{
	"Index":90,
	"Name":"10_6",
	"RolfsenName":"10_6",
	"DTname":"10a_70",
	"TunnelNumber":1,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-11, 15, 17, 19, 13, -1, 9, 5, 7, 3}",
		"Acode":"{-6, 8, 9, 10, 7, -1, 5, 3, 4, 2}",
		"PDcode":[
			"{2, 11, 3, 12}",
			"{4, 16, 5, 15}",
			"{6, 18, 7, 17}",
			"{8, 20, 9, 19}",
			"{10, 14, 11, 13}",
			"{12, 1, 13, 2}",
			"{14, 10, 15, 9}",
			"{16, 6, 17, 5}",
			"{18, 8, 19, 7}",
			"{20, 4, 1, 3}"
		],
		"CBtype":"{2, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{7, 1}",
				[],
				[
					"{7, -1, 6, 2}",
					"{1, -6, 2, 1}",
					"{6, 7, 5, 2}",
					"{7, 5, 8, 1}",
					"{2, 8, 3, 1}",
					"{1, 2, 10, 2}",
					"{5, 10, 4, 2}",
					"{10, 4, 9, 2}"
				],
				"{8}",
				"{3}",
				3
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - u + u^2 - 4*u^3 - 2*u^4 - 2*u^5 - 10*u^6 + 2*u^7 - 15*u^8 + 5*u^9 - 17*u^10 + 6*u^11 - 13*u^12 + 5*u^13 - 8*u^14 + 2*u^15 - 3*u^16 + u^17 - u^18",
						"-u + u^2 - u^3 + 4*u^4 + 2*u^5 + 2*u^6 + 10*u^7 - 2*u^8 + 15*u^9 - 5*u^10 + 17*u^11 - 6*u^12 + 13*u^13 - 5*u^14 + 8*u^15 - 2*u^16 + 3*u^17 - u^18 + u^19"
					],
					"TimingForPrimaryIdeals":8.762800000000001e-2
				},
				"v":{
					"CheckEq":[
						"1 - v"
					],
					"TimingForPrimaryIdeals":7.3613e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_6_0",
						"Generators":[
							"-1 + u - u^2 + 4*u^3 + 2*u^4 + 2*u^5 + 10*u^6 - 2*u^7 + 15*u^8 - 5*u^9 + 17*u^10 - 6*u^11 + 13*u^12 - 5*u^13 + 8*u^14 - 2*u^15 + 3*u^16 - u^17 + u^18"
						],
						"VariableOrder":[
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":4.2506e-2,
							"TimingZeroDimVars":1.3342000000000001e-2,
							"TimingmagmaVCompNormalize":1.4543e-2,
							"TimingNumberOfSols":3.2115e-2,
							"TimingIsRadical":1.83e-3,
							"TimingArcColoring":5.9965000000000004e-2,
							"TimingObstruction":2.1311e-2,
							"TimingComplexVolumeN":1.3644613999999999e1,
							"TimingaCuspShapeN":7.912200000000001e-2,
							"TiminguValues":0.652948,
							"TiminguPolysN":1.5845e-2,
							"TiminguPolys":0.839627,
							"TimingaCuspShape":0.117121,
							"TimingRepresentationsN":3.5794e-2,
							"TiminguValues_ij":0.150003,
							"TiminguPoly_ij":1.313367,
							"TiminguPolys_ij_N":2.6725e-2
						},
						"ZeroDimensionalVars":[
							"u"
						],
						"NumberOfSols":18,
						"IsRadical":true,
						"ArcColoring":[
							[
								0,
								"u"
							],
							[
								"u",
								"u + u^3"
							],
							[
								"-3*u^3 - 4*u^5 - 4*u^7 - 2*u^9 - u^11",
								"u + u^3 - u^5 - 2*u^7 - u^9 - u^11"
							],
							[
								"1 + u^2 - u^4 - 2*u^6 - u^8 - u^10",
								"-3*u^4 - 4*u^6 - 4*u^8 - 2*u^10 - u^12"
							],
							[
								"1 + u^2",
								"u^2"
							],
							[
								1,
								"u^2"
							],
							"{1, 0}",
							[
								"1 + u^2 + u^4",
								"u^4"
							],
							[
								"u + 4*u^3 + 2*u^5 - 2*u^7 - 5*u^9 - 6*u^11 - 5*u^13 - 2*u^15 - u^17",
								"-1 + u + 4*u^3 + 6*u^4 + 2*u^5 + 12*u^6 - 2*u^7 + 13*u^8 - 5*u^9 + 12*u^10 - 6*u^11 + 7*u^12 - 5*u^13 + 3*u^14 - 2*u^15 + u^16 - u^17"
							],
							[
								"u^3",
								"u + u^3 + u^5"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-3.83985 + 2.54428*I",
							"-3.83985 - 2.54428*I",
							"-13.131 - 3.24976*I",
							"-13.131 + 3.24976*I",
							"-5.70958 - 2.31893*I",
							"-5.70958 + 2.31893*I",
							"2.7976 + 0.47412*I",
							"2.7976 - 0.47412*I",
							"5.14256 + 2.99347*I",
							"5.14256 - 2.99347*I",
							"2.41083 - 6.44838*I",
							"2.41083 + 6.44838*I",
							"-6.44242 + 8.39094*I",
							"-6.44242 - 8.39094*I",
							-9.78395,
							"-0.370697 - 0.965885*I",
							"-0.370697 + 0.965885*I",
							-1.27899
						],
						"uPolysN":[
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18"
						],
						"uPolys":[
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18"
						],
						"aCuspShape":"-6 + 4*(-1 + 2*u - 2*u^2 + u^3 + 2*u^4 - 3*u^5 + 5*u^6 - 5*u^7 + 9*u^8 - 6*u^9 + 7*u^10 - 5*u^11 + 6*u^12 - 2*u^13 + 2*u^14 - u^15 + u^16)",
						"RepresentationsN":[
							[
								"u->0.26177 + 0.920605 I"
							],
							[
								"u->0.26177 - 0.920605 I"
							],
							[
								"u->-0.272828 + 1.03936 I"
							],
							[
								"u->-0.272828 - 1.03936 I"
							],
							[
								"u->0.855326 + 0.759946 I"
							],
							[
								"u->0.855326 - 0.759946 I"
							],
							[
								"u->-0.813352 + 0.821748 I"
							],
							[
								"u->-0.813352 - 0.821748 I"
							],
							[
								"u->0.798203 + 0.890045 I"
							],
							[
								"u->0.798203 - 0.890045 I"
							],
							[
								"u->-0.779702 + 0.947695 I"
							],
							[
								"u->-0.779702 - 0.947695 I"
							],
							[
								"u->0.774589 + 0.997585 I"
							],
							[
								"u->0.774589 - 0.997585 I"
							],
							[
								"u->-0.703368"
							],
							[
								"u->-0.211837 + 0.649664 I"
							],
							[
								"u->-0.211837 - 0.649664 I"
							],
							[
								"u->0.479029"
							]
						],
						"Epsilon":0.110102,
						"uPolys_ij":[
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"1 + 23*u + 93*u^2 + 336*u^3 + 154*u^4 - 2494*u^5 + 3868*u^6 - 5012*u^7 + 8183*u^8 - 10291*u^9 + 8993*u^10 - 6616*u^11 + 4863*u^12 - 3241*u^13 + 1640*u^14 - 572*u^15 + 129*u^16 - 17*u^17 + u^18",
							"-13 - 15*u - 17*u^2 - 68*u^3 + 18*u^4 - 286*u^5 - 822*u^6 - 22*u^7 + 155*u^8 - 109*u^9 + 631*u^10 - 138*u^11 + 359*u^12 - 59*u^13 + 100*u^14 - 12*u^15 + 15*u^16 - u^17 + u^18",
							"-39 + 13*u - 63*u^2 - 96*u^3 + 174*u^4 + 300*u^5 - 108*u^6 - 1292*u^7 + 1311*u^8 + 481*u^9 - 1059*u^10 + 116*u^11 + 379*u^12 - 137*u^13 - 60*u^14 + 40*u^15 + u^16 - 5*u^17 + u^18",
							"41 - 119*u - 155*u^2 - 430*u^3 + 804*u^4 - 250*u^5 + 1640*u^6 - 498*u^7 + 1489*u^8 - 907*u^9 + 981*u^10 - 530*u^11 + 409*u^12 - 231*u^13 + 116*u^14 - 38*u^15 + 15*u^16 - 5*u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-89 + 119*u - 523*u^2 - 1228*u^3 + 2630*u^4 + 3214*u^5 - 4192*u^6 - 3762*u^7 + 3553*u^8 + 2265*u^9 - 2027*u^10 - 726*u^11 + 801*u^12 + 73*u^13 - 196*u^14 + 26*u^15 + 23*u^16 - 9*u^17 + u^18",
							"1763 - 2877*u + 11327*u^2 + 7070*u^3 - 61178*u^4 + 49638*u^5 - 15256*u^6 + 20628*u^7 - 17579*u^8 + 8509*u^9 + 2207*u^10 - 2754*u^11 + 285*u^12 + 299*u^13 + 32*u^14 - 106*u^15 + 51*u^16 - 11*u^17 + u^18",
							"-129 + 161*u - 1117*u^2 + 1018*u^3 - 2284*u^4 - 1380*u^5 + 12014*u^6 - 17800*u^7 + 26209*u^8 - 6257*u^9 + 3679*u^10 + 1226*u^11 + 871*u^12 - 407*u^13 + 352*u^14 - 36*u^15 + 7*u^16 - u^17 + u^18",
							"53 + 411*u + 1731*u^2 + 6758*u^3 + 17258*u^4 + 37440*u^5 + 45908*u^6 + 46366*u^7 + 31155*u^8 + 18067*u^9 + 10711*u^10 + 4176*u^11 + 1443*u^12 + 907*u^13 + 436*u^14 + 60*u^15 + 13*u^16 + 3*u^17 + u^18",
							"-449 - 389*u - 3991*u^2 - 6862*u^3 - 7174*u^4 - 23292*u^5 - 17350*u^6 + 13828*u^7 + 6631*u^8 - 9619*u^9 + 7555*u^10 - 2838*u^11 - 157*u^12 + 89*u^13 + 212*u^14 - 8*u^15 - 3*u^16 + 5*u^17 + u^18",
							"1 - u + 25*u^2 + 164*u^3 + 82*u^4 - 1298*u^5 - 3832*u^6 - 3028*u^7 + 7471*u^8 + 26617*u^9 + 42577*u^10 + 43836*u^11 + 31431*u^12 + 16023*u^13 + 5784*u^14 + 1444*u^15 + 237*u^16 + 23*u^17 + u^18",
							"3 + 7*u + 3*u^2 + 60*u^3 + 302*u^4 + 606*u^5 - 22*u^6 - 214*u^7 + 479*u^8 + 829*u^9 + 1241*u^10 + 1614*u^11 - 995*u^12 - 579*u^13 + 240*u^14 + 70*u^15 - 25*u^16 - 3*u^17 + u^18",
							"53 + 231*u + 181*u^2 - 116*u^3 - 3148*u^4 - 1408*u^5 - 3432*u^6 + 11570*u^7 - 991*u^8 + 20227*u^9 - 5749*u^10 + 6544*u^11 + 2217*u^12 - 1213*u^13 + 450*u^14 + 56*u^15 - 15*u^16 + 3*u^17 + u^18",
							"1 - u + 9*u^2 - 34*u^3 - 24*u^4 + 168*u^5 + 356*u^6 + 4004*u^7 + 9131*u^8 + 6033*u^9 - 3871*u^10 - 3050*u^11 - 595*u^12 - 603*u^13 + 360*u^14 + 226*u^15 + 75*u^16 + 11*u^17 + u^18"
						],
						"GeometricComponent":"{13, 14}",
						"uPolys_ij_N":[
							"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
							"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
							"1 + 23*u + 93*u^2 + 336*u^3 + 154*u^4 - 2494*u^5 + 3868*u^6 - 5012*u^7 + 8183*u^8 - 10291*u^9 + 8993*u^10 - 6616*u^11 + 4863*u^12 - 3241*u^13 + 1640*u^14 - 572*u^15 + 129*u^16 - 17*u^17 + u^18",
							"-13 - 15*u - 17*u^2 - 68*u^3 + 18*u^4 - 286*u^5 - 822*u^6 - 22*u^7 + 155*u^8 - 109*u^9 + 631*u^10 - 138*u^11 + 359*u^12 - 59*u^13 + 100*u^14 - 12*u^15 + 15*u^16 - u^17 + u^18",
							"-39 + 13*u - 63*u^2 - 96*u^3 + 174*u^4 + 300*u^5 - 108*u^6 - 1292*u^7 + 1311*u^8 + 481*u^9 - 1059*u^10 + 116*u^11 + 379*u^12 - 137*u^13 - 60*u^14 + 40*u^15 + u^16 - 5*u^17 + u^18",
							"41 - 119*u - 155*u^2 - 430*u^3 + 804*u^4 - 250*u^5 + 1640*u^6 - 498*u^7 + 1489*u^8 - 907*u^9 + 981*u^10 - 530*u^11 + 409*u^12 - 231*u^13 + 116*u^14 - 38*u^15 + 15*u^16 - 5*u^17 + u^18",
							"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
							"-89 + 119*u - 523*u^2 - 1228*u^3 + 2630*u^4 + 3214*u^5 - 4192*u^6 - 3762*u^7 + 3553*u^8 + 2265*u^9 - 2027*u^10 - 726*u^11 + 801*u^12 + 73*u^13 - 196*u^14 + 26*u^15 + 23*u^16 - 9*u^17 + u^18",
							"1763 - 2877*u + 11327*u^2 + 7070*u^3 - 61178*u^4 + 49638*u^5 - 15256*u^6 + 20628*u^7 - 17579*u^8 + 8509*u^9 + 2207*u^10 - 2754*u^11 + 285*u^12 + 299*u^13 + 32*u^14 - 106*u^15 + 51*u^16 - 11*u^17 + u^18",
							"-129 + 161*u - 1117*u^2 + 1018*u^3 - 2284*u^4 - 1380*u^5 + 12014*u^6 - 17800*u^7 + 26209*u^8 - 6257*u^9 + 3679*u^10 + 1226*u^11 + 871*u^12 - 407*u^13 + 352*u^14 - 36*u^15 + 7*u^16 - u^17 + u^18",
							"53 + 411*u + 1731*u^2 + 6758*u^3 + 17258*u^4 + 37440*u^5 + 45908*u^6 + 46366*u^7 + 31155*u^8 + 18067*u^9 + 10711*u^10 + 4176*u^11 + 1443*u^12 + 907*u^13 + 436*u^14 + 60*u^15 + 13*u^16 + 3*u^17 + u^18",
							"-449 - 389*u - 3991*u^2 - 6862*u^3 - 7174*u^4 - 23292*u^5 - 17350*u^6 + 13828*u^7 + 6631*u^8 - 9619*u^9 + 7555*u^10 - 2838*u^11 - 157*u^12 + 89*u^13 + 212*u^14 - 8*u^15 - 3*u^16 + 5*u^17 + u^18",
							"1 - u + 25*u^2 + 164*u^3 + 82*u^4 - 1298*u^5 - 3832*u^6 - 3028*u^7 + 7471*u^8 + 26617*u^9 + 42577*u^10 + 43836*u^11 + 31431*u^12 + 16023*u^13 + 5784*u^14 + 1444*u^15 + 237*u^16 + 23*u^17 + u^18",
							"3 + 7*u + 3*u^2 + 60*u^3 + 302*u^4 + 606*u^5 - 22*u^6 - 214*u^7 + 479*u^8 + 829*u^9 + 1241*u^10 + 1614*u^11 - 995*u^12 - 579*u^13 + 240*u^14 + 70*u^15 - 25*u^16 - 3*u^17 + u^18",
							"53 + 231*u + 181*u^2 - 116*u^3 - 3148*u^4 - 1408*u^5 - 3432*u^6 + 11570*u^7 - 991*u^8 + 20227*u^9 - 5749*u^10 + 6544*u^11 + 2217*u^12 - 1213*u^13 + 450*u^14 + 56*u^15 - 15*u^16 + 3*u^17 + u^18",
							"1 - u + 9*u^2 - 34*u^3 - 24*u^4 + 168*u^5 + 356*u^6 + 4004*u^7 + 9131*u^8 + 6033*u^9 - 3871*u^10 - 3050*u^11 - 595*u^12 - 603*u^13 + 360*u^14 + 226*u^15 + 75*u^16 + 11*u^17 + u^18"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{1, 2}",
								"{2, 10}",
								"{5, 7}",
								"{5, 8}",
								"{6, 7}"
							],
							[
								"{1, 10}",
								"{5, 6}",
								"{7, 8}"
							],
							[
								"{1, 5}",
								"{2, 7}",
								"{6, 10}"
							],
							[
								"{1, 8}",
								"{2, 5}",
								"{7, 10}"
							],
							[
								"{6, 8}"
							],
							[
								"{2, 8}",
								"{3, 8}",
								"{3, 9}",
								"{4, 9}",
								"{4, 10}",
								"{5, 10}"
							],
							[
								"{2, 4}",
								"{3, 5}",
								"{8, 10}"
							],
							[
								"{4, 6}"
							],
							[
								"{1, 4}",
								"{3, 7}"
							],
							[
								"{1, 3}",
								"{4, 7}"
							],
							[
								"{3, 6}"
							],
							[
								"{2, 3}",
								"{3, 4}",
								"{4, 5}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{2, 9}",
								"{3, 10}",
								"{4, 8}",
								"{5, 9}"
							],
							[
								"{6, 9}"
							],
							[
								"{1, 9}",
								"{7, 9}"
							]
						],
						"SortedReprnIndices":"{13, 14, 12, 11, 4, 3, 9, 10, 1, 2, 6, 5, 17, 16, 7, 8, 15, 18}",
						"aCuspShapeN":[
							"-13.67095237939564238`5.121237342880176 - 5.1938934616165076379`4.7009316094041775*I",
							"-13.67095237939564238`5.121237342880176 + 5.1938934616165076379`4.7009316094041775*I",
							"-13.8187061705252699423`5.137064567347326 + 3.49315812304787778`4.539815429970151*I",
							"-13.8187061705252699423`5.137064567347326 - 3.49315812304787778`4.539815429970151*I",
							"-7.8676092972305638213`5.150256034464782 + 0.2717779937044785478`3.6886275379030526*I",
							"-7.8676092972305638213`5.150256034464782 - 0.2717779937044785478`3.6886275379030526*I",
							"-6.2421259403934963622`5.138925820428623 - 1.4615108167085551648`4.508395327675618*I",
							"-6.2421259403934963622`5.138925820428623 + 1.4615108167085551648`4.508395327675618*I",
							"-2.1645552624678412922`4.920728038036068 - 2.9688383840626561786`5.057945916295192*I",
							"-2.1645552624678412922`4.920728038036068 + 2.9688383840626561786`5.057945916295192*I",
							"-7.1681926192907184339`5.018601228262604 + 6.5533481009046904101`4.979654798789625*I",
							"-7.1681926192907184339`5.018601228262604 - 6.5533481009046904101`4.979654798789625*I",
							"-9.0473535777215824583`5.08979378327448 - 5.1390430886130716213`4.844154479123259*I",
							"-9.0473535777215824583`5.08979378327448 + 5.1390430886130716213`4.844154479123259*I",
							-7.886,
							"-6.4592219554502132552`4.984055244764899 + 6.9339161532896535648`5.014853622242655*I",
							"-6.4592219554502132552`4.984055244764899 - 6.9339161532896535648`5.014853622242655*I",
							-7.2365
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_6_1",
						"Generators":[
							"-1 + v"
						],
						"VariableOrder":[
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":3.9064e-2,
							"TimingZeroDimVars":1.4492000000000001e-2,
							"TimingmagmaVCompNormalize":1.5602000000000001e-2,
							"TimingNumberOfSols":2.0283000000000002e-2,
							"TimingIsRadical":1.768e-3,
							"TimingArcColoring":4.8986e-2,
							"TimingObstruction":4.2400000000000006e-4,
							"TimingComplexVolumeN":0.27491,
							"TimingaCuspShapeN":4.2169999999999985e-3,
							"TiminguValues":0.6356,
							"TiminguPolysN":1.1399999999999999e-4,
							"TiminguPolys":0.800482,
							"TimingaCuspShape":0.108359,
							"TimingRepresentationsN":1.9631000000000003e-2,
							"TiminguValues_ij":0.129978,
							"TiminguPoly_ij":0.13562,
							"TiminguPolys_ij_N":3.1e-5
						},
						"ZeroDimensionalVars":[
							"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."
							]
						],
						"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 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
				"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
				"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
				"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
				"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
				"-1 - u - u^2 - 4*u^3 + 2*u^4 - 2*u^5 + 10*u^6 + 2*u^7 + 15*u^8 + 5*u^9 + 17*u^10 + 6*u^11 + 13*u^12 + 5*u^13 + 8*u^14 + 2*u^15 + 3*u^16 + u^17 + u^18",
				"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18",
				"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
				"-1 - 3*u - 5*u^2 + 6*u^3 + 18*u^4 + 8*u^5 - 2*u^6 - 48*u^7 - 61*u^8 + 81*u^9 + 119*u^10 - 76*u^11 - 105*u^12 + 39*u^13 + 48*u^14 - 10*u^15 - 11*u^16 + u^17 + u^18",
				"1 + u - 11*u^2 - 44*u^3 - 58*u^4 - 2*u^5 + 160*u^6 + 400*u^7 + 643*u^8 + 783*u^9 + 785*u^10 + 656*u^11 + 467*u^12 + 281*u^13 + 144*u^14 + 60*u^15 + 21*u^16 + 5*u^17 + u^18"
			],
			"RileyPolyC":[
				"1 + y - 11*y^2 - 44*y^3 - 58*y^4 - 2*y^5 + 160*y^6 + 400*y^7 + 643*y^8 + 783*y^9 + 785*y^10 + 656*y^11 + 467*y^12 + 281*y^13 + 144*y^14 + 60*y^15 + 21*y^16 + 5*y^17 + y^18",
				"1 + y + 25*y^2 - 164*y^3 + 82*y^4 + 1298*y^5 - 3832*y^6 + 3028*y^7 + 7471*y^8 - 26617*y^9 + 42577*y^10 - 43836*y^11 + 31431*y^12 - 16023*y^13 + 5784*y^14 - 1444*y^15 + 237*y^16 - 23*y^17 + y^18",
				"1 + y + 25*y^2 - 164*y^3 + 82*y^4 + 1298*y^5 - 3832*y^6 + 3028*y^7 + 7471*y^8 - 26617*y^9 + 42577*y^10 - 43836*y^11 + 31431*y^12 - 16023*y^13 + 5784*y^14 - 1444*y^15 + 237*y^16 - 23*y^17 + y^18",
				"1 + y + 25*y^2 - 164*y^3 + 82*y^4 + 1298*y^5 - 3832*y^6 + 3028*y^7 + 7471*y^8 - 26617*y^9 + 42577*y^10 - 43836*y^11 + 31431*y^12 - 16023*y^13 + 5784*y^14 - 1444*y^15 + 237*y^16 - 23*y^17 + y^18",
				"1 - 23*y + 93*y^2 - 336*y^3 + 154*y^4 + 2494*y^5 + 3868*y^6 + 5012*y^7 + 8183*y^8 + 10291*y^9 + 8993*y^10 + 6616*y^11 + 4863*y^12 + 3241*y^13 + 1640*y^14 + 572*y^15 + 129*y^16 + 17*y^17 + y^18",
				"1 + y - 11*y^2 - 44*y^3 - 58*y^4 - 2*y^5 + 160*y^6 + 400*y^7 + 643*y^8 + 783*y^9 + 785*y^10 + 656*y^11 + 467*y^12 + 281*y^13 + 144*y^14 + 60*y^15 + 21*y^16 + 5*y^17 + y^18",
				"1 - 23*y + 93*y^2 - 336*y^3 + 154*y^4 + 2494*y^5 + 3868*y^6 + 5012*y^7 + 8183*y^8 + 10291*y^9 + 8993*y^10 + 6616*y^11 + 4863*y^12 + 3241*y^13 + 1640*y^14 + 572*y^15 + 129*y^16 + 17*y^17 + y^18",
				"1 + y + 25*y^2 - 164*y^3 + 82*y^4 + 1298*y^5 - 3832*y^6 + 3028*y^7 + 7471*y^8 - 26617*y^9 + 42577*y^10 - 43836*y^11 + 31431*y^12 - 16023*y^13 + 5784*y^14 - 1444*y^15 + 237*y^16 - 23*y^17 + y^18",
				"1 + y + 25*y^2 - 164*y^3 + 82*y^4 + 1298*y^5 - 3832*y^6 + 3028*y^7 + 7471*y^8 - 26617*y^9 + 42577*y^10 - 43836*y^11 + 31431*y^12 - 16023*y^13 + 5784*y^14 - 1444*y^15 + 237*y^16 - 23*y^17 + y^18",
				"1 - 23*y + 93*y^2 - 336*y^3 + 154*y^4 + 2494*y^5 + 3868*y^6 + 5012*y^7 + 8183*y^8 + 10291*y^9 + 8993*y^10 + 6616*y^11 + 4863*y^12 + 3241*y^13 + 1640*y^14 + 572*y^15 + 129*y^16 + 17*y^17 + y^18"
			]
		},
		"GeometricRepresentation":[
			8.39094,
			[
				"J10_6_0",
				1,
				"{13, 14}"
			]
		]
	}
}