 + 23*y + 14*y^2 + 3*y^3)^2*(-16 - 4*y - 21*y^2 - 3*y^3 + 2*y^4 + y^5)^2*(-64 + 208*y - 32*y^2 - 20*y^3 + 12*y^4 + 9*y^5)",
				"81*(-1 + y)^6*y^3*(1 + y + y^2)^7*(1 - 4*y + 6*y^2 - y^3 + y^4)^6*(-1 + 447*y - 101*y^2 + 133*y^3 - 15*y^4 + 9*y^5)*(1 - 7*y + 37*y^2 - 51*y^3 + 49*y^4 - 15*y^5 + 9*y^6)*(361 + 361*y + 779*y^2 + 418*y^3 + 159*y^4 + 55*y^5 + 127*y^6 - 42*y^7 + 22*y^8 - 4*y^9 + y^10)",
				"(1 + y + y^2)*(-1 + 2*y - y^2 + y^3)*(-9 + 15*y - y^2 + 9*y^3 + y^4 + y^5)*(9 + 12*y + 16*y^2 + 13*y^3 + 10*y^4 + 3*y^5 + y^6)*(1 + 4*y + 12*y^2 + 18*y^3 + 16*y^4 + 3*y^5 + y^6)*(1 + 2*y^2 + 4*y^3 + 7*y^4 + 13*y^5 + 16*y^6 + 9*y^7 + 9*y^8 + 2*y^9 + y^10)*(1 + 4*y^2 - 2*y^3 + 32*y^4 - 97*y^5 + 113*y^6 - 67*y^7 + 44*y^8 - 5*y^9 + 10*y^10 + 3*y^11 + y^12)*(4489 + 68200*y + 476304*y^2 + 2064412*y^3 + 6329180*y^4 + 14790030*y^5 + 27577378*y^6 + 42198469*y^7 + 53914524*y^8 + 58145263*y^9 + 53295369*y^10 + 41676978*y^11 + 27855307*y^12 + 15919678*y^13 + 7781031*y^14 + 3253209*y^15 + 1164457*y^16 + 357294*y^17 + 94022*y^18 + 21169*y^19 + 4068*y^20 + 657*y^21 + 91*y^22 + 9*y^23 + y^24)",
				"(1 + y + y^2)*(-1 + 5*y - 2*y^2 + y^3)^2*(-1 + 2*y - y^2 + y^3)^3*(-16 + 49*y - 42*y^2 + 23*y^3 - 6*y^4 + y^5)*(-1 + 2*y^2 - y^4 + y^5)^2*(361 - 2096*y + 5740*y^2 - 9822*y^3 + 11800*y^4 - 10517*y^5 + 7149*y^6 - 3731*y^7 + 1504*y^8 - 449*y^9 + 98*y^10 - 13*y^11 + y^12)^2*(49 - 228*y + 728*y^2 - 826*y^3 + 600*y^4 + 15*y^5 - 175*y^6 + 129*y^7 + 76*y^8 - 81*y^9 - 6*y^10 + 7*y^11 + y^12)",
				"(1 + y + y^2)*(-1 + 2*y - y^2 + y^3)*(-9 + 15*y - y^2 + 9*y^3 + y^4 + y^5)*(9 + 12*y + 16*y^2 + 13*y^3 + 10*y^4 + 3*y^5 + y^6)*(1 + 4*y + 12*y^2 + 18*y^3 + 16*y^4 + 3*y^5 + y^6)*(1 + 2*y^2 + 4*y^3 + 7*y^4 + 13*y^5 + 16*y^6 + 9*y^7 + 9*y^8 + 2*y^9 + y^10)*(1 + 4*y^2 - 2*y^3 + 32*y^4 - 97*y^5 + 113*y^6 - 67*y^7 + 44*y^8 - 5*y^9 + 10*y^10 + 3*y^11 + y^12)*(4489 + 68200*y + 476304*y^2 + 2064412*y^3 + 6329180*y^4 + 14790030*y^5 + 27577378*y^6 + 42198469*y^7 + 53914524*y^8 + 58145263*y^9 + 53295369*y^10 + 41676978*y^11 + 27855307*y^12 + 15919678*y^13 + 7781031*y^14 + 3253209*y^15 + 1164457*y^16 + 357294*y^17 + 94022*y^18 + 21169*y^19 + 4068*y^20 + 657*y^21 + 91*y^22 + 9*y^23 + y^24)",
				"81*y^2*(-1 + 2*y + 3*y^2 + y^3)^15*(13 + 23*y + 14*y^2 + 3*y^3)^2*(-16 - 4*y - 21*y^2 - 3*y^3 + 2*y^4 + y^5)^2*(-64 + 208*y - 32*y^2 - 20*y^3 + 12*y^4 + 9*y^5)",
				"81*(-1 + y)^6*y^3*(1 + y + y^2)^7*(1 - 4*y + 6*y^2 - y^3 + y^4)^6*(-1 + 447*y - 101*y^2 + 133*y^3 - 15*y^4 + 9*y^5)*(1 - 7*y + 37*y^2 - 51*y^3 + 49*y^4 - 15*y^5 + 9*y^6)*(361 + 361*y + 779*y^2 + 418*y^3 + 159*y^4 + 55*y^5 + 127*y^6 - 42*y^7 + 22*y^8 - 4*y^9 + y^10)"
			]
		},
		"GeometricRepresentation":[
			1.6410800000000002e1,
			[
				"J10_122_0",
				1,
				"{4, 5}"
			]
		]
	}
}