{
	"Index":182,
	"Name":"10_98",
	"RolfsenName":"10_98",
	"DTname":"10a_96",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-10, 16, 12, 18, 14, -20, 6, 2, 8, 4}",
		"Acode":"{-6, 9, 7, 10, 8, -1, 4, 2, 5, 3}",
		"PDcode":[
			"{1, 10, 2, 11}",
			"{3, 17, 4, 16}",
			"{5, 13, 6, 12}",
			"{7, 19, 8, 18}",
			"{9, 15, 10, 14}",
			"{11, 20, 12, 1}",
			"{13, 7, 14, 6}",
			"{15, 3, 16, 2}",
			"{17, 9, 18, 8}",
			"{19, 5, 20, 4}"
		],
		"CBtype":"{3, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{4, 10, 7}",
				[],
				[
					"{4, 10, 5, 1}",
					"{7, 4, 8, 1}",
					"{4, 7, 3, 2}",
					"{10, 3, 1, 1}",
					"{7, -1, 6, 2}",
					"{10, 5, 9, 2}",
					"{3, 9, 2, 2}"
				],
				"{5, 8}",
				"{1}",
				1
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - a + a*b - b^2 + a*u^2 - a^2*u^2 + b*u^2 + 2*a*b*u^2 - 2*a^2*b*u^2 - b^2*u^2 - 3*a*b^2*u^2 + a^3*b^2*u^2 + 3*a^2*b^3*u^2 - a^3*b^4*u^2",
						"-b + b^2 + u^2 - a*u^2 - b*u^2 - a*b*u^2 + b^2*u^2 - b^3*u^2 + a^2*b^3*u^2 + 2*a*b^4*u^2 - a^2*b^5*u^2",
						"a - 2*b + a*b^2 + b^3 - a*b^4 - u - a*u^2 + 3*b*u^2 + 2*a^2*b*u^2 - 6*a*b^2*u^2 - a^3*b^2*u^2 + 2*b^3*u^2 + 3*a^2*b^3*u^2 - a*b^4*u^2 - b^5*u^2 - a*u^4 + 2*b*u^4 + 2*a^2*b*u^4 - 2*a*b^2*u^4 - a^3*b^2*u^4 - 4*b^3*u^4 + 5*a*b^4*u^4 - 2*b^5*u^4 + 2*a*u^6 - 4*b*u^6 - 4*a^2*b*u^6 + 12*a*b^2*u^6 + 2*a^3*b^2*u^6 - 6*b^3*u^6 - 8*a^2*b^3*u^6 + 7*a*b^4*u^6 - b^5*u^6 + 3*a*u^8 - 4*b*u^8 - 6*a^2*b*u^8 + 10*a*b^2*u^8 + 3*a^3*b^2*u^8 - 2*b^3*u^8 - 6*a^2*b^3*u^8 + 2*a*b^4*u^8 + a*u^10 - b*u^10 - 2*a^2*b*u^10 + 2*a*b^2*u^10 + a^3*b^2*u^10 - a^2*b^3*u^10",
						"b + b^3 - b^5 - u + b*u^2 - 2*b^3*u^2 - a^2*b^3*u^2 + 4*a*b^4*u^2 - 3*b^5*u^2 - u^3 + a*u^4 - 2*a^2*b*u^4 + 6*a*b^2*u^4 + a^3*b^2*u^4 - 8*b^3*u^4 - 6*a^2*b^3*u^4 + 11*a*b^4*u^4 - 4*b^5*u^4 + 4*a*u^6 - 6*b*u^6 - 8*a^2*b*u^6 + 20*a*b^2*u^6 + 4*a^3*b^2*u^6 - 12*b^3*u^6 - 14*a^2*b^3*u^6 + 14*a*b^4*u^6 - 3*b^5*u^6 + 6*a*u^8 - 9*b*u^8 - 12*a^2*b*u^8 + 24*a*b^2*u^8 + 6*a^3*b^2*u^8 - 8*b^3*u^8 - 15*a^2*b^3*u^8 + 9*a*b^4*u^8 - b^5*u^8 + 4*a*u^10 - 5*b*u^10 - 8*a^2*b*u^10 + 12*a*b^2*u^10 + 4*a^3*b^2*u^10 - 2*b^3*u^10 - 7*a^2*b^3*u^10 + 2*a*b^4*u^10 + a*u^12 - b*u^12 - 2*a^2*b*u^12 + 2*a*b^2*u^12 + a^3*b^2*u^12 - a^2*b^3*u^12"
					],
					"TimingForPrimaryIdeals":0.99677
				},
				"v":{
					"CheckEq":[
						"b + b^3 - b^5 - b^5*v^2",
						"1 - a + a*b - b^2 + b*v^2 - 2*b^3*v^2 + a*b^4*v^2 + b^5*v^2 - a*b^6*v^2",
						"-b + b^2 + b^5*v^2 - b^7*v^2",
						"a - 2*b + a*b^2 + b^3 - a*b^4 - v + 2*b^3*v^2 - a*b^4*v^2 - b^5*v^2 - b^5*v^4"
					],
					"TimingForPrimaryIdeals":0.10249
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_98_0",
						"Generators":[
							"9873021 + 9342488*b - 51948197*u + 129559937*u^2 - 198580863*u^3 + 224181920*u^4 - 210889829*u^5 + 168505060*u^6 - 110631994*u^7 + 67149760*u^8 - 35850402*u^9 + 15314376*u^10 - 4789953*u^11",
							"2924955 + 23356220*a - 132461546*u + 235840589*u^2 - 423679166*u^3 + 498715318*u^4 - 459419041*u^5 + 405951125*u^6 - 261904435*u^7 + 163643603*u^8 - 91696433*u^9 + 38491161*u^10 - 16446192*u^11",
							"5 - 20*u + 64*u^2 - 106*u^3 + 149*u^4 - 157*u^5 + 139*u^6 - 110*u^7 + 70*u^8 - 42*u^9 + 22*u^10 - 9*u^11 + 3*u^12"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":9.1984e-2,
							"TimingZeroDimVars":6.950100000000001e-2,
							"TimingmagmaVCompNormalize":7.0676e-2,
							"TimingNumberOfSols":0.180208,
							"TimingIsRadical":7.811e-3,
							"TimingArcColoring":5.1291e-2,
							"TimingObstruction":3.0196e-2,
							"TimingComplexVolumeN":1.0709147000000002e1,
							"TimingaCuspShapeN":6.754500000000001e-2,
							"TiminguValues":0.666303,
							"TiminguPolysN":2.0278e-2,
							"TiminguPolys":0.841334,
							"TimingaCuspShape":0.11911,
							"TimingRepresentationsN":0.119077,
							"TiminguValues_ij":0.200791,
							"TiminguPoly_ij":1.463186,
							"TiminguPolys_ij_N":3.0291000000000002e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":12,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(-32338205 - 118995099*u + 307690751*u^2 - 541780449*u^3 + 641790512*u^4 - 649565819*u^5 + 530049220*u^6 - 340577310*u^7 + 222654472*u^8 - 112663862*u^9 + 54419664*u^10 - 14906103*u^11)\/93424880",
								"(-4318419 + 29836229*u - 58947619*u^2 + 113465959*u^3 - 132165684*u^4 + 129102503*u^5 - 112536106*u^6 + 74050252*u^7 - 46013626*u^8 + 26637968*u^9 - 11185302*u^10 + 4807941*u^11)\/9342488"
							],
							[
								"(117101205 - 229358991*u + 383145189*u^2 - 340345861*u^3 + 290681588*u^4 - 194112841*u^5 + 72303370*u^6 - 38789160*u^7 + 8265218*u^8 + 7428412*u^9 - 7089474*u^10 + 7924233*u^11)\/46712440",
								"(5403053 - 23083641*u + 50160345*u^2 - 99890347*u^3 + 124166264*u^4 - 116952957*u^5 + 107513880*u^6 - 68740510*u^7 + 43452684*u^8 - 24665790*u^9 + 10935756*u^10 - 4465557*u^11)\/9342488"
							],
							[
								"(38592465 - 59529498*u + 65978927*u^2 - 70960258*u^3 + 47040454*u^4 - 30825703*u^5 + 8540035*u^6 - 1578205*u^7 + 1298669*u^8 + 3488161*u^9 - 1734537*u^10 + 1600824*u^11)\/23356220",
								"(935583 - 13512587*u + 30644891*u^2 - 92530225*u^3 + 106006120*u^4 - 114260239*u^5 + 105458184*u^6 - 68706322*u^7 + 45863148*u^8 - 25123522*u^9 + 12772476*u^10 - 4902447*u^11)\/9342488"
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"(100782025 + 94993667*u + 20152997*u^2 + 184223577*u^3 - 263514536*u^4 + 213454967*u^5 - 250633280*u^6 + 160950290*u^7 - 103599276*u^8 + 64188386*u^9 - 26299692*u^10 + 16209159*u^11)\/93424880",
								"(-3102824 + 12677443*u - 23324238*u^2 + 37855245*u^3 - 35731302*u^4 + 34297582*u^5 - 24541977*u^6 + 14881197*u^7 - 9225543*u^8 + 4067827*u^9 - 1852785*u^10 + 130161*u^11)\/4671244"
							],
							[
								"(-2924955 + 132461546*u - 235840589*u^2 + 423679166*u^3 - 498715318*u^4 + 459419041*u^5 - 405951125*u^6 + 261904435*u^7 - 163643603*u^8 + 91696433*u^9 - 38491161*u^10 + 16446192*u^11)\/23356220",
								"(-9873021 + 51948197*u - 129559937*u^2 + 198580863*u^3 - 224181920*u^4 + 210889829*u^5 - 168505060*u^6 + 110631994*u^7 - 67149760*u^8 + 35850402*u^9 - 15314376*u^10 + 4789953*u^11)\/9342488"
							],
							[
								"(43515195 + 5182107*u + 176118507*u^2 - 145545983*u^3 + 123478964*u^4 - 135611063*u^5 + 30623050*u^6 - 29351100*u^7 + 8461594*u^8 + 4140856*u^9 - 410442*u^10 + 8942619*u^11)\/46712440",
								"(-9873021 + 51948197*u - 129559937*u^2 + 198580863*u^3 - 224181920*u^4 + 210889829*u^5 - 168505060*u^6 + 110631994*u^7 - 67149760*u^8 + 35850402*u^9 - 15314376*u^10 + 4789953*u^11)\/9342488"
							],
							[
								"u",
								"u + u^3"
							],
							[
								0,
								"u"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"0.93953 - 1.28267*I",
							"0.93953 + 1.28267*I",
							"3.72744 - 0.65506*I",
							"3.72744 + 0.65506*I",
							"-10.5262 + 7.73722*I",
							"-10.5262 - 7.73722*I",
							"-1.38664 + 8.65525*I",
							"-1.38664 - 8.65525*I",
							"-7.0244 - 14.4129*I",
							"-7.0244 + 14.4129*I",
							"-0.534161 - 1.00859*I",
							"-0.534161 + 1.00859*I"
						],
						"uPolysN":[
							"5\/3 + (26*u)\/3 + 22*u^2 + 38*u^3 + (181*u^4)\/3 + (211*u^5)\/3 + (205*u^6)\/3 + 56*u^7 + 36*u^8 + 20*u^9 + (28*u^10)\/3 + 3*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"5\/3 + (20*u)\/3 + (64*u^2)\/3 + (106*u^3)\/3 + (149*u^4)\/3 + (157*u^5)\/3 + (139*u^6)\/3 + (110*u^7)\/3 + (70*u^8)\/3 + 14*u^9 + (22*u^10)\/3 + 3*u^11 + u^12",
							"3\/2 + 6*u + (19*u^2)\/2 + 6*u^3 + 6*u^4 + (15*u^5)\/2 - (5*u^6)\/2 - (13*u^7)\/2 + (9*u^8)\/2 + (9*u^9)\/2 - u^10\/2 - 2*u^11 + u^12",
							"5\/3 + (26*u)\/3 + 22*u^2 + 38*u^3 + (181*u^4)\/3 + (211*u^5)\/3 + (205*u^6)\/3 + 56*u^7 + 36*u^8 + 20*u^9 + (28*u^10)\/3 + 3*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"5\/3 + (20*u)\/3 + (64*u^2)\/3 + (106*u^3)\/3 + (149*u^4)\/3 + (157*u^5)\/3 + (139*u^6)\/3 + (110*u^7)\/3 + (70*u^8)\/3 + 14*u^9 + (22*u^10)\/3 + 3*u^11 + u^12",
							"3\/2 + 6*u + (19*u^2)\/2 + 6*u^3 + 6*u^4 + (15*u^5)\/2 - (5*u^6)\/2 - (13*u^7)\/2 + (9*u^8)\/2 + (9*u^9)\/2 - u^10\/2 - 2*u^11 + u^12"
						],
						"uPolys":[
							"3*(5 + 26*u + 66*u^2 + 114*u^3 + 181*u^4 + 211*u^5 + 205*u^6 + 168*u^7 + 108*u^8 + 60*u^9 + 28*u^10 + 9*u^11 + 3*u^12)",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"3*(5 + 20*u + 64*u^2 + 106*u^3 + 149*u^4 + 157*u^5 + 139*u^6 + 110*u^7 + 70*u^8 + 42*u^9 + 22*u^10 + 9*u^11 + 3*u^12)",
							"2*(3 + 12*u + 19*u^2 + 12*u^3 + 12*u^4 + 15*u^5 - 5*u^6 - 13*u^7 + 9*u^8 + 9*u^9 - u^10 - 4*u^11 + 2*u^12)",
							"3*(5 + 26*u + 66*u^2 + 114*u^3 + 181*u^4 + 211*u^5 + 205*u^6 + 168*u^7 + 108*u^8 + 60*u^9 + 28*u^10 + 9*u^11 + 3*u^12)",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"3*(5 + 20*u + 64*u^2 + 106*u^3 + 149*u^4 + 157*u^5 + 139*u^6 + 110*u^7 + 70*u^8 + 42*u^9 + 22*u^10 + 9*u^11 + 3*u^12)",
							"2*(3 + 12*u + 19*u^2 + 12*u^3 + 12*u^4 + 15*u^5 - 5*u^6 - 13*u^7 + 9*u^8 + 9*u^9 - u^10 - 4*u^11 + 2*u^12)"
						],
						"aCuspShape":"-6 + (-21318123 + 80416785*u - 115199883*u^2 + 171140219*u^3 - 181063236*u^4 + 153945863*u^5 - 133792278*u^6 + 83266848*u^7 - 50516950*u^8 + 27097068*u^9 - 11352594*u^10 + 4958289*u^11)\/2335622",
						"RepresentationsN":[
							[
								"u->0.294163 + 0.893263 I",
								"a->-0.392558 + 0.428484 I",
								"b->0.312276 - 1.3748 I"
							],
							[
								"u->0.294163 - 0.893263 I",
								"a->-0.392558 - 0.428484 I",
								"b->0.312276 + 1.3748 I"
							],
							[
								"u->-0.13231 + 1.14986 I",
								"a->-0.019852 + 0.332765 I",
								"b->-0.43581 - 0.817904 I"
							],
							[
								"u->-0.13231 - 1.14986 I",
								"a->-0.019852 - 0.332765 I",
								"b->-0.43581 + 0.817904 I"
							],
							[
								"u->1.25833 + 0.213822 I",
								"a->-1.45041 + 0.16116 I",
								"b->-1.32511 + 0.371579 I"
							],
							[
								"u->1.25833 - 0.213822 I",
								"a->-1.45041 - 0.16116 I",
								"b->-1.32511 - 0.371579 I"
							],
							[
								"u->-0.77981 + 1.24219 I",
								"a->-1.28771 - 0.68411 I",
								"b->-1.17089 + 0.448059 I"
							],
							[
								"u->-0.77981 - 1.24219 I",
								"a->-1.28771 + 0.68411 I",
								"b->-1.17089 - 0.448059 I"
							],
							[
								"u->0.66776 + 1.32565 I",
								"a->1.16439 - 0.95583 I",
								"b->1.36378 + 0.57208 I"
							],
							[
								"u->0.66776 - 1.32565 I",
								"a->1.16439 + 0.95583 I",
								"b->1.36378 - 0.57208 I"
							],
							[
								"u->0.191864 + 0.381263 I",
								"a->0.986139 + 0.917994 I",
								"b->0.255755 + 0.338417 I"
							],
							[
								"u->0.191864 - 0.381263 I",
								"a->0.986139 - 0.917994 I",
								"b->0.255755 - 0.338417 I"
							]
						],
						"Epsilon":0.915998,
						"uPolys_ij":[
							"3*(5 + 20*u + 64*u^2 + 106*u^3 + 149*u^4 + 157*u^5 + 139*u^6 + 110*u^7 + 70*u^8 + 42*u^9 + 22*u^10 + 9*u^11 + 3*u^12)",
							"9*(25 - 240*u + 1346*u^2 - 2946*u^3 + 3009*u^4 - 953*u^5 - 777*u^6 + 796*u^7 - 156*u^8 - 170*u^9 + 148*u^10 - 51*u^11 + 9*u^12)",
							"27*(200 + 540*u + 1650*u^2 + 1417*u^3 + 2117*u^4 + 4697*u^5 + 18426*u^6 + 6500*u^7 - 2789*u^8 - 1785*u^9 + 31*u^10 + 162*u^11 + 27*u^12)",
							"2*(3 + 6*u + 31*u^2 - 26*u^3 + 192*u^4 - 119*u^5 + 375*u^6 + 3*u^7 + 163*u^8 + u^9 + 27*u^10 + 2*u^12)",
							"2*(3 - 12*u + 61*u^2 - 104*u^3 + 196*u^4 - 53*u^5 - 161*u^6 + 37*u^7 + 81*u^8 - 13*u^9 - 17*u^10 + 2*u^12)",
							"216 + 540*u + 818*u^2 - 85*u^3 + 913*u^4 - 348*u^5 + 448*u^6 - 118*u^7 + 142*u^8 + 8*u^9 + 22*u^10 + 3*u^11 + u^12",
							"4 - 11*u + 121*u^2 + 36*u^3 + 21*u^4 + 101*u^5 + 127*u^6 + 29*u^7 - 24*u^8 - 13*u^9 + 4*u^10 + 4*u^11 + u^12",
							"6*(31 - 130*u + 381*u^2 - 964*u^3 + 1950*u^4 - 2851*u^5 + 2911*u^6 - 2063*u^7 + 1043*u^8 - 407*u^9 + 137*u^10 - 24*u^11 + 6*u^12)",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"3*(5 + 26*u + 66*u^2 + 114*u^3 + 181*u^4 + 211*u^5 + 205*u^6 + 168*u^7 + 108*u^8 + 60*u^9 + 28*u^10 + 9*u^11 + 3*u^12)",
							"27*(4096 - 30208*u + 129536*u^2 - 340352*u^3 + 571968*u^4 - 642848*u^5 + 498752*u^6 - 271952*u^7 + 104620*u^8 - 27998*u^9 + 4999*u^10 - 540*u^11 + 27*u^12)",
							"6*(7 - 62*u + 229*u^2 - 468*u^3 + 566*u^4 - 285*u^5 - 233*u^6 + 307*u^7 + 127*u^8 - 113*u^9 - 43*u^10 + 12*u^11 + 6*u^12)",
							"18*(307 + 716*u + 511*u^2 - 248*u^3 + 556*u^4 + 1783*u^5 + 4125*u^6 + 3535*u^7 + 2063*u^8 + 583*u^9 + 287*u^10 + 48*u^11 + 18*u^12)",
							"12*(2 - 41*u + 327*u^2 + 72*u^3 + 832*u^4 + 110*u^5 - 1386*u^6 - 512*u^7 + 826*u^8 + 419*u^9 - 101*u^10 - 48*u^11 + 12*u^12)",
							"2*(3 + 12*u + 19*u^2 + 12*u^3 + 12*u^4 + 15*u^5 - 5*u^6 - 13*u^7 + 9*u^8 + 9*u^9 - u^10 - 4*u^11 + 2*u^12)",
							"18*(59 - 334*u + 1533*u^2 - 4254*u^3 + 8922*u^4 - 12857*u^5 + 11893*u^6 - 4883*u^7 - 671*u^8 + 1099*u^9 - 121*u^10 - 84*u^11 + 18*u^12)",
							"4*(9 + 30*u + 145*u^2 + 78*u^3 - 40*u^4 - 87*u^5 + 485*u^6 + 381*u^7 + 493*u^8 + 223*u^9 + 109*u^10 + 20*u^11 + 4*u^12)",
							"9*(25 - 16*u + 238*u^2 + 1974*u^3 + 4057*u^4 + 2801*u^5 - 197*u^6 - 784*u^7 + 272*u^8 + 654*u^9 + 352*u^10 + 87*u^11 + 9*u^12)"
						],
						"GeometricComponent":"{9, 10}",
						"uPolys_ij_N":[
							"5\/3 + (20*u)\/3 + (64*u^2)\/3 + (106*u^3)\/3 + (149*u^4)\/3 + (157*u^5)\/3 + (139*u^6)\/3 + (110*u^7)\/3 + (70*u^8)\/3 + 14*u^9 + (22*u^10)\/3 + 3*u^11 + u^12",
							"25\/9 - (80*u)\/3 + (1346*u^2)\/9 - (982*u^3)\/3 + (1003*u^4)\/3 - (953*u^5)\/9 - (259*u^6)\/3 + (796*u^7)\/9 - (52*u^8)\/3 - (170*u^9)\/9 + (148*u^10)\/9 - (17*u^11)\/3 + u^12",
							"200\/27 + 20*u + (550*u^2)\/9 + (1417*u^3)\/27 + (2117*u^4)\/27 + (4697*u^5)\/27 + (6142*u^6)\/9 + (6500*u^7)\/27 - (2789*u^8)\/27 - (595*u^9)\/9 + (31*u^10)\/27 + 6*u^11 + u^12",
							"3\/2 + 3*u + (31*u^2)\/2 - 13*u^3 + 96*u^4 - (119*u^5)\/2 + (375*u^6)\/2 + (3*u^7)\/2 + (163*u^8)\/2 + u^9\/2 + (27*u^10)\/2 + u^12",
							"3\/2 - 6*u + (61*u^2)\/2 - 52*u^3 + 98*u^4 - (53*u^5)\/2 - (161*u^6)\/2 + (37*u^7)\/2 + (81*u^8)\/2 - (13*u^9)\/2 - (17*u^10)\/2 + u^12",
							"216 + 540*u + 818*u^2 - 85*u^3 + 913*u^4 - 348*u^5 + 448*u^6 - 118*u^7 + 142*u^8 + 8*u^9 + 22*u^10 + 3*u^11 + u^12",
							"4 - 11*u + 121*u^2 + 36*u^3 + 21*u^4 + 101*u^5 + 127*u^6 + 29*u^7 - 24*u^8 - 13*u^9 + 4*u^10 + 4*u^11 + u^12",
							"31\/6 - (65*u)\/3 + (127*u^2)\/2 - (482*u^3)\/3 + 325*u^4 - (2851*u^5)\/6 + (2911*u^6)\/6 - (2063*u^7)\/6 + (1043*u^8)\/6 - (407*u^9)\/6 + (137*u^10)\/6 - 4*u^11 + u^12",
							"2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12",
							"5\/3 + (26*u)\/3 + 22*u^2 + 38*u^3 + (181*u^4)\/3 + (211*u^5)\/3 + (205*u^6)\/3 + 56*u^7 + 36*u^8 + 20*u^9 + (28*u^10)\/3 + 3*u^11 + u^12",
							"4096\/27 - (30208*u)\/27 + (129536*u^2)\/27 - (340352*u^3)\/27 + 21184*u^4 - (642848*u^5)\/27 + (498752*u^6)\/27 - (271952*u^7)\/27 + (104620*u^8)\/27 - (27998*u^9)\/27 + (4999*u^10)\/27 - 20*u^11 + u^12",
							"7\/6 - (31*u)\/3 + (229*u^2)\/6 - 78*u^3 + (283*u^4)\/3 - (95*u^5)\/2 - (233*u^6)\/6 + (307*u^7)\/6 + (127*u^8)\/6 - (113*u^9)\/6 - (43*u^10)\/6 + 2*u^11 + u^12",
							"307\/18 + (358*u)\/9 + (511*u^2)\/18 - (124*u^3)\/9 + (278*u^4)\/9 + (1783*u^5)\/18 + (1375*u^6)\/6 + (3535*u^7)\/18 + (2063*u^8)\/18 + (583*u^9)\/18 + (287*u^10)\/18 + (8*u^11)\/3 + u^12",
							"1\/6 - (41*u)\/12 + (109*u^2)\/4 + 6*u^3 + (208*u^4)\/3 + (55*u^5)\/6 - (231*u^6)\/2 - (128*u^7)\/3 + (413*u^8)\/6 + (419*u^9)\/12 - (101*u^10)\/12 - 4*u^11 + u^12",
							"3\/2 + 6*u + (19*u^2)\/2 + 6*u^3 + 6*u^4 + (15*u^5)\/2 - (5*u^6)\/2 - (13*u^7)\/2 + (9*u^8)\/2 + (9*u^9)\/2 - u^10\/2 - 2*u^11 + u^12",
							"59\/18 - (167*u)\/9 + (511*u^2)\/6 - (709*u^3)\/3 + (1487*u^4)\/3 - (12857*u^5)\/18 + (11893*u^6)\/18 - (4883*u^7)\/18 - (671*u^8)\/18 + (1099*u^9)\/18 - (121*u^10)\/18 - (14*u^11)\/3 + u^12",
							"9\/4 + (15*u)\/2 + (145*u^2)\/4 + (39*u^3)\/2 - 10*u^4 - (87*u^5)\/4 + (485*u^6)\/4 + (381*u^7)\/4 + (493*u^8)\/4 + (223*u^9)\/4 + (109*u^10)\/4 + 5*u^11 + u^12",
							"25\/9 - (16*u)\/9 + (238*u^2)\/9 + (658*u^3)\/3 + (4057*u^4)\/9 + (2801*u^5)\/9 - (197*u^6)\/9 - (784*u^7)\/9 + (272*u^8)\/9 + (218*u^9)\/3 + (352*u^10)\/9 + (29*u^11)\/3 + u^12"
						],
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{3, 4}",
							0.65506
						],
						"ij_list":[
							[
								"{4, 10}",
								"{5, 9}",
								"{5, 10}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{2, 7}",
								"{4, 9}"
							],
							[
								"{1, 8}",
								"{3, 6}"
							],
							[
								"{3, 5}",
								"{8, 10}"
							],
							[
								"{3, 8}"
							],
							[
								"{2, 3}",
								"{3, 4}",
								"{7, 8}",
								"{8, 9}"
							],
							[
								"{1, 4}",
								"{6, 9}"
							],
							[
								"{2, 8}",
								"{2, 9}",
								"{3, 7}",
								"{3, 9}",
								"{4, 7}",
								"{4, 8}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{2, 4}",
								"{7, 9}"
							],
							[
								"{2, 5}",
								"{7, 10}"
							],
							[
								"{2, 10}",
								"{5, 7}"
							],
							[
								"{1, 5}",
								"{6, 10}"
							],
							[
								"{1, 3}",
								"{3, 10}",
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{1, 9}",
								"{4, 6}"
							],
							[
								"{1, 10}",
								"{5, 6}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							]
						],
						"SortedReprnIndices":"{10, 9, 7, 8, 5, 6, 2, 1, 12, 11, 4, 3}",
						"aCuspShapeN":[
							"-9.9715900481716437915`5.09292332655381 + 5.4953960362019661744`4.834157907209821*I",
							"-9.9715900481716437915`5.09292332655381 - 5.4953960362019661744`4.834157907209821*I",
							"0.9653912688165936355`4.728624494909784 + 2.3605354529733018578`5.116931655753648*I",
							"0.9653912688165936355`4.728624494909784 - 2.3605354529733018578`5.116931655753648*I",
							"-13.2704711246485198423`5.119963542726062 - 5.1579833092818111424`4.7095571338542985*I",
							"-13.2704711246485198423`5.119963542726062 + 5.1579833092818111424`4.7095571338542985*I",
							"-8.0535965748801959701`5.007962609714743 - 7.7582097732959543815`4.9917342570715615*I",
							"-8.0535965748801959701`5.007962609714743 + 7.7582097732959543815`4.9917342570715615*I",
							"-10.0118400117923132078`5.047075176623531 + 7.820774526293942482`4.939811040929971*I",
							"-10.0118400117923132078`5.047075176623531 - 7.820774526293942482`4.939811040929971*I",
							"-7.6578935093239208637`5.026701485132985 + 6.7136164583887115769`4.969548689227853*I",
							"-7.6578935093239208637`5.026701485132985 - 6.7136164583887115769`4.969548689227853*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_98_1",
						"Generators":[
							"-2 - a + b - 3*u - 4*u^2 - a*u^2 - 4*u^3 - 5*u^4 - 5*u^5 - 3*u^6 - 3*u^7 - u^8 - u^9",
							"-7 + 6*a + 2*a^2 - 15*u + 12*a*u - 8*u^2 + 16*a*u^2 - 16*u^3 + 12*a*u^3 - 24*u^4 + 20*a*u^4 - 17*u^5 + 22*a*u^5 - 18*u^6 + 12*a*u^6 - 9*u^7 + 14*a*u^7 - 8*u^8 + 4*a*u^8 - 3*u^9 + 6*a*u^9",
							"1 + 2*u + 3*u^2 + 4*u^3 + 4*u^4 + 5*u^5 + 5*u^6 + 3*u^7 + 3*u^8 + u^9 + u^10"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":9.280900000000003e-2,
							"TimingZeroDimVars":7.7966e-2,
							"TimingmagmaVCompNormalize":7.9356e-2,
							"TimingNumberOfSols":0.266719,
							"TimingIsRadical":1.5635e-2,
							"TimingArcColoring":5.0187999999999997e-2,
							"TimingObstruction":5.1254e-2,
							"TimingComplexVolumeN":1.7704701e1,
							"TimingaCuspShapeN":0.111879,
							"TiminguValues":0.682616,
							"TiminguPolysN":2.6836000000000002e-2,
							"TiminguPolys":1.026448,
							"TimingaCuspShape":0.151977,
							"TimingRepresentationsN":0.169804,
							"TiminguValues_ij":0.215902,
							"TiminguPolys_ij_N":7.7755e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":20,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(5 - 4*a + 3*u - 6*a*u + 2*u^2 - 4*a*u^2 + 6*u^3 - 8*a*u^3 + 6*u^4 - 6*a*u^4 + u^5 - 10*a*u^5 + 4*u^6 - 4*a*u^6 - u^7 - 6*a*u^7 + 2*u^8 - 2*a*u^8 - u^9 - 2*a*u^9)\/2",
								"-1 - 2*a - 2*u - 2*a*u - 4*u^2 - 4*a*u^2 - 3*u^3 - 4*a*u^3 - 5*u^4 - 3*a*u^4 - 7*u^5 - 5*a*u^5 - 3*u^6 - a*u^6 - 5*u^7 - 3*a*u^7 - u^8 - 2*u^9 - a*u^9"
							],
							[
								"-1 + 2*a - u + 3*a*u + 2*u^2 + 4*a*u^2 - u^3 + 4*a*u^3 - u^4 + 5*a*u^4 + 2*u^5 + 5*a*u^5 - u^6 + 3*a*u^6 + 2*u^7 + 3*a*u^7 - u^8 + a*u^8 + u^9 + a*u^9",
								-1
							],
							[
								"2*a - u + 2*a*u + 3*u^2 + 4*a*u^2 - u^3 + 3*a*u^3 + 5*a*u^4 + 2*u^5 + 5*a*u^5 - u^6 + 3*a*u^6 + 2*u^7 + 3*a*u^7 - u^8 + a*u^8 + u^9 + a*u^9",
								"-(a*u) + 2*u^2 - 2*a*u^3 + 2*u^4 - a*u^5 + u^6"
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"(1 - 2*a + 3*u - 4*a*u - 8*a*u^2 - 6*a*u^3 + 4*u^4 - 10*a*u^4 - 3*u^5 - 14*a*u^5 + 4*u^6 - 6*a*u^6 - 3*u^7 - 10*a*u^7 + 2*u^8 - 2*a*u^8 - u^9 - 4*a*u^9)\/2",
								"2 + 3*u + 2*u^2 + 4*u^3 + 2*a*u^3 + 3*u^4 + 5*u^5 + 2*a*u^5 + 2*u^6 + 3*u^7 + a*u^7 + u^8 + u^9"
							],
							[
								"a",
								"2 + a + 3*u + 4*u^2 + a*u^2 + 4*u^3 + 5*u^4 + 5*u^5 + 3*u^6 + 3*u^7 + u^8 + u^9"
							],
							[
								"-2 - 3*u - 4*u^2 - a*u^2 - 4*u^3 - 5*u^4 - 5*u^5 - 3*u^6 - 3*u^7 - u^8 - u^9",
								"2 + a + 3*u + 4*u^2 + a*u^2 + 4*u^3 + 5*u^4 + 5*u^5 + 3*u^6 + 3*u^7 + u^8 + u^9"
							],
							[
								"u",
								"u + u^3"
							],
							[
								0,
								"u"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-8.22706 - 2.31006*I",
							"-8.22706 - 2.31006*I",
							"-8.22706 + 2.31006*I",
							"-8.22706 + 2.31006*I",
							"-2.84181 + 1.23169*I",
							"-2.84181 + 1.23169*I",
							"-2.84181 - 1.23169*I",
							"-2.84181 - 1.23169*I",
							"-5.70347 - 3.47839*I",
							"-5.70347 - 3.47839*I",
							"-5.70347 + 3.47839*I",
							"-5.70347 + 3.47839*I",
							"1.58679 - 4.14585*I",
							"1.58679 - 4.14585*I",
							"1.58679 + 4.14585*I",
							"1.58679 + 4.14585*I",
							"-2.90872 + 8.28632*I",
							"-2.90872 + 8.28632*I",
							"-2.90872 - 8.28632*I",
							"-2.90872 - 8.28632*I"
						],
						"uPolysN":[
							"1 + 2*u^2 - 12*u^3 + 13*u^4 - 30*u^5 + 66*u^6 - 100*u^7 + 172*u^8 - 228*u^9 + 261*u^10 - 284*u^11 + 245*u^12 - 204*u^13 + 145*u^14 - 86*u^15 + 53*u^16 - 20*u^17 + 11*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"1 - 4*u + 10*u^2 - 20*u^3 + 33*u^4 - 50*u^5 + 70*u^6 - 88*u^7 + 104*u^8 - 112*u^9 + 113*u^10 - 108*u^11 + 93*u^12 - 76*u^13 + 57*u^14 - 38*u^15 + 25*u^16 - 12*u^17 + 7*u^18 - 2*u^19 + u^20",
							"121\/2 - 259*u + (875*u^2)\/2 - 346*u^3 + 195*u^4 - 270*u^5 + 256*u^6 - 17*u^7 - 4*u^8 - 135*u^9 + (83*u^10)\/2 + 66*u^11 + 13*u^12 - 33*u^13 - (53*u^14)\/2 + 11*u^15 + 17*u^16 - u^17 - (13*u^18)\/2 + u^20",
							"1 + 2*u^2 - 12*u^3 + 13*u^4 - 30*u^5 + 66*u^6 - 100*u^7 + 172*u^8 - 228*u^9 + 261*u^10 - 284*u^11 + 245*u^12 - 204*u^13 + 145*u^14 - 86*u^15 + 53*u^16 - 20*u^17 + 11*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"1 - 4*u + 10*u^2 - 20*u^3 + 33*u^4 - 50*u^5 + 70*u^6 - 88*u^7 + 104*u^8 - 112*u^9 + 113*u^10 - 108*u^11 + 93*u^12 - 76*u^13 + 57*u^14 - 38*u^15 + 25*u^16 - 12*u^17 + 7*u^18 - 2*u^19 + u^20",
							"121\/2 - 259*u + (875*u^2)\/2 - 346*u^3 + 195*u^4 - 270*u^5 + 256*u^6 - 17*u^7 - 4*u^8 - 135*u^9 + (83*u^10)\/2 + 66*u^11 + 13*u^12 - 33*u^13 - (53*u^14)\/2 + 11*u^15 + 17*u^16 - u^17 - (13*u^18)\/2 + u^20"
						],
						"uPolys":[
							"(1 + u^2 - 6*u^3 + 6*u^4 - 9*u^5 + 9*u^6 - 5*u^7 + 5*u^8 - u^9 + u^10)^2",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"(1 - 2*u + 3*u^2 - 4*u^3 + 4*u^4 - 5*u^5 + 5*u^6 - 3*u^7 + 3*u^8 - u^9 + u^10)^2",
							"2*(121 - 518*u + 875*u^2 - 692*u^3 + 390*u^4 - 540*u^5 + 512*u^6 - 34*u^7 - 8*u^8 - 270*u^9 + 83*u^10 + 132*u^11 + 26*u^12 - 66*u^13 - 53*u^14 + 22*u^15 + 34*u^16 - 2*u^17 - 13*u^18 + 2*u^20)",
							"(1 + u^2 - 6*u^3 + 6*u^4 - 9*u^5 + 9*u^6 - 5*u^7 + 5*u^8 - u^9 + u^10)^2",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"(1 - 2*u + 3*u^2 - 4*u^3 + 4*u^4 - 5*u^5 + 5*u^6 - 3*u^7 + 3*u^8 - u^9 + u^10)^2",
							"2*(121 - 518*u + 875*u^2 - 692*u^3 + 390*u^4 - 540*u^5 + 512*u^6 - 34*u^7 - 8*u^8 - 270*u^9 + 83*u^10 + 132*u^11 + 26*u^12 - 66*u^13 - 53*u^14 + 22*u^15 + 34*u^16 - 2*u^17 - 13*u^18 + 2*u^20)"
						],
						"aCuspShape":"-6 - 4*(1 + u + u^2 + 3*u^4 + 2*u^5 + 2*u^6 + 2*u^7 + u^8 + u^9)",
						"RepresentationsN":[
							[
								"u->0.584958 + 0.771492 I",
								"a->-0.759755 + 0.346084 I",
								"b->-1.50393 + 0.39581 I"
							],
							[
								"u->0.584958 + 0.771492 I",
								"a->0.94152 - 1.29105 I",
								"b->1.24454 + 0.70845 I"
							],
							[
								"u->0.584958 - 0.771492 I",
								"a->-0.759755 - 0.346084 I",
								"b->-1.50393 - 0.39581 I"
							],
							[
								"u->0.584958 - 0.771492 I",
								"a->0.94152 + 1.29105 I",
								"b->1.24454 - 0.70845 I"
							],
							[
								"u->-0.248527 + 0.782547 I",
								"a->2.10247 - 0.40028 I",
								"b->1.15778 + 0.163121 I"
							],
							[
								"u->-0.248527 + 0.782547 I",
								"a->-0.7326 - 2.58251 I",
								"b->-0.965077 + 0.285214 I"
							],
							[
								"u->-0.248527 - 0.782547 I",
								"a->2.10247 + 0.40028 I",
								"b->1.15778 - 0.163121 I"
							],
							[
								"u->-0.248527 - 0.782547 I",
								"a->-0.7326 + 2.58251 I",
								"b->-0.965077 - 0.285214 I"
							],
							[
								"u->-0.761643 + 0.208049 I",
								"a->-0.670419 + 0.201639 I",
								"b->0.25538 + 0.856092 I"
							],
							[
								"u->-0.761643 + 0.208049 I",
								"a->-1.53048 - 0.72472 I",
								"b->-1.35995 - 0.29498 I"
							],
							[
								"u->-0.761643 - 0.208049 I",
								"a->-0.670419 - 0.201639 I",
								"b->0.25538 - 0.856092 I"
							],
							[
								"u->-0.761643 - 0.208049 I",
								"a->-1.53048 + 0.72472 I",
								"b->-1.35995 + 0.29498 I"
							],
							[
								"u->0.449566 + 1.16479 I",
								"a->-1.03264 + 0.92392 I",
								"b->-1.09636 - 0.477116 I"
							],
							[
								"u->0.449566 + 1.16479 I",
								"a->0.006128 - 0.0919696 I",
								"b->-0.193027 + 0.767853 I"
							],
							[
								"u->0.449566 - 1.16479 I",
								"a->-1.03264 - 0.92392 I",
								"b->-1.09636 + 0.477116 I"
							],
							[
								"u->0.449566 - 1.16479 I",
								"a->0.006128 + 0.0919696 I",
								"b->-0.193027 - 0.767853 I"
							],
							[
								"u->-0.524355 + 1.16341 I",
								"a->1.0405 + 0.946543 I",
								"b->1.3951 - 0.62944 I"
							],
							[
								"u->-0.524355 + 1.16341 I",
								"a->-0.364738 - 0.233686 I",
								"b->0.065535 + 1.17779 I"
							],
							[
								"u->-0.524355 - 1.16341 I",
								"a->1.0405 - 0.946543 I",
								"b->1.3951 + 0.62944 I"
							],
							[
								"u->-0.524355 - 1.16341 I",
								"a->-0.364738 + 0.233686 I",
								"b->0.065535 - 1.17779 I"
							]
						],
						"Epsilon":1.15804,
						"uPolys_ij_N":[
							"1 + 20*u + 190*u^2 + 1140*u^3 + 4845*u^4 + 15504*u^5 + 38760*u^6 + 77520*u^7 + 125970*u^8 + 167960*u^9 + 184756*u^10 + 167960*u^11 + 125970*u^12 + 77520*u^13 + 38760*u^14 + 15504*u^15 + 4845*u^16 + 1140*u^17 + 190*u^18 + 20*u^19 + u^20",
							"1 - 4*u + 10*u^2 - 20*u^3 + 33*u^4 - 50*u^5 + 70*u^6 - 88*u^7 + 104*u^8 - 112*u^9 + 113*u^10 - 108*u^11 + 93*u^12 - 76*u^13 + 57*u^14 - 38*u^15 + 25*u^16 - 12*u^17 + 7*u^18 - 2*u^19 + u^20",
							"1\/2 + 11*u + (175*u^2)\/2 + 285*u^3 + 355*u^4 - 189*u^5 - 803*u^6 + 4*u^7 + 1523*u^8 + 1086*u^9 - (967*u^10)\/2 - 540*u^11 + 102*u^12 + 107*u^13 + (31*u^14)\/2 + 48*u^15 + 5*u^16 - 21*u^17 - (5*u^18)\/2 + 4*u^19 + u^20",
							"1 - 4*u + 6*u^2 - 7*u^4 - 10*u^5 + 66*u^6 - 120*u^7 + 108*u^8 - 32*u^9 + 21*u^10 - 200*u^11 + 537*u^12 - 824*u^13 + 873*u^14 - 678*u^15 + 393*u^16 - 168*u^17 + 51*u^18 - 10*u^19 + u^20",
							"4 - 4*u + 21*u^2 - 62*u^3 + 99*u^4 - 170*u^5 + 285*u^6 - 326*u^7 + 204*u^8 + 26*u^9 - 188*u^10 + 148*u^11 + 7*u^12 - 96*u^13 + 71*u^14 - 6*u^15 - 25*u^16 + 14*u^17 + 2*u^18 - 4*u^19 + u^20",
							"109\/2 + 558*u + (5825*u^2)\/2 + 9563*u^3 + 21493*u^4 + 34362*u^5 + 39245*u^6 + 30654*u^7 + 13586*u^8 - 237*u^9 - (7505*u^10)\/2 - 380*u^11 + 2351*u^12 + 1847*u^13 + (831*u^14)\/2 - 120*u^15 - 30*u^16 + 57*u^17 + (77*u^18)\/2 + 10*u^19 + u^20",
							"961 + 388*u - 3268*u^2 - 1782*u^3 + 7676*u^4 + 8546*u^5 - 5255*u^6 - 12180*u^7 + 228*u^8 + 13930*u^9 + 11463*u^10 - 298*u^11 - 6682*u^12 - 4940*u^13 - 1082*u^14 + 766*u^15 + 781*u^16 + 346*u^17 + 91*u^18 + 14*u^19 + u^20",
							"961 + 388*u - 3268*u^2 - 1782*u^3 + 7676*u^4 + 8546*u^5 - 5255*u^6 - 12180*u^7 + 228*u^8 + 13930*u^9 + 11463*u^10 - 298*u^11 - 6682*u^12 - 4940*u^13 - 1082*u^14 + 766*u^15 + 781*u^16 + 346*u^17 + 91*u^18 + 14*u^19 + u^20",
							"41\/2 - 55*u + (651*u^2)\/2 - 921*u^3 + 1543*u^4 - 1552*u^5 + 636*u^6 + 1040*u^7 - 2055*u^8 + 1180*u^9 + (1295*u^10)\/2 - 1306*u^11 + 345*u^12 + 509*u^13 - (587*u^14)\/2 - 94*u^15 + 91*u^16 + 7*u^17 - (29*u^18)\/2 + u^20",
							"1 + 2*u^2 - 12*u^3 + 13*u^4 - 30*u^5 + 66*u^6 - 100*u^7 + 172*u^8 - 228*u^9 + 261*u^10 - 284*u^11 + 245*u^12 - 204*u^13 + 145*u^14 - 86*u^15 + 53*u^16 - 20*u^17 + 11*u^18 - 2*u^19 + u^20",
							"14641\/4 + (28287*u)\/2 + (143093*u^2)\/4 + 57975*u^3 + 65895*u^4 + (106465*u^5)\/2 + (66899*u^6)\/2 + (44611*u^7)\/2 + (38231*u^8)\/2 + (33259*u^9)\/2 + (44239*u^10)\/4 + 5097*u^11 + (4375*u^12)\/2 + 1525*u^13 + (5819*u^14)\/4 + 1174*u^15 + (1363*u^16)\/2 + 275*u^17 + (305*u^18)\/4 + 13*u^19 + u^20",
							"3844 - 10540*u + 31157*u^2 - 31322*u^3 + 54057*u^4 - 16000*u^5 + 62340*u^6 + 8712*u^7 + 54780*u^8 + 22952*u^9 + 35142*u^10 + 17156*u^11 + 15678*u^12 + 7264*u^13 + 4436*u^14 + 1608*u^15 + 664*u^16 + 164*u^17 + 45*u^18 + 6*u^19 + u^20",
							"1 + 4*u + 30*u^2 + 40*u^3 + 57*u^4 - 374*u^5 - 1110*u^6 + 264*u^7 + 3556*u^8 + 3040*u^9 - 2979*u^10 - 7072*u^11 - 3783*u^12 + 2648*u^13 + 5721*u^14 + 4590*u^15 + 2233*u^16 + 712*u^17 + 147*u^18 + 18*u^19 + u^20",
							"1\/2 + 11*u + (175*u^2)\/2 + 285*u^3 + 355*u^4 - 189*u^5 - 803*u^6 + 4*u^7 + 1523*u^8 + 1086*u^9 - (967*u^10)\/2 - 540*u^11 + 102*u^12 + 107*u^13 + (31*u^14)\/2 + 48*u^15 + 5*u^16 - 21*u^17 - (5*u^18)\/2 + 4*u^19 + u^20",
							"109\/2 + 558*u + (5825*u^2)\/2 + 9563*u^3 + 21493*u^4 + 34362*u^5 + 39245*u^6 + 30654*u^7 + 13586*u^8 - 237*u^9 - (7505*u^10)\/2 - 380*u^11 + 2351*u^12 + 1847*u^13 + (831*u^14)\/2 - 120*u^15 - 30*u^16 + 57*u^17 + (77*u^18)\/2 + 10*u^19 + u^20",
							"11\/2 - 3*u + (89*u^2)\/2 - 3*u^3 + 189*u^4 + 30*u^5 + 604*u^6 + 168*u^7 + 933*u^8 + 300*u^9 + (2361*u^10)\/2 - 152*u^11 + 485*u^12 + 111*u^13 + (99*u^14)\/2 + 42*u^15 + 35*u^16 + 9*u^17 + u^18\/2 + 2*u^19 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"121\/2 - 259*u + (875*u^2)\/2 - 346*u^3 + 195*u^4 - 270*u^5 + 256*u^6 - 17*u^7 - 4*u^8 - 135*u^9 + (83*u^10)\/2 + 66*u^11 + 13*u^12 - 33*u^13 - (53*u^14)\/2 + 11*u^15 + 17*u^16 - u^17 - (13*u^18)\/2 + u^20",
							"41\/2 - 55*u + (651*u^2)\/2 - 921*u^3 + 1543*u^4 - 1552*u^5 + 636*u^6 + 1040*u^7 - 2055*u^8 + 1180*u^9 + (1295*u^10)\/2 - 1306*u^11 + 345*u^12 + 509*u^13 - (587*u^14)\/2 - 94*u^15 + 91*u^16 + 7*u^17 - (29*u^18)\/2 + u^20",
							"31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20",
							"14641\/4 + (28287*u)\/2 + (143093*u^2)\/4 + 57975*u^3 + 65895*u^4 + (106465*u^5)\/2 + (66899*u^6)\/2 + (44611*u^7)\/2 + (38231*u^8)\/2 + (33259*u^9)\/2 + (44239*u^10)\/4 + 5097*u^11 + (4375*u^12)\/2 + 1525*u^13 + (5819*u^14)\/4 + 1174*u^15 + (1363*u^16)\/2 + 275*u^17 + (305*u^18)\/4 + 13*u^19 + u^20",
							"121\/2 - 259*u + (875*u^2)\/2 - 346*u^3 + 195*u^4 - 270*u^5 + 256*u^6 - 17*u^7 - 4*u^8 - 135*u^9 + (83*u^10)\/2 + 66*u^11 + 13*u^12 - 33*u^13 - (53*u^14)\/2 + 11*u^15 + 17*u^16 - u^17 - (13*u^18)\/2 + u^20",
							"11\/2 - 3*u + (89*u^2)\/2 - 3*u^3 + 189*u^4 + 30*u^5 + 604*u^6 + 168*u^7 + 933*u^8 + 300*u^9 + (2361*u^10)\/2 - 152*u^11 + 485*u^12 + 111*u^13 + (99*u^14)\/2 + 42*u^15 + 35*u^16 + 9*u^17 + u^18\/2 + 2*u^19 + u^20",
							"2699\/2 - 9148*u + (52703*u^2)\/2 - 40298*u^3 + 40009*u^4 - 31009*u^5 + 12782*u^6 + 33*u^7 - 4443*u^8 + 7495*u^9 - (2487*u^10)\/2 + 2996*u^11 + 1030*u^12 + 777*u^13 + (1287*u^14)\/2 + 183*u^15 + 165*u^16 + 29*u^17 + (41*u^18)\/2 + 2*u^19 + u^20",
							"1\/2 + 7*u + (141*u^2)\/2 + 451*u^3 + 2160*u^4 + 7610*u^5 + 19339*u^6 + 35844*u^7 + 49654*u^8 + 53062*u^9 + (90907*u^10)\/2 + 32444*u^11 + 19806*u^12 + 10316*u^13 + (9223*u^14)\/2 + 1799*u^15 + 588*u^16 + 163*u^17 + (77*u^18)\/2 + 6*u^19 + u^20",
							"128 + 832*u + 3136*u^2 - 13728*u^3 + 17632*u^4 - 11052*u^5 + 1484*u^6 + 2277*u^7 - 568*u^8 + (755*u^9)\/4 + (2239*u^10)\/4 - 181*u^11 - 630*u^12 - (619*u^13)\/2 - (11*u^14)\/2 + 140*u^15 + 127*u^16 + (267*u^17)\/4 + (95*u^18)\/4 + 6*u^19 + u^20",
							"128 + 832*u + 3136*u^2 - 13728*u^3 + 17632*u^4 - 11052*u^5 + 1484*u^6 + 2277*u^7 - 568*u^8 + (755*u^9)\/4 + (2239*u^10)\/4 - 181*u^11 - 630*u^12 - (619*u^13)\/2 - (11*u^14)\/2 + 140*u^15 + 127*u^16 + (267*u^17)\/4 + (95*u^18)\/4 + 6*u^19 + u^20",
							"1\/2 + 7*u + (141*u^2)\/2 + 451*u^3 + 2160*u^4 + 7610*u^5 + 19339*u^6 + 35844*u^7 + 49654*u^8 + 53062*u^9 + (90907*u^10)\/2 + 32444*u^11 + 19806*u^12 + 10316*u^13 + (9223*u^14)\/2 + 1799*u^15 + 588*u^16 + 163*u^17 + (77*u^18)\/2 + 6*u^19 + u^20",
							"2699\/2 - 9148*u + (52703*u^2)\/2 - 40298*u^3 + 40009*u^4 - 31009*u^5 + 12782*u^6 + 33*u^7 - 4443*u^8 + 7495*u^9 - (2487*u^10)\/2 + 2996*u^11 + 1030*u^12 + 777*u^13 + (1287*u^14)\/2 + 183*u^15 + 165*u^16 + 29*u^17 + (41*u^18)\/2 + 2*u^19 + u^20"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{5, 6, 7, 8}",
							1.23169
						],
						"ij_list":[
							[
								"{2, 4}",
								"{7, 9}"
							],
							[
								"{4, 10}",
								"{5, 9}",
								"{5, 10}"
							],
							[
								"{7, 10}"
							],
							[
								"{4, 5}",
								"{9, 10}"
							],
							[
								"{2, 7}",
								"{4, 9}"
							],
							[
								"{8, 10}"
							],
							[
								"{2, 3}",
								"{8, 9}"
							],
							[
								"{3, 4}",
								"{7, 8}"
							],
							[
								"{1, 9}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}"
							],
							[
								"{5, 6}"
							],
							[
								"{3, 8}"
							],
							[
								"{1, 2}",
								"{6, 7}"
							],
							[
								"{2, 5}"
							],
							[
								"{3, 5}"
							],
							[
								"{5, 7}"
							],
							[
								"{3, 7}",
								"{4, 7}",
								"{4, 8}"
							],
							[
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{4, 6}"
							],
							[
								"{2, 8}",
								"{2, 9}",
								"{3, 9}"
							],
							[
								"{1, 10}"
							],
							[
								"{1, 3}",
								"{3, 10}"
							],
							[
								"{2, 10}"
							],
							[
								"{3, 6}"
							],
							[
								"{6, 9}"
							],
							[
								"{6, 10}"
							],
							[
								"{1, 5}"
							],
							[
								"{1, 4}"
							],
							[
								"{1, 8}"
							]
						],
						"SortedReprnIndices":"{17, 18, 19, 20, 15, 16, 13, 14, 11, 12, 9, 10, 3, 4, 1, 2, 5, 6, 7, 8}",
						"aCuspShapeN":[
							"-12.8636856742166906396`5.134823979103174 + 3.5213288290654002923`4.572165141902342*I",
							"-12.8636856742166906396`5.134823979103174 + 3.5213288290654002923`4.572165141902342*I",
							"-12.8636856742166906396`5.134823979103174 - 3.5213288290654002923`4.572165141902342*I",
							"-12.8636856742166906396`5.134823979103174 - 3.5213288290654002923`4.572165141902342*I",
							"-7.0982250412765951868`5.049910243623332 - 5.4490760952382537182`4.9350833523537245*I",
							"-7.0982250412765951868`5.049910243623332 - 5.4490760952382537182`4.9350833523537245*I",
							"-7.0982250412765951868`5.049910243623332 + 5.4490760952382537182`4.9350833523537245*I",
							"-7.0982250412765951868`5.049910243623332 + 5.4490760952382537182`4.9350833523537245*I",
							"-11.1950342723316639793`5.137383487426232 + 2.7951457097873371775`4.534762512369593*I",
							"-11.1950342723316639793`5.137383487426232 + 2.7951457097873371775`4.534762512369593*I",
							"-11.1950342723316639793`5.137383487426232 - 2.7951457097873371775`4.534762512369593*I",
							"-11.1950342723316639793`5.137383487426232 - 2.7951457097873371775`4.534762512369593*I",
							"-3.0186551916147262972`4.932046956193867 + 3.9760011439015594274`5.051679948656518*I",
							"-3.0186551916147262972`4.932046956193867 + 3.9760011439015594274`5.051679948656518*I",
							"-3.0186551916147262972`4.932046956193867 - 3.9760011439015594274`5.051679948656518*I",
							"-3.0186551916147262972`4.932046956193867 - 3.9760011439015594274`5.051679948656518*I",
							"-7.8243998205603238977`5.04608454421825 - 6.1488129170457130415`4.941424789231912*I",
							"-7.8243998205603238977`5.04608454421825 - 6.1488129170457130415`4.941424789231912*I",
							"-7.8243998205603238977`5.04608454421825 + 6.1488129170457130415`4.941424789231912*I",
							"-7.8243998205603238977`5.04608454421825 + 6.1488129170457130415`4.941424789231912*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_98_2",
						"Generators":[
							"b + u",
							"-1 + 2*a - u",
							"1 + u^2"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
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						"Timings":{
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							"TimingmagmaVCompNormalize":6.699e-2,
							"TimingNumberOfSols":2.0686e-2,
							"TimingIsRadical":1.5880000000000004e-3,
							"TimingArcColoring":4.4546e-2,
							"TimingObstruction":1.347e-3,
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							"TiminguValues":0.634892,
							"TiminguPolysN":3.75e-4,
							"TiminguPolys":0.809225,
							"TimingaCuspShape":0.100772,
							"TimingRepresentationsN":2.9211e-2,
							"TiminguValues_ij":0.160773,
							"TiminguPolys_ij_N":7.37e-4
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						"ZeroDimensionalVars":[
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							"a",
							"u"
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						"NumberOfSols":2,
						"IsRadical":true,
						"ArcColoring":[
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							[
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								1
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							[
								"(1 + u)\/2",
								1
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							"{1, 0}",
							"{1, -1}",
							[
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								"(-1 - u)\/2"
							],
							[
								"(1 + u)\/2",
								"-u"
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							[
								"(1 + 3*u)\/2",
								"-u"
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							[
								"u",
								0
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							[
								0,
								"u"
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						"Obstruction":1,
						"ComplexVolumeN":[
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						"uPolysN":[
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							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"1\/2 - u + u^2",
							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"1\/2 - u + u^2"
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						"uPolys":[
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							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"2*(1 - 2*u + 2*u^2)",
							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"1 + u^2",
							"2*(1 - 2*u + 2*u^2)"
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							[
								"u->0. - 1. I",
								"a->0.5 - 0.5 I",
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						"uPolys_ij_N":[
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							"u^2",
							"1 - 2*u + u^2",
							"5\/2 + u + u^2",
							"5\/2 - u + u^2",
							"5\/2 + 3*u + u^2",
							"5\/4 + 2*u + u^2",
							"1\/2 + u + u^2",
							"1\/2 - u + u^2",
							"5\/2 + 3*u + u^2",
							"5\/4 + 2*u + u^2",
							"1\/2 + u + u^2",
							"1\/2 - u + u^2",
							"4 + u^2",
							"1 + u^2",
							"1\/4 + u^2",
							"1 + u^2"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"ij_list":[
							[
								"{2, 3}",
								"{2, 4}",
								"{3, 4}",
								"{4, 5}",
								"{7, 8}",
								"{7, 9}",
								"{8, 9}",
								"{9, 10}"
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							[
								"{2, 7}",
								"{4, 9}"
							],
							[
								"{1, 2}",
								"{6, 7}"
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							[
								"{3, 6}"
							],
							[
								"{1, 8}"
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							[
								"{3, 5}"
							],
							[
								"{1, 5}"
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							[
								"{1, 4}",
								"{2, 5}",
								"{2, 10}",
								"{4, 6}"
							],
							[
								"{1, 3}",
								"{1, 9}",
								"{5, 7}"
							],
							[
								"{8, 10}"
							],
							[
								"{6, 10}"
							],
							[
								"{3, 10}",
								"{6, 9}",
								"{7, 10}"
							],
							[
								"{5, 8}",
								"{6, 8}"
							],
							[
								"{3, 8}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 6}",
								"{2, 8}",
								"{2, 9}",
								"{3, 7}",
								"{3, 9}",
								"{4, 7}",
								"{4, 8}"
							],
							[
								"{1, 10}",
								"{5, 6}"
							],
							[
								"{4, 10}",
								"{5, 9}",
								"{5, 10}"
							]
						],
						"SortedReprnIndices":"{1, 2}",
						"aCuspShapeN":[
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							-4.0
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						"Abelian":false
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					{
						"IdealName":"J10_98_3a",
						"Generators":[
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							"-1 + u + u^3"
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						"VariableOrder":[
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							"a",
							"u"
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						"Characteristic":0,
						"KnownGroebner":[],
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						"MonomialOrder":"lex",
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						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
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							"TimingZeroDimVars":6.5239e-2,
							"TimingmagmaVCompNormalize":6.6416e-2,
							"TimingNumberOfSols":2.2514e-2,
							"TimingIsRadical":1.389e-3,
							"TimingArcColoring":4.2792000000000004e-2,
							"TimingObstruction":2.004e-3,
							"TimingComplexVolumeN":2.963665,
							"TimingaCuspShapeN":1.2197e-2,
							"TiminguValues":0.636394,
							"TiminguPolysN":4.2300000000000004e-4,
							"TiminguPolys":0.8208,
							"TimingaCuspShape":0.108658,
							"TimingRepresentationsN":3.0165e-2,
							"TiminguValues_ij":0.15451,
							"TiminguPoly_ij":0.609635,
							"TiminguPolys_ij_N":5.120000000000001e-4
						},
						"ZeroDimensionalVars":[
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							"a",
							"u"
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						"NumberOfSols":3,
						"IsRadical":true,
						"ArcColoring":[
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								"-u",
								"u"
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							[
								"1 - u",
								-1
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							"{1, 0}",
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"1 - u^2",
								"u^2"
							],
							"{1, 0}",
							"{1, 0}",
							[
								"u",
								1
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							[
								0,
								"u"
							]
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						"Obstruction":-1,
						"ComplexVolumeN":[
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							-1.64493,
							-1.64493
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						"uPolysN":[
							"1 + u + u^3",
							"1 + 3*u + 3*u^2 + u^3",
							"u^3",
							"1 + u + u^3",
							"-1 + u + 2*u^2 + u^3",
							"1 + u + u^3",
							"u^3",
							"1 + 3*u + 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u + u^3"
						],
						"uPolys":[
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							"(1 + u)^3",
							"u^3",
							"1 + u + u^3",
							"-1 + u + 2*u^2 + u^3",
							"1 + u + u^3",
							"u^3",
							"(1 + u)^3",
							"1 + u + u^3",
							"1 + u + u^3"
						],
						"aCuspShape":-6,
						"RepresentationsN":[
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								"a->1.",
								"b->0"
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							[
								"u->-0.341164 - 1.16154 I",
								"a->1.",
								"b->0"
							],
							[
								"u->0.682328",
								"a->1.",
								"b->0"
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						"Epsilon":1.54813,
						"uPolys_ij":[
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							"u^3",
							"3 + 7*u - 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u - 2*u^2 + u^3",
							"-1 + u + 2*u^2 + u^3",
							"3 - u - 2*u^2 + u^3",
							"1 + 5*u + 2*u^2 + u^3"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
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							"u^3",
							"3 + 7*u - 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u - 2*u^2 + u^3",
							"-1 + u + 2*u^2 + u^3",
							"3 - u - 2*u^2 + u^3",
							"1 + 5*u + 2*u^2 + u^3"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 5}",
								"{2, 3}",
								"{2, 4}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{3, 9}",
								"{4, 9}",
								"{7, 9}",
								"{8, 9}"
							],
							[
								"{3, 4}",
								"{3, 7}",
								"{3, 8}",
								"{4, 7}",
								"{4, 8}",
								"{7, 8}"
							],
							[
								"{6, 10}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{2, 6}",
								"{3, 10}",
								"{4, 10}",
								"{5, 9}",
								"{5, 10}",
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{1, 10}",
								"{3, 5}",
								"{3, 6}",
								"{4, 5}",
								"{4, 6}",
								"{9, 10}"
							],
							[
								"{1, 2}",
								"{5, 7}",
								"{5, 8}",
								"{6, 7}",
								"{6, 8}"
							],
							[
								"{1, 9}",
								"{2, 5}"
							],
							[
								"{2, 10}",
								"{5, 6}",
								"{6, 9}"
							]
						],
						"SortedReprnIndices":"{1, 2, 3}",
						"aCuspShapeN":[
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							-6.0,
							-6.0
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						"Abelian":false
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					{
						"IdealName":"J10_98_3b",
						"Generators":[
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							"-1 + a - u",
							"-1 + u + u^3"
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						"VariableOrder":[
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							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
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						"MonomialOrder":"lex",
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						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
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							"TimingZeroDimVars":6.760100000000001e-2,
							"TimingmagmaVCompNormalize":6.8858e-2,
							"TimingNumberOfSols":2.3731000000000002e-2,
							"TimingIsRadical":1.6790000000000006e-3,
							"TimingArcColoring":4.3399e-2,
							"TimingObstruction":2.281e-3,
							"TimingComplexVolumeN":1.843194,
							"TimingaCuspShapeN":1.2255e-2,
							"TiminguValues":0.641477,
							"TiminguPolysN":5.13e-4,
							"TiminguPolys":0.812421,
							"TimingaCuspShape":0.108702,
							"TimingRepresentationsN":3.1476000000000004e-2,
							"TiminguValues_ij":0.156116,
							"TiminguPoly_ij":0.617663,
							"TiminguPolys_ij_N":5.13e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":3,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-1 + u",
								"u - u^2"
							],
							[
								"-u",
								-1
							],
							[
								"-u",
								-1
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"1 + u^2",
								"u + u^2"
							],
							[
								"1 + u",
								1
							],
							[
								"u",
								1
							],
							[
								"u",
								1
							],
							[
								0,
								"u"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
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							-1.64493,
							-1.64493
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						"uPolysN":[
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							"u^3",
							"1 + 3*u + 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u + u^3",
							"1 + u + u^3",
							"1 + 3*u + 3*u^2 + u^3",
							"u^3",
							"1 + u + u^3",
							"-1 + u + 2*u^2 + u^3"
						],
						"uPolys":[
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							"u^3",
							"(1 + u)^3",
							"1 + u + u^3",
							"1 + u + u^3",
							"1 + u + u^3",
							"(1 + u)^3",
							"u^3",
							"1 + u + u^3",
							"-1 + u + 2*u^2 + u^3"
						],
						"aCuspShape":-6,
						"RepresentationsN":[
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								"u->-0.341164 + 1.16154 I",
								"a->0.658836 + 1.16154 I",
								"b->1."
							],
							[
								"u->-0.341164 - 1.16154 I",
								"a->0.658836 - 1.16154 I",
								"b->1."
							],
							[
								"u->0.682328",
								"a->1.68233",
								"b->1."
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						],
						"Epsilon":2.18939,
						"uPolys_ij":[
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							"u^3",
							"3 + 7*u - 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u - 2*u^2 + u^3",
							"-1 + u + 2*u^2 + u^3",
							"3 - u - 2*u^2 + u^3",
							"1 + 5*u + 2*u^2 + u^3"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
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							"u^3",
							"3 + 7*u - 3*u^2 + u^3",
							"1 + u + u^3",
							"1 + u - 2*u^2 + u^3",
							"-1 + u + 2*u^2 + u^3",
							"3 - u - 2*u^2 + u^3",
							"1 + 5*u + 2*u^2 + u^3"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{2, 4}",
								"{2, 7}",
								"{3, 4}",
								"{3, 7}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}"
							],
							[
								"{2, 3}",
								"{2, 8}",
								"{2, 9}",
								"{3, 8}",
								"{3, 9}",
								"{8, 9}"
							],
							[
								"{1, 5}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{2, 5}",
								"{2, 6}",
								"{3, 5}",
								"{3, 6}",
								"{4, 10}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 8}",
								"{6, 9}"
							],
							[
								"{1, 8}",
								"{1, 9}",
								"{4, 5}",
								"{5, 6}",
								"{8, 10}",
								"{9, 10}"
							],
							[
								"{1, 2}",
								"{1, 3}",
								"{2, 10}",
								"{3, 10}",
								"{6, 7}"
							],
							[
								"{4, 6}",
								"{7, 10}"
							],
							[
								"{1, 4}",
								"{1, 10}",
								"{5, 7}"
							]
						],
						"SortedReprnIndices":"{1, 2, 3}",
						"aCuspShapeN":[
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							-6.0,
							-6.0
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_98_5",
						"Generators":[
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						],
						"VariableOrder":[
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							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
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						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":false,
						"IdealDimension":1,
						"Timings":{
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							"TimingZeroDimVars":6.1695000000000014e-2,
							"TimingmagmaVCompNormalize":6.2995e-2,
							"TimingNumberOfSols":7.275000000000001e-2,
							"TimingIsRadical":6.639000000000003e-3,
							"TimingArcColoring":4.1971999999999995e-2,
							"TimingObstruction":2.888e-3,
							"TimingComplexVolumeN":0.774823,
							"TimingaCuspShapeN":1.3278000000000002e-2,
							"TiminguValues":0.639504,
							"TimingaCuspShape":0.114983,
							"TimingRepresentationsN":7.3075e-2
						},
						"ZeroDimensionalVars":[
							"b"
						],
						"Limit":{
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							"Generators":[
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								"-1 + b",
								"1 + v"
							],
							"VariableOrder":[
								"b",
								"a",
								"v"
							],
							"Characteristic":0,
							"KnownGroebner":[],
							"Status":[
								"vCompNormalize"
							],
							"MonomialOrder":"lex",
							"IsHomogeneous":false,
							"IsZeroDim":true,
							"IdealDimension":0,
							"ZeroDimensionalVars":[
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								"a",
								"v"
							],
							"Timings":{
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								"TimingmagmaVCompNormalize":0.146294,
								"TimingNumberOfSols":7.275000000000001e-2,
								"TimingIsRadical":6.639000000000003e-3,
								"TimingArcColoring":4.1971999999999995e-2,
								"TimingObstruction":2.888e-3,
								"TimingComplexVolumeN":0.774823,
								"TimingaCuspShapeN":1.3278000000000002e-2,
								"TiminguValues":0.639504,
								"TimingaCuspShape":0.114983,
								"TimingRepresentationsN":7.3075e-2
							},
							"Legacy":{
								"IdealName":"J10_98_5",
								"Generators":[
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									"1 + v"
								],
								"VariableOrder":[
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									"a",
									"v"
								],
								"Characteristic":0,
								"MonomialOrder":"lex"
							}
						},
						"NumberOfSols":-1,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-u + 2*a*u - a^2*u",
								"2*u - a*u"
							],
							[
								"1 - a + u",
								"-1 + u + u^3"
							],
							[
								"1 - a",
								-1
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"a - u^2 + 2*a*u^2 - a^2*u^2",
								"1 + 2*u^2 - a*u^2"
							],
							[
								"a",
								1
							],
							[
								"-1 + a",
								1
							],
							[
								"u",
								"u + u^3"
							],
							[
								0,
								"u"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							-3.28987,
							-3.28987,
							-3.28987
						],
						"aCuspShape":-12,
						"RepresentationsN":[
							[
								"u->0.914097 + 0.813142 I",
								"a->1.30202 - 0.84491 I",
								"b->1."
							],
							[
								"u->0.077583 + 0.717119 I",
								"a->2.61961 - 3.16934 I",
								"b->1."
							],
							[
								"u->-0.284933 + 0.004374 I",
								"a->-1.32029 - 0.055173 I",
								"b->1."
							]
						],
						"Epsilon":2.80142,
						"GeometricComponent":0,
						"Multiplicity":{
							"IdealName":"J10_98_5",
							"Generators":[
								"-1 + b",
								"-1 - 2*u + a*u - u^3 + a*u^3"
							],
							"VariableOrder":[
								"b",
								"a",
								"u"
							],
							"Characteristic":0,
							"KnownGroebner":[],
							"Status":[
								"vCompNormalize"
							],
							"MonomialOrder":"lex",
							"IsHomogeneous":false,
							"IsZeroDim":false,
							"IdealDimension":1,
							"Timings":{
								"TimingGroebner":9.2793e-2,
								"TimingZeroDimVars":6.1695000000000014e-2,
								"TimingmagmaVCompNormalize":6.2995e-2,
								"TimingNumberOfSols":7.275000000000001e-2,
								"TimingIsRadical":6.639000000000003e-3,
								"TimingArcColoring":4.1971999999999995e-2,
								"TimingObstruction":2.888e-3,
								"TimingComplexVolumeN":0.774823,
								"TimingaCuspShapeN":1.3278000000000002e-2,
								"TiminguValues":0.639504,
								"TimingaCuspShape":0.114983,
								"TimingRepresentationsN":7.3075e-2
							},
							"ZeroDimensionalVars":[
								"b"
							],
							"Limit":{
								"IdealName":"J10_98_5",
								"Generators":[
									"a",
									"-1 + b",
									"1 + v"
								],
								"VariableOrder":[
									"b",
									"a",
									"v"
								],
								"Characteristic":0,
								"KnownGroebner":[],
								"Status":[
									"vCompNormalize"
								],
								"MonomialOrder":"lex",
								"IsHomogeneous":false,
								"IsZeroDim":true,
								"IdealDimension":0,
								"ZeroDimensionalVars":[
									"b",
									"a",
									"v"
								],
								"Timings":{
									"TimingZeroDimVars":5.9964e-2,
									"TimingmagmaVCompNormalize":0.146294,
									"TimingNumberOfSols":7.275000000000001e-2,
									"TimingIsRadical":6.639000000000003e-3,
									"TimingArcColoring":4.1971999999999995e-2,
									"TimingObstruction":2.888e-3,
									"TimingComplexVolumeN":0.774823,
									"TimingaCuspShapeN":1.3278000000000002e-2,
									"TiminguValues":0.639504,
									"TimingaCuspShape":0.114983,
									"TimingRepresentationsN":7.3075e-2
								},
								"Legacy":{
									"IdealName":"J10_98_5",
									"Generators":[
										"-1 + b",
										"1 + v"
									],
									"VariableOrder":[
										"b",
										"a",
										"v"
									],
									"Characteristic":0,
									"MonomialOrder":"lex"
								}
							},
							"NumberOfSols":-1,
							"IsRadical":true,
							"ArcColoring":[
								[
									"-u + 2*a*u - a^2*u",
									"2*u - a*u"
								],
								[
									"1 - a + u",
									"-1 + u + u^3"
								],
								[
									"1 - a",
									-1
								],
								"{1, 0}",
								[
									1,
									"u^2"
								],
								[
									"a - u^2 + 2*a*u^2 - a^2*u^2",
									"1 + 2*u^2 - a*u^2"
								],
								[
									"a",
									1
								],
								[
									"-1 + a",
									1
								],
								[
									"u",
									"u + u^3"
								],
								[
									0,
									"u"
								]
							],
							"Obstruction":1,
							"ComplexVolumeN":[
								-3.28987,
								-3.28987,
								-3.28987
							],
							"aCuspShape":-12,
							"RepresentationsN":[
								[
									"u->0.914097 + 0.813142 I",
									"a->1.30202 - 0.84491 I",
									"b->1."
								],
								[
									"u->0.077583 + 0.717119 I",
									"a->2.61961 - 3.16934 I",
									"b->1."
								],
								[
									"u->-0.284933 + 0.004374 I",
									"a->-1.32029 - 0.055173 I",
									"b->1."
								]
							],
							"Epsilon":2.80142,
							"GeometricComponent":0
						},
						"SortedReprnIndices":"{1, 2, 3}",
						"Abelian":false
					},
					{
						"IdealName":"abJ10_98_6",
						"Generators":[
							"b",
							"-1 + a",
							"-1 + v"
						],
						"VariableOrder":[
							"b",
							"a",
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.8038e-2,
							"TimingZeroDimVars":6.2285000000000014e-2,
							"TimingmagmaVCompNormalize":6.3448e-2,
							"TimingNumberOfSols":1.7782e-2,
							"TimingIsRadical":1.177e-3,
							"TimingArcColoring":4.3079e-2,
							"TimingObstruction":4.3200000000000004e-4,
							"TimingComplexVolumeN":0.296597,
							"TimingaCuspShapeN":4.755e-3,
							"TiminguValues":0.630138,
							"TiminguPolysN":7.500000000000002e-5,
							"TiminguPolys":0.801533,
							"TimingaCuspShape":9.113099999999999e-2,
							"TimingRepresentationsN":2.4731000000000006e-2,
							"TiminguValues_ij":0.15262,
							"TiminguPoly_ij":0.118795,
							"TiminguPolys_ij_N":2.9e-5
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"v"
						],
						"NumberOfSols":1,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}"
						],
						"Obstruction":1,
						"ComplexVolumeN":"{0}",
						"uPolysN":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"uPolys":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"aCuspShape":0,
						"RepresentationsN":[
							[
								"v->1.",
								"a->1.",
								"b->0"
							]
						],
						"Epsilon":"Infinity",
						"uPolys_ij":[
							"u"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{3, 9}",
								"{3, 10}",
								"{4, 5}",
								"{4, 6}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{4, 10}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 7}",
								"{6, 8}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1}",
						"aCuspShapeN":"{0}",
						"Abelian":true
					}
				]
			},
			"uPolyC":[
				"3*(1 + u^2)*(1 + u + u^3)^2*(1 + u^2 - 6*u^3 + 6*u^4 - 9*u^5 + 9*u^6 - 5*u^7 + 5*u^8 - u^9 + u^10)^2*(5 + 26*u + 66*u^2 + 114*u^3 + 181*u^4 + 211*u^5 + 205*u^6 + 168*u^7 + 108*u^8 + 60*u^9 + 28*u^10 + 9*u^11 + 3*u^12)",
				"u^3*(1 + u)^3*(1 + u^2)*(2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12)*(31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20)",
				"u^3*(1 + u)^3*(1 + u^2)*(2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12)*(31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20)",
				"3*(1 + u^2)*(1 + u + u^3)^2*(1 - 2*u + 3*u^2 - 4*u^3 + 4*u^4 - 5*u^5 + 5*u^6 - 3*u^7 + 3*u^8 - u^9 + u^10)^2*(5 + 20*u + 64*u^2 + 106*u^3 + 149*u^4 + 157*u^5 + 139*u^6 + 110*u^7 + 70*u^8 + 42*u^9 + 22*u^10 + 9*u^11 + 3*u^12)",
				"8*(1 - 2*u + 2*u^2)*(1 + u + u^3)*(-1 + u + 2*u^2 + u^3)*(3 + 12*u + 19*u^2 + 12*u^3 + 12*u^4 + 15*u^5 - 5*u^6 - 13*u^7 + 9*u^8 + 9*u^9 - u^10 - 4*u^11 + 2*u^12)*(121 - 518*u + 875*u^2 - 692*u^3 + 390*u^4 - 540*u^5 + 512*u^6 - 34*u^7 - 8*u^8 - 270*u^9 + 83*u^10 + 132*u^11 + 26*u^12 - 66*u^13 - 53*u^14 + 22*u^15 + 34*u^16 - 2*u^17 - 13*u^18 + 2*u^20)",
				"3*(1 + u^2)*(1 + u + u^3)^2*(1 + u^2 - 6*u^3 + 6*u^4 - 9*u^5 + 9*u^6 - 5*u^7 + 5*u^8 - u^9 + u^10)^2*(5 + 26*u + 66*u^2 + 114*u^3 + 181*u^4 + 211*u^5 + 205*u^6 + 168*u^7 + 108*u^8 + 60*u^9 + 28*u^10 + 9*u^11 + 3*u^12)",
				"u^3*(1 + u)^3*(1 + u^2)*(2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12)*(31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20)",
				"u^3*(1 + u)^3*(1 + u^2)*(2 + u + 3*u^2 - 14*u^3 + 21*u^4 - 15*u^5 + u^6 + 3*u^7 + u^9 - 2*u^11 + u^12)*(31 - 58*u + 48*u^2 - 32*u^3 - 30*u^4 + 72*u^5 - 43*u^6 + 50*u^7 + 8*u^8 - 102*u^9 + 31*u^10 + 42*u^11 - 12*u^12 + 14*u^13 - 10*u^14 - 24*u^15 + 13*u^16 + 10*u^17 - 5*u^18 - 2*u^19 + u^20)",
				"3*(1 + u^2)*(1 + u + u^3)^2*(1 - 2*u + 3*u^2 - 4*u^3 + 4*u^4 - 5*u^5 + 5*u^6 - 3*u^7 + 3*u^8 - u^9 + u^10)^2*(5 + 20*u + 64*u^2 + 106*u^3 + 149*u^4 + 157*u^5 + 139*u^6 + 110*u^7 + 70*u^8 + 42*u^9 + 22*u^10 + 9*u^11 + 3*u^12)",
				"8*(1 - 2*u + 2*u^2)*(1 + u + u^3)*(-1 + u + 2*u^2 + u^3)*(3 + 12*u + 19*u^2 + 12*u^3 + 12*u^4 + 15*u^5 - 5*u^6 - 13*u^7 + 9*u^8 + 9*u^9 - u^10 - 4*u^11 + 2*u^12)*(121 - 518*u + 875*u^2 - 692*u^3 + 390*u^4 - 540*u^5 + 512*u^6 - 34*u^7 - 8*u^8 - 270*u^9 + 83*u^10 + 132*u^11 + 26*u^12 - 66*u^13 - 53*u^14 + 22*u^15 + 34*u^16 - 2*u^17 - 13*u^18 + 2*u^20)"
			],
			"RileyPolyC":[
				"9*(1 + y)^2*(-1 + y + 2*y^2 + y^3)^2*(1 + 2*y + 13*y^2 - 6*y^3 - 44*y^4 - 21*y^5 + 41*y^6 + 59*y^7 + 33*y^8 + 9*y^9 + y^10)^2*(25 - 16*y + 238*y^2 + 1974*y^3 + 4057*y^4 + 2801*y^5 - 197*y^6 - 784*y^7 + 272*y^8 + 654*y^9 + 352*y^10 + 87*y^11 + 9*y^12)",
				"(-1 + y)^3*y^3*(1 + y)^2*(4 + 11*y + 121*y^2 - 36*y^3 + 21*y^4 - 101*y^5 + 127*y^6 - 29*y^7 - 24*y^8 + 13*y^9 + 4*y^10 - 4*y^11 + y^12)*(961 - 388*y - 3268*y^2 + 1782*y^3 + 7676*y^4 - 8546*y^5 - 5255*y^6 + 12180*y^7 + 228*y^8 - 13930*y^9 + 11463*y^10 + 298*y^11 - 6682*y^12 + 4940*y^13 - 1082*y^14 - 766*y^15 + 781*y^16 - 346*y^17 + 91*y^18 - 14*y^19 + y^20)",
				"(-1 + y)^3*y^3*(1 + y)^2*(4 + 11*y + 121*y^2 - 36*y^3 + 21*y^4 - 101*y^5 + 127*y^6 - 29*y^7 - 24*y^8 + 13*y^9 + 4*y^10 - 4*y^11 + y^12)*(961 - 388*y - 3268*y^2 + 1782*y^3 + 7676*y^4 - 8546*y^5 - 5255*y^6 + 12180*y^7 + 228*y^8 - 13930*y^9 + 11463*y^10 + 298*y^11 - 6682*y^12 + 4940*y^13 - 1082*y^14 - 766*y^15 + 781*y^16 - 346*y^17 + 91*y^18 - 14*y^19 + y^20)",
				"9*(1 + y)^2*(-1 + y + 2*y^2 + y^3)^2*(1 + 2*y + y^2 - 2*y^3 + 7*y^5 + 17*y^6 + 19*y^7 + 13*y^8 + 5*y^9 + y^10)^2*(25 + 240*y + 1346*y^2 + 2946*y^3 + 3009*y^4 + 953*y^5 - 777*y^6 - 796*y^7 - 156*y^8 + 170*y^9 + 148*y^10 + 51*y^11 + 9*y^12)",
				"64*(1 + 4*y^2)*(-1 + 5*y - 2*y^2 + y^3)*(-1 + y + 2*y^2 + y^3)*(9 - 30*y + 145*y^2 - 78*y^3 - 40*y^4 + 87*y^5 + 485*y^6 - 381*y^7 + 493*y^8 - 223*y^9 + 109*y^10 - 20*y^11 + 4*y^12)*(14641 - 56574*y + 143093*y^2 - 231900*y^3 + 263580*y^4 - 212930*y^5 + 133798*y^6 - 89222*y^7 + 76462*y^8 - 66518*y^9 + 44239*y^10 - 20388*y^11 + 8750*y^12 - 6100*y^13 + 5819*y^14 - 4696*y^15 + 2726*y^16 - 1100*y^17 + 305*y^18 - 52*y^19 + 4*y^20)",
				"9*(1 + y)^2*(-1 + y + 2*y^2 + y^3)^2*(1 + 2*y + 13*y^2 - 6*y^3 - 44*y^4 - 21*y^5 + 41*y^6 + 59*y^7 + 33*y^8 + 9*y^9 + y^10)^2*(25 - 16*y + 238*y^2 + 1974*y^3 + 4057*y^4 + 2801*y^5 - 197*y^6 - 784*y^7 + 272*y^8 + 654*y^9 + 352*y^10 + 87*y^11 + 9*y^12)",
				"(-1 + y)^3*y^3*(1 + y)^2*(4 + 11*y + 121*y^2 - 36*y^3 + 21*y^4 - 101*y^5 + 127*y^6 - 29*y^7 - 24*y^8 + 13*y^9 + 4*y^10 - 4*y^11 + y^12)*(961 - 388*y - 3268*y^2 + 1782*y^3 + 7676*y^4 - 8546*y^5 - 5255*y^6 + 12180*y^7 + 228*y^8 - 13930*y^9 + 11463*y^10 + 298*y^11 - 6682*y^12 + 4940*y^13 - 1082*y^14 - 766*y^15 + 781*y^16 - 346*y^17 + 91*y^18 - 14*y^19 + y^20)",
				"(-1 + y)^3*y^3*(1 + y)^2*(4 + 11*y + 121*y^2 - 36*y^3 + 21*y^4 - 101*y^5 + 127*y^6 - 29*y^7 - 24*y^8 + 13*y^9 + 4*y^10 - 4*y^11 + y^12)*(961 - 388*y - 3268*y^2 + 1782*y^3 + 7676*y^4 - 8546*y^5 - 5255*y^6 + 12180*y^7 + 228*y^8 - 13930*y^9 + 11463*y^10 + 298*y^11 - 6682*y^12 + 4940*y^13 - 1082*y^14 - 766*y^15 + 781*y^16 - 346*y^17 + 91*y^18 - 14*y^19 + y^20)",
				"9*(1 + y)^2*(-1 + y + 2*y^2 + y^3)^2*(1 + 2*y + y^2 - 2*y^3 + 7*y^5 + 17*y^6 + 19*y^7 + 13*y^8 + 5*y^9 + y^10)^2*(25 + 240*y + 1346*y^2 + 2946*y^3 + 3009*y^4 + 953*y^5 - 777*y^6 - 796*y^7 - 156*y^8 + 170*y^9 + 148*y^10 + 51*y^11 + 9*y^12)",
				"64*(1 + 4*y^2)*(-1 + 5*y - 2*y^2 + y^3)*(-1 + y + 2*y^2 + y^3)*(9 - 30*y + 145*y^2 - 78*y^3 - 40*y^4 + 87*y^5 + 485*y^6 - 381*y^7 + 493*y^8 - 223*y^9 + 109*y^10 - 20*y^11 + 4*y^12)*(14641 - 56574*y + 143093*y^2 - 231900*y^3 + 263580*y^4 - 212930*y^5 + 133798*y^6 - 89222*y^7 + 76462*y^8 - 66518*y^9 + 44239*y^10 - 20388*y^11 + 8750*y^12 - 6100*y^13 + 5819*y^14 - 4696*y^15 + 2726*y^16 - 1100*y^17 + 305*y^18 - 52*y^19 + 4*y^20)"
			]
		},
		"GeometricRepresentation":[
			1.44129e1,
			[
				"J10_98_0",
				1,
				"{9, 10}"
			]
		]
	}
}