{
	"Index":248,
	"Name":"10_164",
	"RolfsenName":"10_164",
	"DTname":"10n_38",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{11, -16, 13, -15, 4, 1, -19, -10, -5, 7}",
		"Acode":"{6, -8, 7, -8, 3, 1, -10, -6, -3, 4}",
		"PDcode":[
			"{2, 12, 3, 11}",
			"{3, 16, 4, 17}",
			"{6, 14, 7, 13}",
			"{8, 15, 9, 16}",
			"{9, 5, 10, 4}",
			"{12, 2, 13, 1}",
			"{14, 19, 15, 20}",
			"{17, 10, 18, 11}",
			"{18, 5, 19, 6}",
			"{20, 8, 1, 7}"
		],
		"CBtype":"{3, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{4, 7, 1}",
				[],
				[
					"{4, 7, 3, 2}",
					"{7, 1, 6, 2}",
					"{6, 3, 5, 2}",
					"{1, 4, 10, 2}",
					"{7, -10, 8, 1}",
					"{3, -8, 2, 2}",
					"{10, -3, 9, 2}"
				],
				"{1, 4}",
				"{8}",
				8
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"-1 + a - a^2*u^2 + a^3*u^2 - 2*a*b*u^2 - a^3*b*u^2 - b^2*u^2 - 3*a^2*b^2*u^2 - 3*a*b^3*u^2 - b^4*u^2 - a^4*u^4 - 4*a^3*b*u^4 - 6*a^2*b^2*u^4 - 4*a*b^3*u^4 - b^4*u^4",
						"b + a*u^2 - 2*a*b*u^2 + a^2*b*u^2 - 2*b^2*u^2 - a^2*b^2*u^2 - 2*a*b^3*u^2 - b^4*u^2 - a^2*u^4 - 2*a*b*u^4 - a^3*b*u^4 - b^2*u^4 - 3*a^2*b^2*u^4 - 3*a*b^3*u^4 - b^4*u^4",
						"1 - u - a^2*u - a*b*u - a^2*u^2 - 2*a*b*u^2 - a^3*b*u^2 - b^2*u^2 - 3*a^2*b^2*u^2 - 3*a*b^3*u^2 - b^4*u^2 - a^2*u^3",
						"-u - a*b*u - u^2 - 2*a*b*u^2 - 2*b^2*u^2 - a^2*b^2*u^2 - 2*a*b^3*u^2 - b^4*u^2 + u^3 + a*b*u^3 + a^2*u^5"
					],
					"TimingForPrimaryIdeals":0.143212
				},
				"v":{
					"CheckEq":[
						"b^2*v - b^4*v^2",
						"b + b^3*v^2 - b^4*v^2",
						"1 - v + a*b*v + b^2*v + b^2*v^2 - a*b^3*v^2 - b^4*v^2",
						"-1 + a - b*v^2 + b^2*v^2 + a*b^2*v^2 - a*b^3*v^2 - b^4*v^2"
					],
					"TimingForPrimaryIdeals":9.874000000000001e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_164_0",
						"Generators":[
							"b + u",
							"-155 + 142*a - 512*u + 679*u^2 - 270*u^3 - 410*u^4 - 116*u^5 + 417*u^6 - 699*u^7 - 131*u^8 - 66*u^9 + 105*u^10 - 138*u^11",
							"1 + 2*u - 2*u^3 + 5*u^4 + 2*u^5 - u^6 + u^7 + 6*u^8 + u^9 + u^12"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.5364e-2,
							"TimingZeroDimVars":7.466199999999999e-2,
							"TimingmagmaVCompNormalize":7.5825e-2,
							"TimingNumberOfSols":0.125521,
							"TimingIsRadical":6.1589999999999995e-3,
							"TimingArcColoring":8.2286e-2,
							"TimingObstruction":2.1987000000000003e-2,
							"TimingComplexVolumeN":9.53222,
							"TimingaCuspShapeN":6.9863e-2,
							"TiminguValues":0.654441,
							"TiminguPolysN":1.9973e-2,
							"TiminguPolys":0.835829,
							"TimingaCuspShape":0.10951,
							"TimingRepresentationsN":0.122018,
							"TiminguValues_ij":0.206115,
							"TiminguPoly_ij":1.713574,
							"TiminguPolys_ij_N":3.6951000000000005e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":12,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(155 + 512*u - 679*u^2 + 270*u^3 + 410*u^4 + 116*u^5 - 417*u^6 + 699*u^7 + 131*u^8 + 66*u^9 - 105*u^10 + 138*u^11)\/142",
								"-u"
							],
							[
								"(-55 - 58*u + 557*u^2 - 334*u^3 - 260*u^4 - 174*u^5 + 377*u^6 - 19*u^7 - 19*u^8 - 28*u^9 + 51*u^10 + 6*u^11)\/142",
								"(189 + 229*u - 445*u^2 + 359*u^3 + 106*u^4 + 332*u^5 - 33*u^6 + 774*u^7 + 64*u^8 + 113*u^9 - 41*u^10 + 133*u^11)\/284"
							],
							[
								1,
								"-u^2"
							],
							"{1, 0}",
							[
								"(418 + 29*u - 172*u^2 + 451*u^3 + 414*u^4 - 410*u^5 + 202*u^6 + 755*u^7 + 187*u^8 - 57*u^9 + 10*u^10 + 139*u^11)\/142",
								"(-169 + 89*u + 165*u^2 - 457*u^3 - 218*u^4 + 196*u^5 - 259*u^6 - 212*u^7 - 70*u^8 + 65*u^9 - 55*u^10 - 19*u^11)\/284"
							],
							[
								"(1025 + 287*u - 789*u^2 + 1261*u^3 + 934*u^4 - 488*u^5 + 371*u^6 + 2284*u^7 + 438*u^8 - u^9 - 21*u^10 + 411*u^11)\/284",
								"(-105 + 70*u + 121*u^2 - 302*u^3 - 122*u^4 + 210*u^5 - 29*u^6 - 359*u^7 - 75*u^8 + 24*u^9 + 7*u^10 - 66*u^11)\/142"
							],
							[
								0,
								"u"
							],
							[
								"(605 - u - 305*u^2 + 337*u^3 + 446*u^4 + 352*u^5 + 255*u^6 + 848*u^7 + 138*u^8 + 95*u^9 + 7*u^10 + 147*u^11)\/284",
								"(-105 + 70*u + 121*u^2 - 160*u^3 - 122*u^4 + 210*u^5 - 29*u^6 - 359*u^7 - 75*u^8 + 24*u^9 + 7*u^10 - 66*u^11)\/142"
							],
							[
								"(25 + 220*u - 279*u^2 + 55*u^3 + 144*u^4 + 163*u^5 - 223*u^6 + 170*u^7 + 28*u^8 + 45*u^9 - 49*u^10 + 36*u^11)\/71",
								"(7 - 194*u - 27*u^2 - 84*u^3 + 46*u^4 - 156*u^5 - 17*u^6 - 137*u^7 + 5*u^8 - 30*u^9 + 9*u^10 - 24*u^11)\/142"
							],
							[
								"(155 + 370*u - 679*u^2 + 270*u^3 + 410*u^4 + 116*u^5 - 417*u^6 + 699*u^7 + 131*u^8 + 66*u^9 - 105*u^10 + 138*u^11)\/142",
								"-u"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-2.63922 - 4.58392*I",
							"-2.63922 + 4.58392*I",
							"-7.98844 + 5.04592*I",
							"-7.98844 - 5.04592*I",
							"-1.29616 - 0.86105*I",
							"-1.29616 + 0.86105*I",
							"3.38867 + 4.08003*I",
							"3.38867 - 4.08003*I",
							"1.58084 + 1.46904*I",
							"1.58084 - 1.46904*I",
							"-4.56023 - 12.5067*I",
							"-4.56023 + 12.5067*I"
						],
						"uPolysN":[
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"16 - 20*u + 15*u^2 - 10*u^3 + 21*u^4 - 107*u^5 + 201*u^6 - 202*u^7 + 143*u^8 - 82*u^9 + 35*u^10 - 9*u^11 + u^12",
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"4 + 22*u + 71*u^2 + 152*u^3 + 244*u^4 + 306*u^5 + 313*u^6 + 261*u^7 + 174*u^8 + 89*u^9 + 33*u^10 + 8*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12"
						],
						"uPolys":[
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"16 - 20*u + 15*u^2 - 10*u^3 + 21*u^4 - 107*u^5 + 201*u^6 - 202*u^7 + 143*u^8 - 82*u^9 + 35*u^10 - 9*u^11 + u^12",
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"4 + 22*u + 71*u^2 + 152*u^3 + 244*u^4 + 306*u^5 + 313*u^6 + 261*u^7 + 174*u^8 + 89*u^9 + 33*u^10 + 8*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12"
						],
						"aCuspShape":"(-192 - 369*u + 984*u^2 - 394*u^3 - 288*u^4 + 100*u^5 + 943*u^6 - 340*u^7 - 56*u^8 - 19*u^9 + 169*u^10 - 72*u^11)\/71",
						"RepresentationsN":[
							[
								"u->0.433167 + 0.820343 I",
								"a->1.77573 - 0.27759 I",
								"b->-0.433167 - 0.820343 I"
							],
							[
								"u->0.433167 - 0.820343 I",
								"a->1.77573 + 0.27759 I",
								"b->-0.433167 + 0.820343 I"
							],
							[
								"u->-0.894529 + 0.606911 I",
								"a->-0.948486 - 0.965514 I",
								"b->0.894529 - 0.606911 I"
							],
							[
								"u->-0.894529 - 0.606911 I",
								"a->-0.948486 + 0.965514 I",
								"b->0.894529 + 0.606911 I"
							],
							[
								"u->0.727666 + 0.459131 I",
								"a->0.686537 - 0.236758 I",
								"b->-0.727666 - 0.459131 I"
							],
							[
								"u->0.727666 - 0.459131 I",
								"a->0.686537 + 0.236758 I",
								"b->-0.727666 + 0.459131 I"
							],
							[
								"u->-0.925706 + 1.05055 I",
								"a->-0.840738 + 0.491457 I",
								"b->0.925706 - 1.05055 I"
							],
							[
								"u->-0.925706 - 1.05055 I",
								"a->-0.840738 - 0.491457 I",
								"b->0.925706 + 1.05055 I"
							],
							[
								"u->-0.444254 + 0.260304 I",
								"a->-1.11367 + 2.11911 I",
								"b->0.444254 - 0.260304 I"
							],
							[
								"u->-0.444254 - 0.260304 I",
								"a->-1.11367 - 2.11911 I",
								"b->0.444254 + 0.260304 I"
							],
							[
								"u->1.10366 + 1.16882 I",
								"a->0.940626 + 0.241992 I",
								"b->-1.10366 - 1.16882 I"
							],
							[
								"u->1.10366 - 1.16882 I",
								"a->0.940626 - 0.241992 I",
								"b->-1.10366 + 1.16882 I"
							]
						],
						"Epsilon":1.2585,
						"uPolys_ij":[
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12",
							"1 + 4*u + 18*u^2 + 14*u^3 + 41*u^4 + 14*u^5 + 63*u^6 + 17*u^7 + 44*u^8 + 3*u^9 + 12*u^10 + u^12",
							"1168 - 3616*u + 600*u^2 + 238*u^3 + 4559*u^4 + 7321*u^5 + 2325*u^6 + 507*u^7 + 625*u^8 + 38*u^9 + 22*u^10 + 4*u^11 + u^12",
							"3643 - 1217*u + 4122*u^2 - 8644*u^3 + 4013*u^4 - 6460*u^5 + 4604*u^6 + 185*u^7 + 122*u^8 - 4*u^9 + 11*u^10 + u^12",
							"2512 + 3584*u + 3948*u^2 - 154*u^3 - 4748*u^4 + 956*u^5 + 4837*u^6 - 2366*u^7 + 94*u^8 + 129*u^9 - 11*u^10 - 5*u^11 + u^12",
							"13 + 34*u + 28*u^2 + 4*u^3 + 15*u^4 + 82*u^5 + 153*u^6 + 143*u^7 + 72*u^8 + 17*u^9 + u^12",
							"631 - 704*u + 636*u^2 - 804*u^3 + 999*u^4 - 1170*u^5 + 901*u^6 - 265*u^7 - 68*u^8 + 71*u^9 - 10*u^10 - 4*u^11 + u^12",
							"256 - 80*u + 497*u^2 - 2682*u^3 + 827*u^4 + 4917*u^5 + 2261*u^6 - 454*u^7 - 493*u^8 - 52*u^9 + 35*u^10 + 11*u^11 + u^12",
							"16 + 84*u + 305*u^2 + 584*u^3 + 866*u^4 + 820*u^5 + 435*u^6 + 149*u^7 + 68*u^8 + 13*u^9 + 13*u^10 + 2*u^11 + u^12",
							"4 + 16*u + 24*u^2 - 17*u^3 - 86*u^4 - 67*u^5 + 106*u^6 + 229*u^7 + 182*u^8 + 86*u^9 + 29*u^10 + 5*u^11 + u^12",
							"256 + 640*u - 368*u^2 - 1756*u^3 + 2152*u^4 - 792*u^5 - 115*u^6 + 194*u^7 - 45*u^8 - 23*u^9 + 19*u^10 - 6*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"1 + 6*u + 47*u^2 + 156*u^3 + 575*u^4 + 1132*u^5 + 1993*u^6 + 2160*u^7 + 1380*u^8 + 537*u^9 + 127*u^10 + 17*u^11 + u^12",
							"67 + 157*u + 306*u^2 + 480*u^3 + 617*u^4 + 402*u^5 + 88*u^6 + 49*u^7 + 126*u^8 - 66*u^9 + 35*u^10 - 8*u^11 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"1 + 8*u + 20*u^2 + 4*u^3 - 49*u^4 - 42*u^5 + 45*u^6 + 65*u^7 + 6*u^8 - 21*u^9 - 6*u^10 + 2*u^11 + u^12",
							"16 - 20*u + 15*u^2 - 10*u^3 + 21*u^4 - 107*u^5 + 201*u^6 - 202*u^7 + 143*u^8 - 82*u^9 + 35*u^10 - 9*u^11 + u^12",
							"1 + 5*u + 4*u^2 - 44*u^3 + 77*u^4 - 78*u^5 + 50*u^6 - 21*u^7 + 4*u^8 + 16*u^9 - 5*u^10 - 2*u^11 + u^12",
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"4 + 22*u + 71*u^2 + 152*u^3 + 244*u^4 + 306*u^5 + 313*u^6 + 261*u^7 + 174*u^8 + 89*u^9 + 33*u^10 + 8*u^11 + u^12",
							"16 + 64*u + 64*u^2 + 60*u^3 + 91*u^4 - 151*u^5 + 109*u^6 - 15*u^7 - 65*u^8 + 36*u^9 + 4*u^10 - 6*u^11 + u^12",
							"6487 + 9170*u - 1934*u^2 + 2056*u^3 + 2975*u^4 - 3352*u^5 + 1705*u^6 - 1875*u^7 + 1544*u^8 - 641*u^9 + 146*u^10 - 18*u^11 + u^12"
						],
						"GeometricComponent":"{11, 12}",
						"uPolys_ij_N":[
							"1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12",
							"1 + 4*u + 18*u^2 + 14*u^3 + 41*u^4 + 14*u^5 + 63*u^6 + 17*u^7 + 44*u^8 + 3*u^9 + 12*u^10 + u^12",
							"1168 - 3616*u + 600*u^2 + 238*u^3 + 4559*u^4 + 7321*u^5 + 2325*u^6 + 507*u^7 + 625*u^8 + 38*u^9 + 22*u^10 + 4*u^11 + u^12",
							"3643 - 1217*u + 4122*u^2 - 8644*u^3 + 4013*u^4 - 6460*u^5 + 4604*u^6 + 185*u^7 + 122*u^8 - 4*u^9 + 11*u^10 + u^12",
							"2512 + 3584*u + 3948*u^2 - 154*u^3 - 4748*u^4 + 956*u^5 + 4837*u^6 - 2366*u^7 + 94*u^8 + 129*u^9 - 11*u^10 - 5*u^11 + u^12",
							"13 + 34*u + 28*u^2 + 4*u^3 + 15*u^4 + 82*u^5 + 153*u^6 + 143*u^7 + 72*u^8 + 17*u^9 + u^12",
							"631 - 704*u + 636*u^2 - 804*u^3 + 999*u^4 - 1170*u^5 + 901*u^6 - 265*u^7 - 68*u^8 + 71*u^9 - 10*u^10 - 4*u^11 + u^12",
							"256 - 80*u + 497*u^2 - 2682*u^3 + 827*u^4 + 4917*u^5 + 2261*u^6 - 454*u^7 - 493*u^8 - 52*u^9 + 35*u^10 + 11*u^11 + u^12",
							"16 + 84*u + 305*u^2 + 584*u^3 + 866*u^4 + 820*u^5 + 435*u^6 + 149*u^7 + 68*u^8 + 13*u^9 + 13*u^10 + 2*u^11 + u^12",
							"4 + 16*u + 24*u^2 - 17*u^3 - 86*u^4 - 67*u^5 + 106*u^6 + 229*u^7 + 182*u^8 + 86*u^9 + 29*u^10 + 5*u^11 + u^12",
							"256 + 640*u - 368*u^2 - 1756*u^3 + 2152*u^4 - 792*u^5 - 115*u^6 + 194*u^7 - 45*u^8 - 23*u^9 + 19*u^10 - 6*u^11 + u^12",
							"1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12",
							"1 + 6*u + 47*u^2 + 156*u^3 + 575*u^4 + 1132*u^5 + 1993*u^6 + 2160*u^7 + 1380*u^8 + 537*u^9 + 127*u^10 + 17*u^11 + u^12",
							"67 + 157*u + 306*u^2 + 480*u^3 + 617*u^4 + 402*u^5 + 88*u^6 + 49*u^7 + 126*u^8 - 66*u^9 + 35*u^10 - 8*u^11 + u^12",
							"2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12",
							"1 + 8*u + 20*u^2 + 4*u^3 - 49*u^4 - 42*u^5 + 45*u^6 + 65*u^7 + 6*u^8 - 21*u^9 - 6*u^10 + 2*u^11 + u^12",
							"16 - 20*u + 15*u^2 - 10*u^3 + 21*u^4 - 107*u^5 + 201*u^6 - 202*u^7 + 143*u^8 - 82*u^9 + 35*u^10 - 9*u^11 + u^12",
							"1 + 5*u + 4*u^2 - 44*u^3 + 77*u^4 - 78*u^5 + 50*u^6 - 21*u^7 + 4*u^8 + 16*u^9 - 5*u^10 - 2*u^11 + u^12",
							"16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12",
							"4 + 22*u + 71*u^2 + 152*u^3 + 244*u^4 + 306*u^5 + 313*u^6 + 261*u^7 + 174*u^8 + 89*u^9 + 33*u^10 + 8*u^11 + u^12",
							"16 + 64*u + 64*u^2 + 60*u^3 + 91*u^4 - 151*u^5 + 109*u^6 - 15*u^7 - 65*u^8 + 36*u^9 + 4*u^10 - 6*u^11 + u^12",
							"6487 + 9170*u - 1934*u^2 + 2056*u^3 + 2975*u^4 - 3352*u^5 + 1705*u^6 - 1875*u^7 + 1544*u^8 - 641*u^9 + 146*u^10 - 18*u^11 + u^12"
						],
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{5, 6}",
							0.86105
						],
						"ij_list":[
							[
								"{1, 4}",
								"{3, 7}",
								"{4, 7}",
								"{4, 10}"
							],
							[
								"{1, 10}",
								"{3, 4}"
							],
							[
								"{5, 9}"
							],
							[
								"{2, 9}"
							],
							[
								"{2, 7}"
							],
							[
								"{4, 9}"
							],
							[
								"{2, 10}",
								"{5, 7}"
							],
							[
								"{5, 6}"
							],
							[
								"{7, 8}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							],
							[
								"{1, 9}",
								"{2, 8}",
								"{3, 8}",
								"{5, 10}",
								"{6, 8}",
								"{6, 9}"
							],
							[
								"{2, 3}",
								"{8, 9}"
							],
							[
								"{1, 5}"
							],
							[
								"{3, 9}",
								"{3, 10}",
								"{4, 8}",
								"{5, 8}"
							],
							[
								"{1, 3}",
								"{4, 6}"
							],
							[
								"{2, 4}",
								"{3, 5}",
								"{3, 6}"
							],
							[
								"{1, 8}",
								"{7, 9}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{6, 10}"
							],
							[
								"{2, 5}"
							]
						],
						"SortedReprnIndices":"{12, 11, 3, 4, 2, 1, 7, 8, 9, 10, 6, 5}",
						"aCuspShapeN":[
							"1.8942265885986695659`4.614822703291606 + 6.2211697836292137037`5.131262828885345*I",
							"1.8942265885986695659`4.614822703291606 - 6.2211697836292137037`5.131262828885345*I",
							"-3.5021248562243959956`4.912975425080443 - 4.9352963413762476039`5.061957034913407*I",
							"-3.5021248562243959956`4.912975425080443 + 4.9352963413762476039`5.061957034913407*I",
							"-4.7047013667610728478`5.121418352080028 + 1.7815052882593780332`4.699673406356455*I",
							"-4.7047013667610728478`5.121418352080028 - 1.7815052882593780332`4.699673406356455*I",
							"-1.4626509794940914147`5.095361879695504 - 0.786517715642882939`4.825929682550799*I",
							"-1.4626509794940914147`5.095361879695504 + 0.786517715642882939`4.825929682550799*I",
							"1.2981653892117698461`4.549569680916601 - 5.0140246618485576003`5.136426120563168*I",
							"1.2981653892117698461`4.549569680916601 + 5.0140246618485576003`5.136426120563168*I",
							"-0.5229147753308791469`4.035847356240496 + 6.789130355434296541`5.149230590409133*I",
							"-0.5229147753308791469`4.035847356240496 - 6.789130355434296541`5.149230590409133*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_164_1",
						"Generators":[
							"21004036137 + 11233228513*b + 122493028023*u + 214741923621*u^2 + 404543429706*u^3 - 375637018204*u^4 - 16996836089*u^5 - 927807915225*u^6 + 969536595366*u^7 - 449502022230*u^8 + 536612550411*u^9 - 546460574782*u^10 + 493230209748*u^11 - 261243904747*u^12 + 165532001052*u^13 - 77906464811*u^14 + 22976741298*u^15",
							"-65290273 + 26682253*a + 18545524*u + 4986092*u^2 + 144353586*u^3 - 124100422*u^4 - 93851207*u^5 + 159731644*u^6 - 75584686*u^7 + 49473783*u^8 - 115745139*u^9 + 123508945*u^10 - 97094112*u^11 + 60757337*u^12 - 35837220*u^13 + 13995185*u^14 - 2983129*u^15",
							"1 + 4*u + 12*u^2 + 14*u^3 + 12*u^4 - 23*u^5 - 11*u^6 - 27*u^7 + 38*u^8 - 14*u^9 + 17*u^10 - 17*u^11 + 18*u^12 - 9*u^13 + 6*u^14 - 3*u^15 + u^16"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.6498e-2,
							"TimingZeroDimVars":8.0151e-2,
							"TimingmagmaVCompNormalize":8.1334e-2,
							"TimingNumberOfSols":0.167093,
							"TimingIsRadical":1.2534000000000003e-2,
							"TimingArcColoring":8.686e-2,
							"TimingObstruction":4.2794e-2,
							"TimingComplexVolumeN":1.3449517e1,
							"TimingaCuspShapeN":0.109864,
							"TiminguValues":0.676023,
							"TiminguPolysN":3.9625e-2,
							"TiminguPolys":0.886897,
							"TimingaCuspShape":0.129522,
							"TimingRepresentationsN":0.159913,
							"TiminguValues_ij":0.230033,
							"TiminguPolys_ij_N":0.102357
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":16,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(65290273 - 18545524*u - 4986092*u^2 - 144353586*u^3 + 124100422*u^4 + 93851207*u^5 - 159731644*u^6 + 75584686*u^7 - 49473783*u^8 + 115745139*u^9 - 123508945*u^10 + 97094112*u^11 - 60757337*u^12 + 35837220*u^13 - 13995185*u^14 + 2983129*u^15)\/26682253",
								"(-21004036137 - 122493028023*u - 214741923621*u^2 - 404543429706*u^3 + 375637018204*u^4 + 16996836089*u^5 + 927807915225*u^6 - 969536595366*u^7 + 449502022230*u^8 - 536612550411*u^9 + 546460574782*u^10 - 493230209748*u^11 + 261243904747*u^12 - 165532001052*u^13 + 77906464811*u^14 - 22976741298*u^15)\/11233228513"
							],
							[
								"(-41438739 - 338732560*u - 378537634*u^2 - 464540622*u^3 + 737792241*u^4 + 387355990*u^5 + 560689187*u^6 - 938340928*u^7 + 324077759*u^8 - 337853162*u^9 + 330089356*u^10 - 383186442*u^11 + 179382940*u^12 - 124256298*u^13 + 66051574*u^14 - 23699124*u^15)\/26682253",
								"(-3869535954 - 10346041308*u - 22204647665*u^2 - 11769037644*u^3 + 17450321682*u^4 + 23521407908*u^5 + 24959469073*u^6 - 37998769460*u^7 + 10247007034*u^8 - 14473459260*u^9 + 16703081783*u^10 - 19125210944*u^11 + 9578649480*u^12 - 6681052016*u^13 + 3459171048*u^14 - 1163455356*u^15)\/864094501"
							],
							[
								1,
								"-u^2"
							],
							"{1, 0}",
							[
								"(67749676521 + 277104944764*u + 448024763559*u^2 + 348569091234*u^3 - 537464715327*u^4 - 468855174594*u^5 - 560523245676*u^6 + 889025533668*u^7 - 269647827981*u^8 + 330391151582*u^9 - 356107682055*u^10 + 409949234354*u^11 - 200042660980*u^12 + 139165577666*u^13 - 72776936278*u^14 + 25102250832*u^15)\/11233228513",
								"(52833783620 + 169720052708*u + 351677541068*u^2 + 212536981644*u^3 - 293089639161*u^4 - 411306157068*u^5 - 392188130156*u^6 + 618409380536*u^7 - 154315601946*u^8 + 217597541276*u^9 - 255916871140*u^10 + 301967979128*u^11 - 149616333405*u^12 + 105976610868*u^13 - 55667922824*u^14 + 18983398300*u^15)\/11233228513"
							],
							[
								"(41438739 + 338732560*u + 378537634*u^2 + 464540622*u^3 - 737792241*u^4 - 387355990*u^5 - 560689187*u^6 + 938340928*u^7 - 324077759*u^8 + 337853162*u^9 - 330089356*u^10 + 383186442*u^11 - 179382940*u^12 + 124256298*u^13 - 66051574*u^14 + 23699124*u^15)\/26682253",
								"(509012120 + 1485174680*u + 3268110746*u^2 + 1552029024*u^3 - 2146063276*u^4 - 4179421284*u^5 - 2589400706*u^6 + 4756841220*u^7 - 833264173*u^8 + 1383612544*u^9 - 1789060070*u^10 + 2329062284*u^11 - 1135265996*u^12 + 835005992*u^13 - 451449524*u^14 + 158292840*u^15)\/109060471"
							],
							[
								0,
								"u"
							],
							[
								"(7167965247 + 24865109084*u + 50668044665*u^2 + 22003510920*u^3 - 39477346823*u^4 - 73043995264*u^5 - 19236453376*u^6 + 60573164624*u^7 - 4266390078*u^8 + 9476880274*u^9 - 15049130044*u^10 + 26731207880*u^11 - 12011427466*u^12 + 9654029106*u^13 - 5641228672*u^14 + 2161191072*u^15)\/864094501",
								"(23309590732 + 50133475318*u + 162704829893*u^2 - 69384949374*u^3 + 18449542190*u^4 - 356014674390*u^5 + 252684526557*u^6 - 97545036236*u^7 + 166799875344*u^8 - 161548829672*u^9 + 127602115514*u^10 - 53709204894*u^11 + 36304058270*u^12 - 12815140256*u^13 + 971040890*u^14 + 1813990212*u^15)\/11233228513"
							],
							[
								"(34339164892 - 2120669757*u - 13242169976*u^2 - 95194854521*u^3 + 47219049677*u^4 + 86582440634*u^5 - 70922465792*u^6 + 29239323556*u^7 - 34552089599*u^8 + 65124635071*u^9 - 60095690283*u^10 + 43022800928*u^11 - 27452520739*u^12 + 14798226783*u^13 - 4957683100*u^14 + 819484930*u^15)\/11233228513",
								"(-2335017262 - 10565957860*u - 20357758713*u^2 - 30242780178*u^3 + 28876035805*u^4 + 10187436801*u^5 + 68685205172*u^6 - 76544028970*u^7 + 32080872776*u^8 - 39701398603*u^9 + 41165493733*u^10 - 38775607655*u^11 + 20330455654*u^12 - 13155521201*u^13 + 6311843195*u^14 - 1917227784*u^15)\/864094501"
							],
							[
								"(498705292 - 10023130279*u - 16680082181*u^2 - 35793560724*u^3 + 32914099682*u^4 + 4346784172*u^5 + 66196991777*u^6 - 72131957120*u^7 + 32974889199*u^8 - 37529526684*u^9 + 38035639149*u^10 - 34796429892*u^11 + 18128081990*u^12 - 11572656264*u^13 + 5539576302*u^14 - 1670834153*u^15)\/864094501",
								"(-21004036137 - 122493028023*u - 214741923621*u^2 - 404543429706*u^3 + 375637018204*u^4 + 16996836089*u^5 + 927807915225*u^6 - 969536595366*u^7 + 449502022230*u^8 - 536612550411*u^9 + 546460574782*u^10 - 493230209748*u^11 + 261243904747*u^12 - 165532001052*u^13 + 77906464811*u^14 - 22976741298*u^15)\/11233228513"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-5.14581 + 0.61478*I",
							"-5.14581 - 0.61478*I",
							"1.85594 + 5.19385*I",
							"1.85594 - 5.19385*I",
							"1.85594 + 1.13408*I",
							"1.85594 - 1.13408*I",
							"1.85594 - 1.13408*I",
							"1.85594 + 1.13408*I",
							"-5.14581 + 3.44499*I",
							"-5.14581 - 3.44499*I",
							"1.85594 - 5.19385*I",
							"1.85594 + 5.19385*I",
							"-5.14581 + 0.61478*I",
							"-5.14581 - 0.61478*I",
							"-5.14581 + 3.44499*I",
							"-5.14581 - 3.44499*I"
						],
						"uPolysN":[
							"1 - 8*u + 36*u^2 - 112*u^3 + 266*u^4 - 504*u^5 + 784*u^6 - 1016*u^7 + 1107*u^8 - 1016*u^9 + 784*u^10 - 504*u^11 + 266*u^12 - 112*u^13 + 36*u^14 - 8*u^15 + u^16",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"1 - 8*u + 28*u^2 - 44*u^3 + 2*u^4 + 100*u^5 - 98*u^6 - 88*u^7 + 175*u^8 + 72*u^9 - 158*u^10 - 60*u^11 + 127*u^12 + 136*u^13 + 58*u^14 + 12*u^15 + u^16",
							"1 - 8*u + 36*u^2 - 112*u^3 + 266*u^4 - 504*u^5 + 784*u^6 - 1016*u^7 + 1107*u^8 - 1016*u^9 + 784*u^10 - 504*u^11 + 266*u^12 - 112*u^13 + 36*u^14 - 8*u^15 + u^16",
							"1 + 4*u^2 - 4*u^3 + 10*u^4 - 12*u^5 + 22*u^6 - 24*u^7 + 31*u^8 - 32*u^9 + 34*u^10 - 28*u^11 + 23*u^12 - 16*u^13 + 10*u^14 - 4*u^15 + u^16",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16"
						],
						"uPolys":[
							"(1 - u + u^2)^8",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"(1 - 2*u + u^2 + 3*u^3 + u^4)^4",
							"(1 - u + u^2)^8",
							"(1 + u^2 - u^3 + u^4)^4",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16"
						],
						"aCuspShape":"(-2*(18438611027 + 193263545832*u + 187143223578*u^2 + 665833691952*u^3 - 663219908460*u^4 + 284852843434*u^5 - 1539232952466*u^6 + 1498528966002*u^7 - 816807130740*u^8 + 918419095028*u^9 - 891349666326*u^10 + 753092971744*u^11 - 402641871224*u^12 + 245225010478*u^13 - 111275813940*u^14 + 31356316146*u^15))\/11233228513",
						"RepresentationsN":[
							[
								"u->1.05169 + 0.235939 I",
								"a->-0.276759 + 0.885546 I",
								"b->0.44895 - 1.60911 I"
							],
							[
								"u->1.05169 - 0.235939 I",
								"a->-0.276759 - 0.885546 I",
								"b->0.44895 + 1.60911 I"
							],
							[
								"u->-0.804589 + 0.808792 I",
								"a->0.84727 - 0.224662 I",
								"b->-0.88699 + 1.31736 I"
							],
							[
								"u->-0.804589 - 0.808792 I",
								"a->0.84727 + 0.224662 I",
								"b->-0.88699 - 1.31736 I"
							],
							[
								"u->-0.3212 + 0.647019 I",
								"a->-0.766065 + 1.15307 I",
								"b->0.160429 + 0.464095 I"
							],
							[
								"u->-0.3212 - 0.647019 I",
								"a->-0.766065 - 1.15307 I",
								"b->0.160429 - 0.464095 I"
							],
							[
								"u->-0.160429 + 0.464095 I",
								"a->1.99954 + 0.38616 I",
								"b->0.3212 + 0.647019 I"
							],
							[
								"u->-0.160429 - 0.464095 I",
								"a->1.99954 - 0.38616 I",
								"b->0.3212 - 0.647019 I"
							],
							[
								"u->-0.311042 + 0.310121 I",
								"a->2.19827 - 0.59252 I",
								"b->-1.60753 - 1.1344 I"
							],
							[
								"u->-0.311042 - 0.310121 I",
								"a->2.19827 + 0.59252 I",
								"b->-1.60753 + 1.1344 I"
							],
							[
								"u->0.88699 + 1.31736 I",
								"a->-0.628172 - 0.043405 I",
								"b->0.804589 + 0.808792 I"
							],
							[
								"u->0.88699 - 1.31736 I",
								"a->-0.628172 + 0.043405 I",
								"b->0.804589 - 0.808792 I"
							],
							[
								"u->-0.44895 + 1.60911 I",
								"a->0.579766 + 0.148974 I",
								"b->-1.05169 - 0.235939 I"
							],
							[
								"u->-0.44895 - 1.60911 I",
								"a->0.579766 - 0.148974 I",
								"b->-1.05169 + 0.235939 I"
							],
							[
								"u->1.60753 + 1.1344 I",
								"a->0.046151 + 0.506163 I",
								"b->0.311042 - 0.310121 I"
							],
							[
								"u->1.60753 - 1.1344 I",
								"a->0.046151 - 0.506163 I",
								"b->0.311042 + 0.310121 I"
							]
						],
						"Epsilon":1.6748,
						"uPolys_ij_N":[
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16",
							"1 - 8*u + 56*u^2 - 254*u^3 + 816*u^4 - 1021*u^5 + 763*u^6 + 809*u^7 + 386*u^8 + 380*u^9 + 449*u^10 - 343*u^11 + 214*u^12 - 67*u^13 + 18*u^14 - 3*u^15 + u^16",
							"2311 + 79358*u + 671042*u^2 - 536748*u^3 + 217562*u^4 - 56629*u^5 + 106241*u^6 + 7573*u^7 + 158034*u^8 + 13840*u^9 + 32539*u^10 + 3299*u^11 + 1712*u^12 + 277*u^13 + 38*u^14 + 3*u^15 + u^16",
							"20611 - 67314*u + 151752*u^2 - 138362*u^3 + 101632*u^4 - 14803*u^5 - 6393*u^6 + 12703*u^7 + 3470*u^9 + 5277*u^10 + 2333*u^11 + 1190*u^12 + 405*u^13 + 98*u^14 + 13*u^15 + u^16",
							"211 - 606*u + 1142*u^2 - 1450*u^3 + 962*u^4 - 77*u^5 - 759*u^6 + 1115*u^7 - 690*u^8 + 16*u^9 + 337*u^10 - 233*u^11 + 22*u^12 + 39*u^13 - 10*u^14 - u^15 + u^16",
							"111961 - 475026*u + 795162*u^2 - 522204*u^3 + 44600*u^4 + 204927*u^5 - 16483*u^6 + 33051*u^7 + 20076*u^8 + 22320*u^9 + 39815*u^10 + 27669*u^11 + 10182*u^12 + 2295*u^13 + 326*u^14 + 27*u^15 + u^16",
							"1 - 8*u + 56*u^2 - 254*u^3 + 816*u^4 - 1021*u^5 + 763*u^6 + 809*u^7 + 386*u^8 + 380*u^9 + 449*u^10 - 343*u^11 + 214*u^12 - 67*u^13 + 18*u^14 - 3*u^15 + u^16",
							"103 + 2186*u + 10994*u^2 - 24294*u^3 + 45770*u^4 - 23213*u^5 + 5217*u^6 + 6631*u^7 + 882*u^8 + 3848*u^9 + 2517*u^10 + 223*u^11 + 382*u^12 + 83*u^13 + 3*u^15 + u^16",
							"1 + 8*u + 84*u^2 + 420*u^3 + 2258*u^4 + 7500*u^5 + 24686*u^6 + 52952*u^7 + 102183*u^8 + 121792*u^9 + 88226*u^10 + 41100*u^11 + 12743*u^12 + 2640*u^13 + 354*u^14 + 28*u^15 + u^16",
							"1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"19 + 36*u + 266*u^2 + 444*u^3 + 168*u^4 - 333*u^5 - 521*u^6 + 51*u^7 + 722*u^8 + 528*u^9 - 59*u^10 - 219*u^11 - 60*u^12 + 39*u^13 + 32*u^14 + 9*u^15 + u^16",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 + 134*u + 7085*u^2 + 26871*u^3 + 13032*u^4 - 40367*u^5 - 9360*u^6 + 28959*u^7 + 6889*u^8 - 5775*u^9 + 569*u^10 + 3104*u^11 + 1297*u^12 + 154*u^13 + 42*u^14 + 7*u^15 + u^16",
							"19 + 36*u + 266*u^2 + 444*u^3 + 168*u^4 - 333*u^5 - 521*u^6 + 51*u^7 + 722*u^8 + 528*u^9 - 59*u^10 - 219*u^11 - 60*u^12 + 39*u^13 + 32*u^14 + 9*u^15 + u^16",
							"1 - 8*u + 28*u^2 - 44*u^3 + 2*u^4 + 100*u^5 - 98*u^6 - 88*u^7 + 175*u^8 + 72*u^9 - 158*u^10 - 60*u^11 + 127*u^12 + 136*u^13 + 58*u^14 + 12*u^15 + u^16",
							"361 + 2332*u + 11172*u^2 + 26846*u^3 + 26892*u^4 + 6985*u^5 + 583*u^6 + 9555*u^7 + 8786*u^8 - 32*u^9 - 3271*u^10 - 1445*u^11 + 54*u^12 + 243*u^13 + 90*u^14 + 15*u^15 + u^16",
							"361 + 2332*u + 11172*u^2 + 26846*u^3 + 26892*u^4 + 6985*u^5 + 583*u^6 + 9555*u^7 + 8786*u^8 - 32*u^9 - 3271*u^10 - 1445*u^11 + 54*u^12 + 243*u^13 + 90*u^14 + 15*u^15 + u^16",
							"1 + 4*u^2 - 4*u^3 + 10*u^4 - 12*u^5 + 22*u^6 - 24*u^7 + 31*u^8 - 32*u^9 + 34*u^10 - 28*u^11 + 23*u^12 - 16*u^13 + 10*u^14 - 4*u^15 + u^16",
							"211 - 606*u + 1142*u^2 - 1450*u^3 + 962*u^4 - 77*u^5 - 759*u^6 + 1115*u^7 - 690*u^8 + 16*u^9 + 337*u^10 - 233*u^11 + 22*u^12 + 39*u^13 - 10*u^14 - u^15 + u^16",
							"373 + 726*u + 332*u^2 + 444*u^3 + 1126*u^4 + 567*u^5 + 413*u^6 + 579*u^7 + 340*u^8 + 204*u^9 + 155*u^10 + 81*u^11 + 40*u^12 + 15*u^13 + 8*u^14 + 3*u^15 + u^16",
							"1 - 8*u + 36*u^2 - 112*u^3 + 266*u^4 - 504*u^5 + 784*u^6 - 1016*u^7 + 1107*u^8 - 1016*u^9 + 784*u^10 - 504*u^11 + 266*u^12 - 112*u^13 + 36*u^14 - 8*u^15 + u^16",
							"1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16",
							"1 + 8*u + 36*u^2 + 112*u^3 + 266*u^4 + 504*u^5 + 784*u^6 + 1016*u^7 + 1107*u^8 + 1016*u^9 + 784*u^10 + 504*u^11 + 266*u^12 + 112*u^13 + 36*u^14 + 8*u^15 + u^16",
							"1 - 8*u + 36*u^2 - 112*u^3 + 266*u^4 - 504*u^5 + 784*u^6 - 1016*u^7 + 1107*u^8 - 1016*u^9 + 784*u^10 - 504*u^11 + 266*u^12 - 112*u^13 + 36*u^14 - 8*u^15 + u^16",
							"373 + 726*u + 332*u^2 + 444*u^3 + 1126*u^4 + 567*u^5 + 413*u^6 + 579*u^7 + 340*u^8 + 204*u^9 + 155*u^10 + 81*u^11 + 40*u^12 + 15*u^13 + 8*u^14 + 3*u^15 + u^16",
							"19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16",
							"1 + 8*u + 36*u^2 + 108*u^3 + 242*u^4 + 420*u^5 + 590*u^6 + 680*u^7 + 663*u^8 + 544*u^9 + 386*u^10 + 228*u^11 + 119*u^12 + 48*u^13 + 18*u^14 + 4*u^15 + u^16",
							"11167 - 42128*u + 79560*u^2 - 94974*u^3 + 60260*u^4 - 1731*u^5 - 16477*u^6 + 2515*u^7 + 2100*u^8 + 164*u^9 - 295*u^10 - 63*u^11 + 104*u^12 - 3*u^13 - u^15 + u^16",
							"31 - 8*u - 98*u^2 - 310*u^3 + 856*u^4 - 403*u^5 - 5*u^6 - 429*u^7 + 692*u^8 + 42*u^9 - 495*u^10 + 79*u^11 + 186*u^12 - 17*u^13 - 18*u^14 - u^15 + u^16",
							"1 + 134*u + 7085*u^2 + 26871*u^3 + 13032*u^4 - 40367*u^5 - 9360*u^6 + 28959*u^7 + 6889*u^8 - 5775*u^9 + 569*u^10 + 3104*u^11 + 1297*u^12 + 154*u^13 + 42*u^14 + 7*u^15 + u^16"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{1, 2, 13, 14}",
							0.61478
						],
						"ij_list":[
							[
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{3, 4}"
							],
							[
								"{5, 9}"
							],
							[
								"{1, 5}"
							],
							[
								"{2, 10}"
							],
							[
								"{2, 5}"
							],
							[
								"{1, 10}"
							],
							[
								"{4, 9}"
							],
							[
								"{5, 6}"
							],
							[
								"{1, 4}",
								"{4, 10}"
							],
							[
								"{3, 9}",
								"{3, 10}"
							],
							[
								"{1, 3}"
							],
							[
								"{5, 10}",
								"{6, 8}",
								"{6, 9}"
							],
							[
								"{4, 5}"
							],
							[
								"{4, 6}"
							],
							[
								"{2, 4}",
								"{3, 5}",
								"{3, 6}"
							],
							[
								"{2, 3}"
							],
							[
								"{8, 9}"
							],
							[
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{5, 7}"
							],
							[
								"{1, 8}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							],
							[
								"{4, 8}",
								"{5, 8}"
							],
							[
								"{2, 7}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{7, 9}"
							],
							[
								"{1, 9}",
								"{2, 8}",
								"{3, 8}"
							],
							[
								"{7, 8}"
							],
							[
								"{2, 9}"
							],
							[
								"{6, 10}"
							],
							[
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{3, 12, 4, 11, 9, 15, 10, 16, 5, 8, 6, 7, 1, 13, 2, 14}",
						"aCuspShapeN":[
							"-3.8267382782587348096`5.121583934203704 + 1.4446409377603523739`4.698515091217078*I",
							"-3.8267382782587348096`5.121583934203704 - 1.4446409377603523739`4.698515091217078*I",
							"-0.1732617217412653245`3.6088002568564237 - 6.02890024736578002`5.150335729288531*I",
							"-0.1732617217412653245`3.6088002568564237 + 6.02890024736578002`5.150335729288531*I",
							"-0.1732617217412651804`4.42739734955453 + 0.899302982909729299`5.142600757719583*I",
							"-0.1732617217412651804`4.42739734955453 - 0.899302982909729299`5.142600757719583*I",
							"-0.173261721741265184`4.42739734955453 - 0.8993029829097293009`5.142600757719583*I",
							"-0.173261721741265184`4.42739734955453 + 0.8993029829097293009`5.142600757719583*I",
							"-3.826738278258734816`4.769277888445431 - 8.3728441680358615494`5.10932213623735*I",
							"-3.826738278258734816`4.769277888445431 + 8.3728441680358615494`5.10932213623735*I",
							"-0.1732617217412652229`3.6088002568564232 + 6.0289002473657796998`5.150335729288531*I",
							"-0.1732617217412652229`3.6088002568564232 - 6.0289002473657796998`5.150335729288531*I",
							"-3.8267382782587350714`5.121583934203704 + 1.444640937760351682`4.698515091217078*I",
							"-3.8267382782587350714`5.121583934203704 - 1.444640937760351682`4.698515091217078*I",
							"-3.8267382782587346381`4.769277888445431 - 8.3728441680358617994`5.10932213623735*I",
							"-3.8267382782587346381`4.769277888445431 + 8.3728441680358617994`5.10932213623735*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_164_2",
						"Generators":[
							"b + u",
							"1 + 2*a + 6*u - 3*u^2 + 2*u^3 + u^4 + 3*u^5",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.8248e-2,
							"TimingZeroDimVars":7.5638e-2,
							"TimingmagmaVCompNormalize":7.686899999999999e-2,
							"TimingNumberOfSols":7.690000000000001e-2,
							"TimingIsRadical":3.492e-3,
							"TimingArcColoring":8.0222e-2,
							"TimingObstruction":6.0599999999999985e-3,
							"TimingComplexVolumeN":4.998482,
							"TimingaCuspShapeN":3.024e-2,
							"TiminguValues":0.654923,
							"TiminguPolysN":3.4260000000000002e-3,
							"TiminguPolys":0.826902,
							"TimingaCuspShape":0.103104,
							"TimingRepresentationsN":7.473300000000001e-2,
							"TiminguValues_ij":0.188934,
							"TiminguPoly_ij":2.089096,
							"TiminguPolys_ij_N":9.106999999999999e-3
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":6,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-1 - 6*u + 3*u^2 - 2*u^3 - u^4 - 3*u^5)\/2",
								"-u"
							],
							[
								"(-7 + 6*u - 3*u^2 - 3*u^4 + u^5)\/2",
								"(-1 + 2*u - u^2 + 2*u^3 + u^4 + u^5)\/2"
							],
							[
								1,
								"-u^2"
							],
							"{1, 0}",
							[
								"(-5 - u^2 - 2*u^3 - 3*u^4 - u^5)\/2",
								"-1 - u^2 - u^3 - u^4"
							],
							[
								"-3 + u - u^2 - u^4",
								"(-1 + u^2 - 2*u^3 - u^4 - u^5)\/2"
							],
							[
								0,
								"u"
							],
							[
								"-4 - u - u^3 - 2*u^4 - u^5",
								"(-1 + u^2 - u^4 - u^5)\/2"
							],
							[
								"-1 - 4*u + 2*u^2 - u^3 - u^4 - 2*u^5",
								"(-1 - 2*u - u^2 - 2*u^3 - u^4 - u^5)\/2"
							],
							[
								"(-1 - 8*u + 3*u^2 - 2*u^3 - u^4 - 3*u^5)\/2",
								"-u"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"-4.92982 + 2.38212*I",
							"-4.92982 - 2.38212*I",
							"2.50509 - 1.44331*I",
							"2.50509 + 1.44331*I",
							"4.06966 + 4.74338*I",
							"4.06966 - 4.74338*I"
						],
						"uPolysN":[
							"2 + 3*u^2 - u^3 + 3*u^4 - u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 4*u + 10*u^2 + 8*u^3 + 6*u^4 + 4*u^5 + u^6",
							"2 + 3*u^2 + u^3 + 3*u^4 + u^5 + u^6",
							"1 + u^2 + 3*u^3 + 5*u^4 + 3*u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6"
						],
						"uPolys":[
							"2 + 3*u^2 - u^3 + 3*u^4 - u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 4*u + 10*u^2 + 8*u^3 + 6*u^4 + 4*u^5 + u^6",
							"2 + 3*u^2 + u^3 + 3*u^4 + u^5 + u^6",
							"1 + u^2 + 3*u^3 + 5*u^4 + 3*u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6"
						],
						"aCuspShape":"10 + 11*u - 3*u^2 + 6*u^3 + 5*u^4 + 7*u^5",
						"RepresentationsN":[
							[
								"u->0.747107 + 0.813589 I",
								"a->0.239424 + 0.758194 I",
								"b->-0.747107 - 0.813589 I"
							],
							[
								"u->0.747107 - 0.813589 I",
								"a->0.239424 - 0.758194 I",
								"b->-0.747107 + 0.813589 I"
							],
							[
								"u->0.125253 + 0.619808 I",
								"a->-1.46927 - 1.4427 I",
								"b->-0.125253 - 0.619808 I"
							],
							[
								"u->0.125253 - 0.619808 I",
								"a->-1.46927 + 1.4427 I",
								"b->-0.125253 + 0.619808 I"
							],
							[
								"u->-0.87236 + 1.13524 I",
								"a->-0.770152 + 0.391132 I",
								"b->0.87236 - 1.13524 I"
							],
							[
								"u->-0.87236 - 1.13524 I",
								"a->-0.770152 - 0.391132 I",
								"b->0.87236 + 1.13524 I"
							]
						],
						"Epsilon":2.52458,
						"uPolys_ij":[
							"1 + u + 3*u^2 + u^3 + u^4 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6",
							"1 - 5*u + 9*u^2 - 7*u^3 + 7*u^4 - 2*u^5 + u^6",
							"1 + 5*u + 9*u^2 + 7*u^3 + 7*u^4 + 2*u^5 + u^6",
							"7 - 6*u + 8*u^2 - 8*u^3 + 10*u^4 - 4*u^5 + u^6",
							"16 - 8*u - 4*u^2 + 2*u^3 + 5*u^4 - 4*u^5 + u^6",
							"4 + 8*u + u^2 + 6*u^4 - 3*u^5 + u^6",
							"1 + 5*u + 8*u^2 + 4*u^3 - 3*u^5 + u^6",
							"2 + 4*u + 5*u^2 + 7*u^3 + 8*u^4 + 4*u^5 + u^6",
							"1 - 3*u + 7*u^2 - 5*u^3 + 3*u^4 - 2*u^5 + u^6",
							"31 - 62*u + 78*u^2 - 54*u^3 + 28*u^4 - 8*u^5 + u^6",
							"4 + 12*u + 21*u^2 + 21*u^3 + 13*u^4 + 5*u^5 + u^6",
							"11 - 27*u + 53*u^2 - 57*u^3 + 37*u^4 - 10*u^5 + u^6",
							"1 + 4*u + 48*u^2 + 26*u^3 - 8*u^4 - 4*u^5 + u^6",
							"11 + 20*u + 18*u^2 + 8*u^3 + 4*u^4 + 2*u^5 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 3*u + 5*u^2 + 3*u^3 + u^4 + u^6",
							"7 + 17*u + 9*u^2 - 9*u^3 - 5*u^4 + 2*u^5 + u^6",
							"1 - 4*u + 10*u^2 - 8*u^3 + 6*u^4 - 4*u^5 + u^6",
							"2 + 3*u^2 - u^3 + 3*u^4 - u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"1 - u - 2*u^2 + 2*u^4 + u^5 + u^6",
							"1 + u^2 + 3*u^3 + 5*u^4 + 3*u^5 + u^6",
							"2 - 2*u - u^2 - 2*u^3 + 2*u^4 + u^5 + u^6",
							"16 + 56*u + 80*u^2 + 64*u^3 + 33*u^4 + 6*u^5 + u^6",
							"11 - 20*u + 18*u^2 - 8*u^3 + 4*u^4 - 2*u^5 + u^6",
							"1 + 3*u + 7*u^2 + 5*u^3 + 3*u^4 + 2*u^5 + u^6",
							"1 - 2*u + 11*u^2 - 3*u^3 + 9*u^4 - u^5 + u^6"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"1 + u + 3*u^2 + u^3 + u^4 + u^6",
							"1 - u + 3*u^2 - u^3 + u^4 + u^6",
							"1 - 5*u + 9*u^2 - 7*u^3 + 7*u^4 - 2*u^5 + u^6",
							"1 + 5*u + 9*u^2 + 7*u^3 + 7*u^4 + 2*u^5 + u^6",
							"7 - 6*u + 8*u^2 - 8*u^3 + 10*u^4 - 4*u^5 + u^6",
							"16 - 8*u - 4*u^2 + 2*u^3 + 5*u^4 - 4*u^5 + u^6",
							"4 + 8*u + u^2 + 6*u^4 - 3*u^5 + u^6",
							"1 + 5*u + 8*u^2 + 4*u^3 - 3*u^5 + u^6",
							"2 + 4*u + 5*u^2 + 7*u^3 + 8*u^4 + 4*u^5 + u^6",
							"1 - 3*u + 7*u^2 - 5*u^3 + 3*u^4 - 2*u^5 + u^6",
							"31 - 62*u + 78*u^2 - 54*u^3 + 28*u^4 - 8*u^5 + u^6",
							"4 + 12*u + 21*u^2 + 21*u^3 + 13*u^4 + 5*u^5 + u^6",
							"11 - 27*u + 53*u^2 - 57*u^3 + 37*u^4 - 10*u^5 + u^6",
							"1 + 4*u + 48*u^2 + 26*u^3 - 8*u^4 - 4*u^5 + u^6",
							"11 + 20*u + 18*u^2 + 8*u^3 + 4*u^4 + 2*u^5 + u^6",
							"2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6",
							"1 + 3*u + 5*u^2 + 3*u^3 + u^4 + u^6",
							"7 + 17*u + 9*u^2 - 9*u^3 - 5*u^4 + 2*u^5 + u^6",
							"1 - 4*u + 10*u^2 - 8*u^3 + 6*u^4 - 4*u^5 + u^6",
							"2 + 3*u^2 - u^3 + 3*u^4 - u^5 + u^6",
							"1 + u - 2*u^2 + 2*u^4 - u^5 + u^6",
							"1 - u - 2*u^2 + 2*u^4 + u^5 + u^6",
							"1 + u^2 + 3*u^3 + 5*u^4 + 3*u^5 + u^6",
							"2 - 2*u - u^2 - 2*u^3 + 2*u^4 + u^5 + u^6",
							"16 + 56*u + 80*u^2 + 64*u^3 + 33*u^4 + 6*u^5 + u^6",
							"11 - 20*u + 18*u^2 - 8*u^3 + 4*u^4 - 2*u^5 + u^6",
							"1 + 3*u + 7*u^2 + 5*u^3 + 3*u^4 + 2*u^5 + u^6",
							"1 - 2*u + 11*u^2 - 3*u^3 + 9*u^4 - u^5 + u^6"
						],
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{3, 4}",
							1.44331
						],
						"ij_list":[
							[
								"{4, 10}"
							],
							[
								"{1, 4}",
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{1, 10}"
							],
							[
								"{3, 4}"
							],
							[
								"{2, 9}"
							],
							[
								"{6, 10}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{2, 3}",
								"{8, 9}"
							],
							[
								"{2, 7}"
							],
							[
								"{5, 7}"
							],
							[
								"{1, 5}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							],
							[
								"{2, 5}"
							],
							[
								"{5, 6}"
							],
							[
								"{1, 8}"
							],
							[
								"{4, 8}",
								"{5, 8}"
							],
							[
								"{4, 9}"
							],
							[
								"{1, 3}",
								"{4, 6}"
							],
							[
								"{2, 4}",
								"{3, 5}",
								"{3, 6}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{1, 9}",
								"{2, 8}",
								"{3, 8}"
							],
							[
								"{5, 10}",
								"{6, 8}",
								"{6, 9}"
							],
							[
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{3, 9}",
								"{3, 10}"
							],
							[
								"{5, 9}"
							],
							[
								"{7, 9}"
							],
							[
								"{2, 10}"
							],
							[
								"{7, 8}"
							]
						],
						"SortedReprnIndices":"{5, 6, 1, 2, 4, 3}",
						"aCuspShapeN":[
							"-1.4413689148068906844`5.105639892250559 - 0.6905967946208599865`4.7860892988676405*I",
							"-1.4413689148068906844`5.105639892250559 + 0.6905967946208599865`4.7860892988676405*I",
							"12.7815465556863752619`5.120619594124892 + 4.9105216056842605756`4.705163814104222*I",
							"12.7815465556863752619`5.120619594124892 - 4.9105216056842605756`4.705163814104222*I",
							"5.659822359120515423`4.984137260196177 - 6.0736249034590387786`5.01478242682706*I",
							"5.659822359120515423`4.984137260196177 + 6.0736249034590387786`5.01478242682706*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_164_3",
						"Generators":[
							"b",
							"-1 + a",
							"-1 + v"
						],
						"VariableOrder":[
							"b",
							"a",
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":6.4195e-2,
							"TimingZeroDimVars":6.9485e-2,
							"TimingmagmaVCompNormalize":7.0686e-2,
							"TimingNumberOfSols":3.1030000000000002e-2,
							"TimingIsRadical":2.0369999999999997e-3,
							"TimingArcColoring":7.9716e-2,
							"TimingObstruction":3.830000000000001e-4,
							"TimingComplexVolumeN":0.284854,
							"TimingaCuspShapeN":4.6630000000000005e-3,
							"TiminguValues":0.636057,
							"TiminguPolysN":7.1e-5,
							"TiminguPolys":0.802048,
							"TimingaCuspShape":9.6533e-2,
							"TimingRepresentationsN":3.0085000000000008e-2,
							"TiminguValues_ij":0.164169,
							"TiminguPoly_ij":0.163664,
							"TiminguPolys_ij_N":3.000000000000001e-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)^8*(2 + 3*u^2 - u^3 + 3*u^4 - u^5 + u^6)*(16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12)",
				"(1 + u - 2*u^2 + 2*u^4 - u^5 + u^6)*(1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12)*(19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16)",
				"(1 - u + 3*u^2 - u^3 + u^4 + u^6)*(1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12)*(1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16)",
				"(2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12)*(1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16)",
				"(1 - 2*u + u^2 + 3*u^3 + u^4)^4*(1 + 4*u + 10*u^2 + 8*u^3 + 6*u^4 + 4*u^5 + u^6)*(16 - 20*u + 15*u^2 - 10*u^3 + 21*u^4 - 107*u^5 + 201*u^6 - 202*u^7 + 143*u^8 - 82*u^9 + 35*u^10 - 9*u^11 + u^12)",
				"(1 - u + u^2)^8*(2 + 3*u^2 + u^3 + 3*u^4 + u^5 + u^6)*(16 + 96*u + 268*u^2 + 486*u^3 + 660*u^4 + 704*u^5 + 605*u^6 + 422*u^7 + 237*u^8 + 105*u^9 + 35*u^10 + 8*u^11 + u^12)",
				"(1 + u^2 - u^3 + u^4)^4*(1 + u^2 + 3*u^3 + 5*u^4 + 3*u^5 + u^6)*(4 + 22*u + 71*u^2 + 152*u^3 + 244*u^4 + 306*u^5 + 313*u^6 + 261*u^7 + 174*u^8 + 89*u^9 + 33*u^10 + 8*u^11 + u^12)",
				"(1 + u - 2*u^2 + 2*u^4 - u^5 + u^6)*(1 - 2*u + 5*u^2 - 8*u^3 + 27*u^4 - 38*u^5 + 51*u^6 - 30*u^7 + 32*u^8 - 9*u^9 + 9*u^10 - u^11 + u^12)*(19 - 48*u + 122*u^2 - 102*u^3 + 160*u^4 - 23*u^5 + 11*u^6 + 51*u^7 - 42*u^8 + 38*u^9 + 5*u^10 + 19*u^11 + 20*u^12 + 7*u^13 + 8*u^14 + u^15 + u^16)",
				"(2 + 2*u - u^2 + 2*u^3 + 2*u^4 - u^5 + u^6)*(2 + 4*u^2 - 9*u^3 + 2*u^4 - 13*u^5 + 12*u^6 - 3*u^7 + 12*u^8 - 2*u^9 + 3*u^10 - u^11 + u^12)*(1 - 6*u + 85*u^2 - 41*u^3 + 176*u^4 - 105*u^5 - 54*u^6 - 3*u^7 - 59*u^8 - 15*u^9 + 61*u^10 - 6*u^11 + 27*u^12 + 14*u^13 + 4*u^14 + u^15 + u^16)",
				"(1 - u + 3*u^2 - u^3 + u^4 + u^6)*(1 - 2*u + 2*u^3 + 5*u^4 - 2*u^5 - u^6 - u^7 + 6*u^8 - u^9 + u^12)*(1 - 4*u + 12*u^2 - 14*u^3 + 12*u^4 + 23*u^5 - 11*u^6 + 27*u^7 + 38*u^8 + 14*u^9 + 17*u^10 + 17*u^11 + 18*u^12 + 9*u^13 + 6*u^14 + 3*u^15 + u^16)"
			],
			"RileyPolyC":[
				"(1 + y + y^2)^8*(4 + 12*y + 21*y^2 + 21*y^3 + 13*y^4 + 5*y^5 + y^6)*(256 - 640*y - 368*y^2 + 1756*y^3 + 2152*y^4 + 792*y^5 - 115*y^6 - 194*y^7 - 45*y^8 + 23*y^9 + 19*y^10 + 6*y^11 + y^12)",
				"(1 - 5*y + 8*y^2 - 4*y^3 + 3*y^5 + y^6)*(1 + 6*y + 47*y^2 + 156*y^3 + 575*y^4 + 1132*y^5 + 1993*y^6 + 2160*y^7 + 1380*y^8 + 537*y^9 + 127*y^10 + 17*y^11 + y^12)*(361 + 2332*y + 11172*y^2 + 26846*y^3 + 26892*y^4 + 6985*y^5 + 583*y^6 + 9555*y^7 + 8786*y^8 - 32*y^9 - 3271*y^10 - 1445*y^11 + 54*y^12 + 243*y^13 + 90*y^14 + 15*y^15 + y^16)",
				"(1 + 5*y + 9*y^2 + 7*y^3 + 7*y^4 + 2*y^5 + y^6)*(1 - 4*y + 18*y^2 - 14*y^3 + 41*y^4 - 14*y^5 + 63*y^6 - 17*y^7 + 44*y^8 - 3*y^9 + 12*y^10 + y^12)*(1 + 8*y + 56*y^2 + 254*y^3 + 816*y^4 + 1021*y^5 + 763*y^6 - 809*y^7 + 386*y^8 - 380*y^9 + 449*y^10 + 343*y^11 + 214*y^12 + 67*y^13 + 18*y^14 + 3*y^15 + y^16)",
				"(4 - 8*y + y^2 + 6*y^4 + 3*y^5 + y^6)*(4 + 16*y + 24*y^2 - 17*y^3 - 86*y^4 - 67*y^5 + 106*y^6 + 229*y^7 + 182*y^8 + 86*y^9 + 29*y^10 + 5*y^11 + y^12)*(1 + 134*y + 7085*y^2 + 26871*y^3 + 13032*y^4 - 40367*y^5 - 9360*y^6 + 28959*y^7 + 6889*y^8 - 5775*y^9 + 569*y^10 + 3104*y^11 + 1297*y^12 + 154*y^13 + 42*y^14 + 7*y^15 + y^16)",
				"(1 - 2*y + 15*y^2 - 7*y^3 + y^4)^4*(1 + 4*y + 48*y^2 + 26*y^3 - 8*y^4 - 4*y^5 + y^6)*(256 + 80*y + 497*y^2 + 2682*y^3 + 827*y^4 - 4917*y^5 + 2261*y^6 + 454*y^7 - 493*y^8 + 52*y^9 + 35*y^10 - 11*y^11 + y^12)",
				"(1 + y + y^2)^8*(4 + 12*y + 21*y^2 + 21*y^3 + 13*y^4 + 5*y^5 + y^6)*(256 - 640*y - 368*y^2 + 1756*y^3 + 2152*y^4 + 792*y^5 - 115*y^6 - 194*y^7 - 45*y^8 + 23*y^9 + 19*y^10 + 6*y^11 + y^12)",
				"(1 + 2*y + 3*y^2 + y^3 + y^4)^4*(1 + 2*y + 11*y^2 + 3*y^3 + 9*y^4 + y^5 + y^6)*(16 + 84*y + 305*y^2 + 584*y^3 + 866*y^4 + 820*y^5 + 435*y^6 + 149*y^7 + 68*y^8 + 13*y^9 + 13*y^10 + 2*y^11 + y^12)",
				"(1 - 5*y + 8*y^2 - 4*y^3 + 3*y^5 + y^6)*(1 + 6*y + 47*y^2 + 156*y^3 + 575*y^4 + 1132*y^5 + 1993*y^6 + 2160*y^7 + 1380*y^8 + 537*y^9 + 127*y^10 + 17*y^11 + y^12)*(361 + 2332*y + 11172*y^2 + 26846*y^3 + 26892*y^4 + 6985*y^5 + 583*y^6 + 9555*y^7 + 8786*y^8 - 32*y^9 - 3271*y^10 - 1445*y^11 + 54*y^12 + 243*y^13 + 90*y^14 + 15*y^15 + y^16)",
				"(4 - 8*y + y^2 + 6*y^4 + 3*y^5 + y^6)*(4 + 16*y + 24*y^2 - 17*y^3 - 86*y^4 - 67*y^5 + 106*y^6 + 229*y^7 + 182*y^8 + 86*y^9 + 29*y^10 + 5*y^11 + y^12)*(1 + 134*y + 7085*y^2 + 26871*y^3 + 13032*y^4 - 40367*y^5 - 9360*y^6 + 28959*y^7 + 6889*y^8 - 5775*y^9 + 569*y^10 + 3104*y^11 + 1297*y^12 + 154*y^13 + 42*y^14 + 7*y^15 + y^16)",
				"(1 + 5*y + 9*y^2 + 7*y^3 + 7*y^4 + 2*y^5 + y^6)*(1 - 4*y + 18*y^2 - 14*y^3 + 41*y^4 - 14*y^5 + 63*y^6 - 17*y^7 + 44*y^8 - 3*y^9 + 12*y^10 + y^12)*(1 + 8*y + 56*y^2 + 254*y^3 + 816*y^4 + 1021*y^5 + 763*y^6 - 809*y^7 + 386*y^8 - 380*y^9 + 449*y^10 + 343*y^11 + 214*y^12 + 67*y^13 + 18*y^14 + 3*y^15 + y^16)"
			]
		},
		"GeometricRepresentation":[
			1.2506699999999999e1,
			[
				"J10_164_0",
				1,
				"{11, 12}"
			]
		]
	}
}