{
	"Index":111,
	"Name":"10_27",
	"RolfsenName":"10_27",
	"DTname":"10a_58",
	"TunnelNumber":1,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{10, -18, -16, -14, 12, 2, -20, -4, -6, -8}",
		"Acode":"{6, -10, -9, -8, 7, 2, -1, -3, -4, -5}",
		"PDcode":[
			"{1, 11, 2, 10}",
			"{3, 18, 4, 19}",
			"{5, 16, 6, 17}",
			"{7, 14, 8, 15}",
			"{9, 13, 10, 12}",
			"{11, 3, 12, 2}",
			"{13, 20, 14, 1}",
			"{15, 4, 16, 5}",
			"{17, 6, 18, 7}",
			"{19, 8, 20, 9}"
		],
		"CBtype":"{2, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{1, 6}",
				[],
				[
					"{1, 6, 2, 1}",
					"{6, 2, 7, 1}",
					"{7, -1, 8, 1}",
					"{6, 7, 5, 2}",
					"{5, -8, 4, 2}",
					"{1, -5, 10, 2}",
					"{2, -10, 3, 1}",
					"{10, -4, 9, 2}"
				],
				"{8}",
				"{3}",
				3
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"-1 + u - 2*u^3 - 2*u^4 + 5*u^5 + 2*u^6 - 8*u^7 - 2*u^8 + 18*u^9 - 34*u^11 + 2*u^12 + 60*u^13 - 2*u^14 - 92*u^15 + 5*u^16 + 135*u^17 - 24*u^18 - 182*u^19 + 60*u^20 + 229*u^21 - 88*u^22 - 266*u^23 + 85*u^24 + 277*u^25 - 56*u^26 - 242*u^27 + 25*u^28 + 168*u^29 - 7*u^30 - 88*u^31 + u^32 + 33*u^33 - 8*u^35 + u^37",
						"u - 2*u^2 + 4*u^4 - u^5 - 10*u^6 + 5*u^7 + 16*u^8 - 12*u^9 - 28*u^10 + 30*u^11 + 48*u^12 - 62*u^13 - 80*u^14 + 112*u^15 + 122*u^16 - 181*u^17 - 170*u^18 + 288*u^19 + 204*u^20 - 441*u^21 - 198*u^22 + 605*u^23 + 148*u^24 - 697*u^25 - 82*u^26 + 654*u^27 + 32*u^28 - 490*u^29 - 8*u^30 + 288*u^31 + u^32 - 129*u^33 + 42*u^35 - 9*u^37 + u^39"
					],
					"TimingForPrimaryIdeals":9.063399999999999e-2
				},
				"v":{
					"CheckEq":[
						"-1 + v"
					],
					"TimingForPrimaryIdeals":7.041e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_27_0",
						"Generators":[
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35"
						],
						"VariableOrder":[
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":5.9374e-2,
							"TimingZeroDimVars":1.8906000000000003e-2,
							"TimingmagmaVCompNormalize":2.0169000000000003e-2,
							"TimingNumberOfSols":6.568399999999999e-2,
							"TimingIsRadical":1.812e-3,
							"TimingArcColoring":6.2306e-2,
							"TimingObstruction":5.3468999999999996e-2,
							"TimingComplexVolumeN":2.7277972e1,
							"TimingaCuspShapeN":0.189369,
							"TiminguValues":0.670652,
							"TiminguPolysN":6.2112e-2,
							"TiminguPolys":0.889224,
							"TimingaCuspShape":0.12509,
							"TimingRepresentationsN":7.180600000000001e-2,
							"TiminguValues_ij":0.158298,
							"TiminguPoly_ij":2.11281,
							"TiminguPolys_ij_N":0.143962
						},
						"ZeroDimensionalVars":[
							"u"
						],
						"NumberOfSols":35,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"1 + 2*u^4 - 2*u^6 + 3*u^8 - 4*u^10 + 5*u^12 - 3*u^14 + u^16",
								"u^2 + 2*u^6 - 6*u^8 + 11*u^10 - 12*u^12 + 9*u^14 - 4*u^16 + u^18"
							],
							[
								"u^3 - 2*u^7 + 2*u^9 - u^11",
								"u - u^3 + 3*u^5 - 4*u^7 + 3*u^9 - u^11"
							],
							[
								"u^3",
								"u - u^3 + u^5"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"u - u^3"
							],
							[
								"-u^3",
								"u - u^3"
							],
							[
								"1 + 2*u^4 - 2*u^6 + 2*u^8 - 2*u^12 + 2*u^14 - 5*u^16 + 24*u^18 - 60*u^20 + 88*u^22 - 85*u^24 + 56*u^26 - 25*u^28 + 7*u^30 - u^32",
								"2*u^2 - 4*u^4 + 10*u^6 - 16*u^8 + 28*u^10 - 48*u^12 + 80*u^14 - 122*u^16 + 170*u^18 - 204*u^20 + 198*u^22 - 148*u^24 + 82*u^26 - 32*u^28 + 8*u^30 - u^32"
							],
							[
								"1 + u^4 - u^6 + u^8",
								"u^2 - 2*u^4 + 3*u^6 - 2*u^8 + u^10"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"3.03937 + 0.83862*I",
							"3.03937 - 0.83862*I",
							"-1.53766 + 1.71623*I",
							"-1.53766 - 1.71623*I",
							"3.70229 - 5.4582*I",
							"3.70229 + 5.4582*I",
							2.34444,
							"-0.78083 + 2.01862*I",
							"-0.78083 - 2.01862*I",
							"-0.80902 - 4.67146*I",
							"-0.80902 + 4.67146*I",
							"-2.52028 - 4.45397*I",
							"-2.52028 + 4.45397*I",
							"1.96589 + 7.38977*I",
							"1.96589 - 7.38977*I",
							"-6.81373 + 0.30557*I",
							"-6.81373 - 0.30557*I",
							"6.79721 - 1.04155*I",
							"6.79721 + 1.04155*I",
							"-3.32477 + 3.85709*I",
							"-3.32477 - 3.85709*I",
							"5.05997 + 5.85664*I",
							"5.05997 - 5.85664*I",
							"-2.57455 - 3.36312*I",
							"-2.57455 + 3.36312*I",
							"-2.00084 - 4.02658*I",
							"-2.00084 + 4.02658*I",
							"-5.06633 + 8.22097*I",
							"-5.06633 - 8.22097*I",
							"-0.46048 - 12.3841*I",
							"-0.46048 + 12.3841*I",
							"0.592334 - 0.599446*I",
							"0.592334 + 0.599446*I",
							"1.09181 + 0.446317*I",
							"1.09181 - 0.446317*I"
						],
						"uPolysN":[
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"1 + 2*u + 9*u^2 + 25*u^3 + 60*u^4 + 136*u^5 + 304*u^6 + 672*u^7 + 1406*u^8 + 2776*u^9 + 5222*u^10 + 9470*u^11 + 16546*u^12 + 27820*u^13 + 45004*u^14 + 69984*u^15 + 104203*u^16 + 147922*u^17 + 199915*u^18 + 257699*u^19 + 317166*u^20 + 370848*u^21 + 406612*u^22 + 410520*u^23 + 374547*u^24 + 303786*u^25 + 216081*u^26 + 133209*u^27 + 70355*u^28 + 31420*u^29 + 11668*u^30 + 3520*u^31 + 833*u^32 + 146*u^33 + 17*u^34 + u^35",
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"-7 + 58*u - 137*u^2 + 309*u^3 - 440*u^4 + 560*u^5 - 482*u^6 + 368*u^7 + 8*u^8 - 236*u^9 + 672*u^10 - 858*u^11 + 1030*u^12 - 880*u^13 + 608*u^14 - 312*u^15 + 33*u^16 + 78*u^17 - 227*u^18 + 311*u^19 - 464*u^20 + 472*u^21 - 496*u^22 + 480*u^23 - 497*u^24 + 450*u^25 - 363*u^26 + 277*u^27 - 193*u^28 + 136*u^29 - 76*u^30 + 44*u^31 - 19*u^32 + 10*u^33 - 3*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 - 8*u - 15*u^2 + 57*u^3 + 52*u^4 - 200*u^5 + 108*u^6 + 184*u^7 - 1062*u^8 + 1098*u^9 + 1458*u^10 - 1444*u^11 - 2948*u^12 + 2018*u^13 + 3236*u^14 - 1742*u^15 - 2277*u^16 + 1018*u^17 + 1791*u^18 - 437*u^19 - 1086*u^20 + 226*u^21 + 516*u^22 + 156*u^23 - 271*u^24 + 52*u^25 + 97*u^26 + 75*u^27 - 41*u^28 + 8*u^29 + 16*u^30 + 14*u^31 - 3*u^32 + u^34 + u^35"
						],
						"uPolys":[
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"1 + 2*u + 9*u^2 + 25*u^3 + 60*u^4 + 136*u^5 + 304*u^6 + 672*u^7 + 1406*u^8 + 2776*u^9 + 5222*u^10 + 9470*u^11 + 16546*u^12 + 27820*u^13 + 45004*u^14 + 69984*u^15 + 104203*u^16 + 147922*u^17 + 199915*u^18 + 257699*u^19 + 317166*u^20 + 370848*u^21 + 406612*u^22 + 410520*u^23 + 374547*u^24 + 303786*u^25 + 216081*u^26 + 133209*u^27 + 70355*u^28 + 31420*u^29 + 11668*u^30 + 3520*u^31 + 833*u^32 + 146*u^33 + 17*u^34 + u^35",
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"-7 + 58*u - 137*u^2 + 309*u^3 - 440*u^4 + 560*u^5 - 482*u^6 + 368*u^7 + 8*u^8 - 236*u^9 + 672*u^10 - 858*u^11 + 1030*u^12 - 880*u^13 + 608*u^14 - 312*u^15 + 33*u^16 + 78*u^17 - 227*u^18 + 311*u^19 - 464*u^20 + 472*u^21 - 496*u^22 + 480*u^23 - 497*u^24 + 450*u^25 - 363*u^26 + 277*u^27 - 193*u^28 + 136*u^29 - 76*u^30 + 44*u^31 - 19*u^32 + 10*u^33 - 3*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 - 8*u - 15*u^2 + 57*u^3 + 52*u^4 - 200*u^5 + 108*u^6 + 184*u^7 - 1062*u^8 + 1098*u^9 + 1458*u^10 - 1444*u^11 - 2948*u^12 + 2018*u^13 + 3236*u^14 - 1742*u^15 - 2277*u^16 + 1018*u^17 + 1791*u^18 - 437*u^19 - 1086*u^20 + 226*u^21 + 516*u^22 + 156*u^23 - 271*u^24 + 52*u^25 + 97*u^26 + 75*u^27 - 41*u^28 + 8*u^29 + 16*u^30 + 14*u^31 - 3*u^32 + u^34 + u^35"
						],
						"aCuspShape":"4 - 2*(-3 + 4*u^2 - 2*u^3 - 8*u^4 + 8*u^5 + 12*u^6 - 16*u^7 - 22*u^8 + 36*u^9 + 44*u^10 - 68*u^11 - 70*u^12 + 116*u^13 + 90*u^14 - 168*u^15 - 114*u^16 + 244*u^17 + 156*u^18 - 350*u^19 - 188*u^20 + 440*u^21 + 172*u^22 - 434*u^23 - 112*u^24 + 322*u^25 + 50*u^26 - 174*u^27 - 14*u^28 + 66*u^29 + 2*u^30 - 16*u^31 + 2*u^33)",
						"RepresentationsN":[
							[
								"u->0.890522 + 0.542191 I"
							],
							[
								"u->0.890522 - 0.542191 I"
							],
							[
								"u->-0.996188 + 0.423828 I"
							],
							[
								"u->-0.996188 - 0.423828 I"
							],
							[
								"u->0.665614 + 0.62344 I"
							],
							[
								"u->0.665614 - 0.62344 I"
							],
							[
								"u->0.903342"
							],
							[
								"u->-0.688085 + 0.531421 I"
							],
							[
								"u->-0.688085 - 0.531421 I"
							],
							[
								"u->1.0598 + 0.502369 I"
							],
							[
								"u->1.0598 - 0.502369 I"
							],
							[
								"u->-1.14612 + 0.254789 I"
							],
							[
								"u->-1.14612 - 0.254789 I"
							],
							[
								"u->0.308085 + 0.766136 I"
							],
							[
								"u->0.308085 - 0.766136 I"
							],
							[
								"u->1.14299 + 0.28731 I"
							],
							[
								"u->1.14299 - 0.28731 I"
							],
							[
								"u->-0.460984 + 0.678579 I"
							],
							[
								"u->-0.460984 - 0.678579 I"
							],
							[
								"u->-1.14157 + 0.325389 I"
							],
							[
								"u->-1.14157 - 0.325389 I"
							],
							[
								"u->-1.05377 + 0.564883 I"
							],
							[
								"u->-1.05377 - 0.564883 I"
							],
							[
								"u->-0.276974 + 0.740238 I"
							],
							[
								"u->-0.276974 - 0.740238 I"
							],
							[
								"u->1.13143 + 0.520956 I"
							],
							[
								"u->1.13143 - 0.520956 I"
							],
							[
								"u->-1.13481 + 0.545503 I"
							],
							[
								"u->-1.13481 - 0.545503 I"
							],
							[
								"u->1.13494 + 0.561389 I"
							],
							[
								"u->1.13494 - 0.561389 I"
							],
							[
								"u->0.217277 + 0.699987 I"
							],
							[
								"u->0.217277 - 0.699987 I"
							],
							[
								"u->0.396163 + 0.521609 I"
							],
							[
								"u->0.396163 - 0.521609 I"
							]
						],
						"Epsilon":4.05849e-2,
						"uPolys_ij":[
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"1 + 2*u + 9*u^2 + 25*u^3 + 60*u^4 + 136*u^5 + 304*u^6 + 672*u^7 + 1406*u^8 + 2776*u^9 + 5222*u^10 + 9470*u^11 + 16546*u^12 + 27820*u^13 + 45004*u^14 + 69984*u^15 + 104203*u^16 + 147922*u^17 + 199915*u^18 + 257699*u^19 + 317166*u^20 + 370848*u^21 + 406612*u^22 + 410520*u^23 + 374547*u^24 + 303786*u^25 + 216081*u^26 + 133209*u^27 + 70355*u^28 + 31420*u^29 + 11668*u^30 + 3520*u^31 + 833*u^32 + 146*u^33 + 17*u^34 + u^35",
							"1 - 14*u + 101*u^2 - 519*u^3 + 2396*u^4 - 9032*u^5 + 28760*u^6 - 77888*u^7 + 178090*u^8 - 328412*u^9 + 466166*u^10 - 425946*u^11 - 60666*u^12 + 1137704*u^13 - 2475928*u^14 + 3552820*u^15 - 4108097*u^16 + 3992038*u^17 - 3435577*u^18 + 2692035*u^19 - 1889098*u^20 + 1293264*u^21 - 747260*u^22 + 469352*u^23 - 219925*u^24 + 131426*u^25 - 48991*u^26 + 28197*u^27 - 8185*u^28 + 4488*u^29 - 992*u^30 + 500*u^31 - 79*u^32 + 34*u^33 - 3*u^34 + u^35",
							"-7 + 58*u - 137*u^2 + 309*u^3 - 440*u^4 + 560*u^5 - 482*u^6 + 368*u^7 + 8*u^8 - 236*u^9 + 672*u^10 - 858*u^11 + 1030*u^12 - 880*u^13 + 608*u^14 - 312*u^15 + 33*u^16 + 78*u^17 - 227*u^18 + 311*u^19 - 464*u^20 + 472*u^21 - 496*u^22 + 480*u^23 - 497*u^24 + 450*u^25 - 363*u^26 + 277*u^27 - 193*u^28 + 136*u^29 - 76*u^30 + 44*u^31 - 19*u^32 + 10*u^33 - 3*u^34 + u^35",
							"-1 - 8*u - 15*u^2 + 57*u^3 + 52*u^4 - 200*u^5 + 108*u^6 + 184*u^7 - 1062*u^8 + 1098*u^9 + 1458*u^10 - 1444*u^11 - 2948*u^12 + 2018*u^13 + 3236*u^14 - 1742*u^15 - 2277*u^16 + 1018*u^17 + 1791*u^18 - 437*u^19 - 1086*u^20 + 226*u^21 + 516*u^22 + 156*u^23 - 271*u^24 + 52*u^25 + 97*u^26 + 75*u^27 - 41*u^28 + 8*u^29 + 16*u^30 + 14*u^31 - 3*u^32 + u^34 + u^35",
							"-49 + 1446*u + 10915*u^2 + 33133*u^3 + 63212*u^4 + 101088*u^5 + 140048*u^6 + 128584*u^7 + 6510*u^8 - 222088*u^9 - 429470*u^10 - 439874*u^11 - 238142*u^12 + 61116*u^13 + 320904*u^14 + 454396*u^15 + 462545*u^16 + 346326*u^17 + 168121*u^18 - 2625*u^19 - 114654*u^20 - 145288*u^21 - 127412*u^22 - 81272*u^23 - 38867*u^24 - 6126*u^25 + 9775*u^26 + 14137*u^27 + 11201*u^28 + 6720*u^29 + 3120*u^30 + 1164*u^31 + 335*u^32 + 74*u^33 + 11*u^34 + u^35",
							"-4657 + 8874*u - 64075*u^2 + 99557*u^3 - 275214*u^4 + 353726*u^5 - 571568*u^6 + 596958*u^7 - 591314*u^8 + 543758*u^9 - 187170*u^10 + 245952*u^11 + 242346*u^12 + 13426*u^13 + 321204*u^14 + 5536*u^15 + 145987*u^16 + 99830*u^17 - 17237*u^18 + 130915*u^19 - 64398*u^20 + 87356*u^21 - 43672*u^22 + 36462*u^23 - 16189*u^24 + 11316*u^25 - 2863*u^26 + 3165*u^27 - 89*u^28 + 706*u^29 + 4*u^30 + 108*u^31 + u^32 + 10*u^33 + u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"-2401 - 3430*u - 21707*u^2 + 45227*u^3 - 138956*u^4 + 246050*u^5 - 982974*u^6 + 2276828*u^7 - 3433690*u^8 + 4305600*u^9 - 5630552*u^10 + 7629928*u^11 - 10639828*u^12 + 13602352*u^13 - 17172610*u^14 + 19809270*u^15 - 23833401*u^16 + 25254850*u^17 - 24369163*u^18 + 20686505*u^19 - 14470992*u^20 + 9191446*u^21 - 5727004*u^22 + 2888808*u^23 - 1464765*u^24 + 676864*u^25 - 243465*u^26 + 116005*u^27 - 26093*u^28 + 13952*u^29 - 1738*u^30 + 1096*u^31 - 65*u^32 + 50*u^33 - u^34 + u^35",
							"-1 + 34*u - 1033*u^2 + 8225*u^3 - 27332*u^4 + 3232*u^5 + 211304*u^6 - 606456*u^7 + 195934*u^8 + 2984424*u^9 - 10406482*u^10 + 21158626*u^11 - 32302926*u^12 + 40800732*u^13 - 42411404*u^14 + 38553084*u^15 - 30906343*u^16 + 22391138*u^17 - 14499391*u^18 + 8843531*u^19 - 4935742*u^20 + 2655300*u^21 - 1304600*u^22 + 682308*u^23 - 264371*u^24 + 158938*u^25 - 39581*u^26 + 31845*u^27 - 4335*u^28 + 4912*u^29 - 368*u^30 + 524*u^31 - 25*u^32 + 34*u^33 - u^34 + u^35",
							"-15853 - 10196*u + 134455*u^2 + 113521*u^3 - 89192*u^4 - 482394*u^5 - 1532264*u^6 - 813726*u^7 - 274256*u^8 + 4607236*u^9 + 1882556*u^10 + 1911680*u^11 - 5853132*u^12 - 2002572*u^13 + 536414*u^14 + 1464212*u^15 + 2764939*u^16 - 703474*u^17 - 1086633*u^18 + 217163*u^19 - 381440*u^20 - 98432*u^21 + 494058*u^22 + 84604*u^23 - 219571*u^24 - 45592*u^25 + 60019*u^26 + 15015*u^27 - 10963*u^28 - 3092*u^29 + 1324*u^30 + 400*u^31 - 95*u^32 - 30*u^33 + 3*u^34 + u^35",
							"1463 + 5650*u - 18421*u^2 - 27931*u^3 + 288328*u^4 + 855722*u^5 + 955822*u^6 + 2438950*u^7 + 4607330*u^8 + 6876138*u^9 + 6152772*u^10 + 11542002*u^11 + 11730274*u^12 + 13282256*u^13 + 8114664*u^14 + 13996292*u^15 + 9146437*u^16 + 7179692*u^17 + 2515059*u^18 + 5669357*u^19 + 2393662*u^20 - 157866*u^21 - 306874*u^22 + 982208*u^23 + 514417*u^24 - 411768*u^25 - 173167*u^26 + 89523*u^27 + 27673*u^28 - 12136*u^29 - 2536*u^30 + 1014*u^31 + 131*u^32 - 48*u^33 - 3*u^34 + u^35",
							"-23 + 388*u - 3157*u^2 + 16081*u^3 - 56884*u^4 + 147144*u^5 - 287456*u^6 + 434404*u^7 - 509830*u^8 + 414816*u^9 - 37214*u^10 - 598838*u^11 + 1047582*u^12 - 604800*u^13 - 732804*u^14 + 1726098*u^15 - 1164473*u^16 - 417204*u^17 + 1280673*u^18 - 720937*u^19 - 263898*u^20 + 565880*u^21 - 222144*u^22 - 112826*u^23 + 143731*u^24 - 34236*u^25 - 26445*u^26 + 20835*u^27 - 2817*u^28 - 3016*u^29 + 1652*u^30 - 170*u^31 - 143*u^32 + 68*u^33 - 13*u^34 + u^35",
							"19913 + 140524*u + 393161*u^2 + 862293*u^3 + 5024098*u^4 + 29118086*u^5 + 106796390*u^6 + 267429520*u^7 + 497329936*u^8 + 734181600*u^9 + 911354938*u^10 + 999289278*u^11 + 1002265524*u^12 + 935081472*u^13 + 815707302*u^14 + 667876810*u^15 + 514518707*u^16 + 370340446*u^17 + 245178411*u^18 + 147287665*u^19 + 79768878*u^20 + 38864082*u^21 + 17116922*u^22 + 6910902*u^23 + 2566483*u^24 + 863290*u^25 + 268645*u^26 + 82085*u^27 + 23227*u^28 + 5600*u^29 + 1460*u^30 + 412*u^31 + 69*u^32 + 10*u^33 + 5*u^34 + u^35",
							"-11797 + 87018*u - 385837*u^2 + 1076837*u^3 - 2066028*u^4 + 2027244*u^5 - 690210*u^6 + 3040214*u^7 - 8131464*u^8 + 12423070*u^9 - 13755878*u^10 + 2265256*u^11 + 7829072*u^12 - 11104736*u^13 + 5706362*u^14 - 46454*u^15 - 3469457*u^16 + 3997288*u^17 - 2315213*u^18 + 855419*u^19 + 93230*u^20 - 147308*u^21 + 51148*u^22 + 21334*u^23 - 82241*u^24 + 61480*u^25 - 34669*u^26 + 18967*u^27 - 7061*u^28 + 2054*u^29 - 594*u^30 + 102*u^31 + 5*u^32 - 3*u^34 + u^35",
							"-25 + 166*u + 347*u^2 - 2151*u^3 - 7628*u^4 - 4800*u^5 + 48820*u^6 + 202984*u^7 + 123522*u^8 - 1304804*u^9 - 4274174*u^10 - 4546610*u^11 + 4983298*u^12 + 24354408*u^13 + 40529016*u^14 + 38308184*u^15 + 17711261*u^16 - 4957454*u^17 - 14194679*u^18 - 9154245*u^19 - 5922*u^20 + 4615672*u^21 + 3822508*u^22 + 1241116*u^23 - 304919*u^24 - 485434*u^25 - 148169*u^26 + 87505*u^27 + 122897*u^28 + 74400*u^29 + 29792*u^30 + 8544*u^31 + 1767*u^32 + 254*u^33 + 23*u^34 + u^35",
							"-10679 - 4486*u + 10833*u^2 - 75937*u^3 - 346590*u^4 + 253916*u^5 + 668800*u^6 - 2202432*u^7 - 981378*u^8 + 9685676*u^9 + 624854*u^10 - 14199750*u^11 + 2275834*u^12 + 2914392*u^13 - 18144678*u^14 + 26007592*u^15 + 21999555*u^16 - 25961394*u^17 - 21071451*u^18 + 18069083*u^19 + 6683300*u^20 - 5666630*u^21 - 2454338*u^22 + 1657412*u^23 + 506303*u^24 - 378010*u^25 - 56911*u^26 + 68609*u^27 + 6931*u^28 - 9090*u^29 - 642*u^30 + 830*u^31 + 5*u^32 - 42*u^33 + u^34 + u^35",
							"184601 + 51270*u - 1107*u^2 + 2130021*u^3 + 8466692*u^4 + 14326520*u^5 + 11662812*u^6 - 1389364*u^7 - 13842310*u^8 - 13745968*u^9 - 2274718*u^10 + 7576718*u^11 + 7305674*u^12 + 945500*u^13 - 3325248*u^14 - 2619286*u^15 - 89877*u^16 + 1152684*u^17 + 712701*u^18 - 97061*u^19 - 351274*u^20 - 131000*u^21 + 86848*u^22 + 75202*u^23 + 2015*u^24 - 20828*u^25 - 10457*u^26 + 3881*u^27 + 3763*u^28 - 628*u^29 - 660*u^30 + 82*u^31 + 69*u^32 - 8*u^33 - 5*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 + 2*u + 3*u^2 - 15*u^3 - 104*u^4 - 88*u^5 + 1104*u^6 - 2080*u^7 - 7450*u^8 + 31776*u^9 + 7870*u^10 - 171310*u^11 + 152158*u^12 + 410100*u^13 - 847380*u^14 - 99340*u^15 + 1838997*u^16 - 1730810*u^17 - 1082183*u^18 + 3542395*u^19 - 2423218*u^20 - 1292580*u^21 + 3763320*u^22 - 2972960*u^23 + 342625*u^24 + 1690370*u^25 - 2139377*u^26 + 1552025*u^27 - 799587*u^28 + 309956*u^29 - 91796*u^30 + 20628*u^31 - 3425*u^32 + 398*u^33 - 29*u^34 + u^35",
							"-11983 - 114756*u - 465465*u^2 - 1039523*u^3 - 1152048*u^4 - 250704*u^5 - 178236*u^6 - 2644366*u^7 - 6873726*u^8 - 3026802*u^9 + 9710788*u^10 + 13078132*u^11 - 29369530*u^12 + 8548740*u^13 + 11250888*u^14 - 1359388*u^15 - 54168569*u^16 + 120663270*u^17 - 140209561*u^18 + 102303099*u^19 - 48255958*u^20 + 12202032*u^21 + 1126664*u^22 - 2252160*u^23 + 727603*u^24 + 1750*u^25 - 59679*u^26 + 11953*u^27 + 3479*u^28 - 1020*u^29 - 332*u^30 + 332*u^31 - 23*u^32 - 6*u^33 + u^34 + u^35",
							"-10273 + 4330*u + 62035*u^2 - 381343*u^3 + 668128*u^4 - 326000*u^5 - 4175994*u^6 + 18938448*u^7 - 40572266*u^8 + 58664454*u^9 - 91506928*u^10 + 148587056*u^11 - 237186982*u^12 + 364649586*u^13 - 471748252*u^14 + 484474808*u^15 - 427966923*u^16 + 339264050*u^17 - 212390901*u^18 + 78454483*u^19 - 6915848*u^20 - 7640280*u^21 + 3440712*u^22 + 3925880*u^23 - 6838955*u^24 + 3866860*u^25 - 829331*u^26 - 31197*u^27 + 29429*u^28 + 13546*u^29 - 5502*u^30 + 608*u^31 + 183*u^32 - 26*u^33 - u^34 + u^35",
							"-1 + 14*u - 47*u^2 - 81*u^3 + 298*u^4 + 954*u^5 + 1958*u^6 - 7104*u^7 - 64036*u^8 + 159450*u^9 - 121632*u^10 + 536950*u^11 - 828734*u^12 - 448424*u^13 - 151534*u^14 + 3132794*u^15 - 613099*u^16 - 2140956*u^17 - 688417*u^18 + 1639107*u^19 + 266214*u^20 - 94540*u^21 + 115082*u^22 + 76282*u^23 - 8691*u^24 - 1196*u^25 + 6763*u^26 + 6663*u^27 + 1603*u^28 + 464*u^29 + 278*u^30 + 158*u^31 + 23*u^32 + 8*u^33 + u^34 + u^35",
							"-1 - 4*u + 5*u^2 + 407*u^3 + 1472*u^4 + 1230*u^5 - 44550*u^6 - 173598*u^7 - 491842*u^8 + 216944*u^9 + 1158470*u^10 + 3878922*u^11 + 222454*u^12 + 1716372*u^13 - 3353708*u^14 - 733704*u^15 - 16528295*u^16 - 17927362*u^17 - 4193919*u^18 - 2116827*u^19 - 7880478*u^20 - 105274*u^21 + 672474*u^22 + 1104216*u^23 - 376175*u^24 + 406778*u^25 + 159035*u^26 - 65647*u^27 + 993*u^28 + 2500*u^29 - 1284*u^30 + 134*u^31 - 29*u^32 - 12*u^33 + 5*u^34 + u^35"
						],
						"GeometricComponent":"{30, 31}",
						"uPolys_ij_N":[
							"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
							"1 + 2*u + 9*u^2 + 25*u^3 + 60*u^4 + 136*u^5 + 304*u^6 + 672*u^7 + 1406*u^8 + 2776*u^9 + 5222*u^10 + 9470*u^11 + 16546*u^12 + 27820*u^13 + 45004*u^14 + 69984*u^15 + 104203*u^16 + 147922*u^17 + 199915*u^18 + 257699*u^19 + 317166*u^20 + 370848*u^21 + 406612*u^22 + 410520*u^23 + 374547*u^24 + 303786*u^25 + 216081*u^26 + 133209*u^27 + 70355*u^28 + 31420*u^29 + 11668*u^30 + 3520*u^31 + 833*u^32 + 146*u^33 + 17*u^34 + u^35",
							"1 - 14*u + 101*u^2 - 519*u^3 + 2396*u^4 - 9032*u^5 + 28760*u^6 - 77888*u^7 + 178090*u^8 - 328412*u^9 + 466166*u^10 - 425946*u^11 - 60666*u^12 + 1137704*u^13 - 2475928*u^14 + 3552820*u^15 - 4108097*u^16 + 3992038*u^17 - 3435577*u^18 + 2692035*u^19 - 1889098*u^20 + 1293264*u^21 - 747260*u^22 + 469352*u^23 - 219925*u^24 + 131426*u^25 - 48991*u^26 + 28197*u^27 - 8185*u^28 + 4488*u^29 - 992*u^30 + 500*u^31 - 79*u^32 + 34*u^33 - 3*u^34 + u^35",
							"-7 + 58*u - 137*u^2 + 309*u^3 - 440*u^4 + 560*u^5 - 482*u^6 + 368*u^7 + 8*u^8 - 236*u^9 + 672*u^10 - 858*u^11 + 1030*u^12 - 880*u^13 + 608*u^14 - 312*u^15 + 33*u^16 + 78*u^17 - 227*u^18 + 311*u^19 - 464*u^20 + 472*u^21 - 496*u^22 + 480*u^23 - 497*u^24 + 450*u^25 - 363*u^26 + 277*u^27 - 193*u^28 + 136*u^29 - 76*u^30 + 44*u^31 - 19*u^32 + 10*u^33 - 3*u^34 + u^35",
							"-1 - 8*u - 15*u^2 + 57*u^3 + 52*u^4 - 200*u^5 + 108*u^6 + 184*u^7 - 1062*u^8 + 1098*u^9 + 1458*u^10 - 1444*u^11 - 2948*u^12 + 2018*u^13 + 3236*u^14 - 1742*u^15 - 2277*u^16 + 1018*u^17 + 1791*u^18 - 437*u^19 - 1086*u^20 + 226*u^21 + 516*u^22 + 156*u^23 - 271*u^24 + 52*u^25 + 97*u^26 + 75*u^27 - 41*u^28 + 8*u^29 + 16*u^30 + 14*u^31 - 3*u^32 + u^34 + u^35",
							"-49 + 1446*u + 10915*u^2 + 33133*u^3 + 63212*u^4 + 101088*u^5 + 140048*u^6 + 128584*u^7 + 6510*u^8 - 222088*u^9 - 429470*u^10 - 439874*u^11 - 238142*u^12 + 61116*u^13 + 320904*u^14 + 454396*u^15 + 462545*u^16 + 346326*u^17 + 168121*u^18 - 2625*u^19 - 114654*u^20 - 145288*u^21 - 127412*u^22 - 81272*u^23 - 38867*u^24 - 6126*u^25 + 9775*u^26 + 14137*u^27 + 11201*u^28 + 6720*u^29 + 3120*u^30 + 1164*u^31 + 335*u^32 + 74*u^33 + 11*u^34 + u^35",
							"-4657 + 8874*u - 64075*u^2 + 99557*u^3 - 275214*u^4 + 353726*u^5 - 571568*u^6 + 596958*u^7 - 591314*u^8 + 543758*u^9 - 187170*u^10 + 245952*u^11 + 242346*u^12 + 13426*u^13 + 321204*u^14 + 5536*u^15 + 145987*u^16 + 99830*u^17 - 17237*u^18 + 130915*u^19 - 64398*u^20 + 87356*u^21 - 43672*u^22 + 36462*u^23 - 16189*u^24 + 11316*u^25 - 2863*u^26 + 3165*u^27 - 89*u^28 + 706*u^29 + 4*u^30 + 108*u^31 + u^32 + 10*u^33 + u^34 + u^35",
							"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
							"-2401 - 3430*u - 21707*u^2 + 45227*u^3 - 138956*u^4 + 246050*u^5 - 982974*u^6 + 2276828*u^7 - 3433690*u^8 + 4305600*u^9 - 5630552*u^10 + 7629928*u^11 - 10639828*u^12 + 13602352*u^13 - 17172610*u^14 + 19809270*u^15 - 23833401*u^16 + 25254850*u^17 - 24369163*u^18 + 20686505*u^19 - 14470992*u^20 + 9191446*u^21 - 5727004*u^22 + 2888808*u^23 - 1464765*u^24 + 676864*u^25 - 243465*u^26 + 116005*u^27 - 26093*u^28 + 13952*u^29 - 1738*u^30 + 1096*u^31 - 65*u^32 + 50*u^33 - u^34 + u^35",
							"-1 + 34*u - 1033*u^2 + 8225*u^3 - 27332*u^4 + 3232*u^5 + 211304*u^6 - 606456*u^7 + 195934*u^8 + 2984424*u^9 - 10406482*u^10 + 21158626*u^11 - 32302926*u^12 + 40800732*u^13 - 42411404*u^14 + 38553084*u^15 - 30906343*u^16 + 22391138*u^17 - 14499391*u^18 + 8843531*u^19 - 4935742*u^20 + 2655300*u^21 - 1304600*u^22 + 682308*u^23 - 264371*u^24 + 158938*u^25 - 39581*u^26 + 31845*u^27 - 4335*u^28 + 4912*u^29 - 368*u^30 + 524*u^31 - 25*u^32 + 34*u^33 - u^34 + u^35",
							"-15853 - 10196*u + 134455*u^2 + 113521*u^3 - 89192*u^4 - 482394*u^5 - 1532264*u^6 - 813726*u^7 - 274256*u^8 + 4607236*u^9 + 1882556*u^10 + 1911680*u^11 - 5853132*u^12 - 2002572*u^13 + 536414*u^14 + 1464212*u^15 + 2764939*u^16 - 703474*u^17 - 1086633*u^18 + 217163*u^19 - 381440*u^20 - 98432*u^21 + 494058*u^22 + 84604*u^23 - 219571*u^24 - 45592*u^25 + 60019*u^26 + 15015*u^27 - 10963*u^28 - 3092*u^29 + 1324*u^30 + 400*u^31 - 95*u^32 - 30*u^33 + 3*u^34 + u^35",
							"1463 + 5650*u - 18421*u^2 - 27931*u^3 + 288328*u^4 + 855722*u^5 + 955822*u^6 + 2438950*u^7 + 4607330*u^8 + 6876138*u^9 + 6152772*u^10 + 11542002*u^11 + 11730274*u^12 + 13282256*u^13 + 8114664*u^14 + 13996292*u^15 + 9146437*u^16 + 7179692*u^17 + 2515059*u^18 + 5669357*u^19 + 2393662*u^20 - 157866*u^21 - 306874*u^22 + 982208*u^23 + 514417*u^24 - 411768*u^25 - 173167*u^26 + 89523*u^27 + 27673*u^28 - 12136*u^29 - 2536*u^30 + 1014*u^31 + 131*u^32 - 48*u^33 - 3*u^34 + u^35",
							"-23 + 388*u - 3157*u^2 + 16081*u^3 - 56884*u^4 + 147144*u^5 - 287456*u^6 + 434404*u^7 - 509830*u^8 + 414816*u^9 - 37214*u^10 - 598838*u^11 + 1047582*u^12 - 604800*u^13 - 732804*u^14 + 1726098*u^15 - 1164473*u^16 - 417204*u^17 + 1280673*u^18 - 720937*u^19 - 263898*u^20 + 565880*u^21 - 222144*u^22 - 112826*u^23 + 143731*u^24 - 34236*u^25 - 26445*u^26 + 20835*u^27 - 2817*u^28 - 3016*u^29 + 1652*u^30 - 170*u^31 - 143*u^32 + 68*u^33 - 13*u^34 + u^35",
							"19913 + 140524*u + 393161*u^2 + 862293*u^3 + 5024098*u^4 + 29118086*u^5 + 106796390*u^6 + 267429520*u^7 + 497329936*u^8 + 734181600*u^9 + 911354938*u^10 + 999289278*u^11 + 1002265524*u^12 + 935081472*u^13 + 815707302*u^14 + 667876810*u^15 + 514518707*u^16 + 370340446*u^17 + 245178411*u^18 + 147287665*u^19 + 79768878*u^20 + 38864082*u^21 + 17116922*u^22 + 6910902*u^23 + 2566483*u^24 + 863290*u^25 + 268645*u^26 + 82085*u^27 + 23227*u^28 + 5600*u^29 + 1460*u^30 + 412*u^31 + 69*u^32 + 10*u^33 + 5*u^34 + u^35",
							"-11797 + 87018*u - 385837*u^2 + 1076837*u^3 - 2066028*u^4 + 2027244*u^5 - 690210*u^6 + 3040214*u^7 - 8131464*u^8 + 12423070*u^9 - 13755878*u^10 + 2265256*u^11 + 7829072*u^12 - 11104736*u^13 + 5706362*u^14 - 46454*u^15 - 3469457*u^16 + 3997288*u^17 - 2315213*u^18 + 855419*u^19 + 93230*u^20 - 147308*u^21 + 51148*u^22 + 21334*u^23 - 82241*u^24 + 61480*u^25 - 34669*u^26 + 18967*u^27 - 7061*u^28 + 2054*u^29 - 594*u^30 + 102*u^31 + 5*u^32 - 3*u^34 + u^35",
							"-25 + 166*u + 347*u^2 - 2151*u^3 - 7628*u^4 - 4800*u^5 + 48820*u^6 + 202984*u^7 + 123522*u^8 - 1304804*u^9 - 4274174*u^10 - 4546610*u^11 + 4983298*u^12 + 24354408*u^13 + 40529016*u^14 + 38308184*u^15 + 17711261*u^16 - 4957454*u^17 - 14194679*u^18 - 9154245*u^19 - 5922*u^20 + 4615672*u^21 + 3822508*u^22 + 1241116*u^23 - 304919*u^24 - 485434*u^25 - 148169*u^26 + 87505*u^27 + 122897*u^28 + 74400*u^29 + 29792*u^30 + 8544*u^31 + 1767*u^32 + 254*u^33 + 23*u^34 + u^35",
							"-10679 - 4486*u + 10833*u^2 - 75937*u^3 - 346590*u^4 + 253916*u^5 + 668800*u^6 - 2202432*u^7 - 981378*u^8 + 9685676*u^9 + 624854*u^10 - 14199750*u^11 + 2275834*u^12 + 2914392*u^13 - 18144678*u^14 + 26007592*u^15 + 21999555*u^16 - 25961394*u^17 - 21071451*u^18 + 18069083*u^19 + 6683300*u^20 - 5666630*u^21 - 2454338*u^22 + 1657412*u^23 + 506303*u^24 - 378010*u^25 - 56911*u^26 + 68609*u^27 + 6931*u^28 - 9090*u^29 - 642*u^30 + 830*u^31 + 5*u^32 - 42*u^33 + u^34 + u^35",
							"184601 + 51270*u - 1107*u^2 + 2130021*u^3 + 8466692*u^4 + 14326520*u^5 + 11662812*u^6 - 1389364*u^7 - 13842310*u^8 - 13745968*u^9 - 2274718*u^10 + 7576718*u^11 + 7305674*u^12 + 945500*u^13 - 3325248*u^14 - 2619286*u^15 - 89877*u^16 + 1152684*u^17 + 712701*u^18 - 97061*u^19 - 351274*u^20 - 131000*u^21 + 86848*u^22 + 75202*u^23 + 2015*u^24 - 20828*u^25 - 10457*u^26 + 3881*u^27 + 3763*u^28 - 628*u^29 - 660*u^30 + 82*u^31 + 69*u^32 - 8*u^33 - 5*u^34 + u^35",
							"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
							"-1 + 2*u + 3*u^2 - 15*u^3 - 104*u^4 - 88*u^5 + 1104*u^6 - 2080*u^7 - 7450*u^8 + 31776*u^9 + 7870*u^10 - 171310*u^11 + 152158*u^12 + 410100*u^13 - 847380*u^14 - 99340*u^15 + 1838997*u^16 - 1730810*u^17 - 1082183*u^18 + 3542395*u^19 - 2423218*u^20 - 1292580*u^21 + 3763320*u^22 - 2972960*u^23 + 342625*u^24 + 1690370*u^25 - 2139377*u^26 + 1552025*u^27 - 799587*u^28 + 309956*u^29 - 91796*u^30 + 20628*u^31 - 3425*u^32 + 398*u^33 - 29*u^34 + u^35",
							"-11983 - 114756*u - 465465*u^2 - 1039523*u^3 - 1152048*u^4 - 250704*u^5 - 178236*u^6 - 2644366*u^7 - 6873726*u^8 - 3026802*u^9 + 9710788*u^10 + 13078132*u^11 - 29369530*u^12 + 8548740*u^13 + 11250888*u^14 - 1359388*u^15 - 54168569*u^16 + 120663270*u^17 - 140209561*u^18 + 102303099*u^19 - 48255958*u^20 + 12202032*u^21 + 1126664*u^22 - 2252160*u^23 + 727603*u^24 + 1750*u^25 - 59679*u^26 + 11953*u^27 + 3479*u^28 - 1020*u^29 - 332*u^30 + 332*u^31 - 23*u^32 - 6*u^33 + u^34 + u^35",
							"-10273 + 4330*u + 62035*u^2 - 381343*u^3 + 668128*u^4 - 326000*u^5 - 4175994*u^6 + 18938448*u^7 - 40572266*u^8 + 58664454*u^9 - 91506928*u^10 + 148587056*u^11 - 237186982*u^12 + 364649586*u^13 - 471748252*u^14 + 484474808*u^15 - 427966923*u^16 + 339264050*u^17 - 212390901*u^18 + 78454483*u^19 - 6915848*u^20 - 7640280*u^21 + 3440712*u^22 + 3925880*u^23 - 6838955*u^24 + 3866860*u^25 - 829331*u^26 - 31197*u^27 + 29429*u^28 + 13546*u^29 - 5502*u^30 + 608*u^31 + 183*u^32 - 26*u^33 - u^34 + u^35",
							"-1 + 14*u - 47*u^2 - 81*u^3 + 298*u^4 + 954*u^5 + 1958*u^6 - 7104*u^7 - 64036*u^8 + 159450*u^9 - 121632*u^10 + 536950*u^11 - 828734*u^12 - 448424*u^13 - 151534*u^14 + 3132794*u^15 - 613099*u^16 - 2140956*u^17 - 688417*u^18 + 1639107*u^19 + 266214*u^20 - 94540*u^21 + 115082*u^22 + 76282*u^23 - 8691*u^24 - 1196*u^25 + 6763*u^26 + 6663*u^27 + 1603*u^28 + 464*u^29 + 278*u^30 + 158*u^31 + 23*u^32 + 8*u^33 + u^34 + u^35",
							"-1 - 4*u + 5*u^2 + 407*u^3 + 1472*u^4 + 1230*u^5 - 44550*u^6 - 173598*u^7 - 491842*u^8 + 216944*u^9 + 1158470*u^10 + 3878922*u^11 + 222454*u^12 + 1716372*u^13 - 3353708*u^14 - 733704*u^15 - 16528295*u^16 - 17927362*u^17 - 4193919*u^18 - 2116827*u^19 - 7880478*u^20 - 105274*u^21 + 672474*u^22 + 1104216*u^23 - 376175*u^24 + 406778*u^25 + 159035*u^26 - 65647*u^27 + 993*u^28 + 2500*u^29 - 1284*u^30 + 134*u^31 - 29*u^32 - 12*u^33 + 5*u^34 + u^35"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 6}",
								"{2, 6}",
								"{2, 7}"
							],
							[
								"{1, 2}",
								"{5, 7}",
								"{6, 7}"
							],
							[
								"{5, 6}",
								"{6, 8}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 5}"
							],
							[
								"{1, 5}",
								"{2, 8}",
								"{5, 10}"
							],
							[
								"{7, 8}"
							],
							[
								"{7, 10}"
							],
							[
								"{2, 10}",
								"{3, 10}",
								"{4, 8}",
								"{5, 8}"
							],
							[
								"{6, 10}"
							],
							[
								"{1, 10}"
							],
							[
								"{1, 4}"
							],
							[
								"{4, 6}"
							],
							[
								"{2, 4}",
								"{3, 5}",
								"{8, 10}"
							],
							[
								"{4, 7}"
							],
							[
								"{3, 7}"
							],
							[
								"{2, 3}",
								"{4, 5}"
							],
							[
								"{3, 6}"
							],
							[
								"{1, 3}"
							],
							[
								"{3, 8}",
								"{3, 9}",
								"{4, 9}",
								"{4, 10}"
							],
							[
								"{3, 4}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{1, 9}"
							],
							[
								"{6, 9}"
							],
							[
								"{2, 9}",
								"{5, 9}"
							],
							[
								"{7, 9}"
							]
						],
						"SortedReprnIndices":"{31, 30, 28, 29, 14, 15, 22, 23, 6, 5, 11, 10, 13, 12, 27, 26, 20, 21, 25, 24, 8, 9, 3, 4, 19, 18, 1, 2, 33, 32, 34, 35, 16, 17, 7}",
						"aCuspShapeN":[
							"7.4613978907583397482`5.150106765265527 + 0.3236689315096323912`3.787387579357071*I",
							"7.4613978907583397482`5.150106765265527 - 0.3236689315096323912`3.787387579357071*I",
							"0.7330907502434651076`5.144195893981663 + 0.1259724402633489009`4.37931369647619*I",
							"0.7330907502434651076`5.144195893981663 - 0.1259724402633489009`4.37931369647619*I",
							"8.6099575496198185541`5.065432976351708 + 5.9630852100818813171`4.905902981413507*I",
							"8.6099575496198185541`5.065432976351708 - 5.9630852100818813171`4.905902981413507*I",
							4.1411,
							"2.9086709151481127447`4.875905439785368 - 4.6372643077960964731`5.078472701374831*I",
							"2.9086709151481127447`4.875905439785368 + 4.6372643077960964731`5.078472701374831*I",
							"3.4872666298709403591`4.781438301710888 + 7.3746348224814624393`5.1066936674910615*I",
							"3.4872666298709403591`4.781438301710888 - 7.3746348224814624393`5.1066936674910615*I",
							"0.8476105671291999249`4.610352667539687 + 2.8152457471658706991`5.131672616214851*I",
							"0.8476105671291999249`4.610352667539687 - 2.8152457471658706991`5.131672616214851*I",
							"7.0156648481706318294`5.061301824477031 - 5.0007806079639162391`4.914270792497893*I",
							"7.0156648481706318294`5.061301824477031 + 5.0007806079639162391`4.914270792497893*I",
							"-3.6857272125302098086`5.150460223213902 - 0.0585413991963235907`3.3514001323590725*I",
							"-3.6857272125302098086`5.150460223213902 + 0.0585413991963235907`3.3514001323590725*I",
							"11.8537333763334730175`5.150008266917751 + 0.5729544693715993712`3.8342732239243253*I",
							"11.8537333763334730175`5.150008266917751 - 0.5729544693715993712`3.8342732239243253*I",
							"-0.0110653975173450449`2.601869080176431 - 3.9139133112112880997`5.150513262173746*I",
							"-0.0110653975173450449`2.601869080176431 + 3.9139133112112880997`5.150513262173746*I",
							"8.5256318465619129835`5.0686541037664625 - 5.7690250941574594563`4.899029956794892*I",
							"8.5256318465619129835`5.0686541037664625 + 5.7690250941574594563`4.899029956794892*I",
							"2.1660349668308410432`4.905397159711864 + 3.1328780396221458561`5.065675184926274*I",
							"2.1660349668308410432`4.905397159711864 - 3.1328780396221458561`5.065675184926274*I",
							"1.9898211620173487928`4.9026297402976935 + 2.9051596850612734675`5.066985703783959*I",
							"1.9898211620173487928`4.9026297402976935 - 2.9051596850612734675`5.066985703783959*I",
							"-0.8525480823423205781`4.252423408204754 - 6.6882189892474739365`5.147015010904601*I",
							"-0.8525480823423205781`4.252423408204754 + 6.6882189892474739365`5.147015010904601*I",
							"3.8421379579557383222`4.762092507303647 + 8.5757864782526439767`5.110793511804634*I",
							"3.8421379579557383222`4.762092507303647 - 8.5757864782526439767`5.110793511804634*I",
							"5.2988539637090220711`5.146311640993072 + 0.74081197091837202`4.291837682035405*I",
							"5.2988539637090220711`5.146311640993072 - 0.74081197091837202`4.291837682035405*I",
							"8.7389055210926231343`5.13854085976571 - 2.080734160946115708`4.5153004130423176*I",
							"8.7389055210926231343`5.13854085976571 + 2.080734160946115708`4.5153004130423176*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_27_1",
						"Generators":[
							"-1 + v"
						],
						"VariableOrder":[
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":5.2375e-2,
							"TimingZeroDimVars":1.831e-2,
							"TimingmagmaVCompNormalize":1.94e-2,
							"TimingNumberOfSols":2.1788e-2,
							"TimingIsRadical":1.748e-3,
							"TimingArcColoring":5.4926e-2,
							"TimingObstruction":4.0e-4,
							"TimingComplexVolumeN":0.281572,
							"TimingaCuspShapeN":4.68e-3,
							"TiminguValues":0.639978,
							"TiminguPolysN":7.900000000000002e-5,
							"TiminguPolys":0.800589,
							"TimingaCuspShape":9.5226e-2,
							"TimingRepresentationsN":2.0004e-2,
							"TiminguValues_ij":0.135833,
							"TiminguPoly_ij":0.135466,
							"TiminguPolys_ij_N":3.000000000000001e-5
						},
						"ZeroDimensionalVars":[
							"v"
						],
						"NumberOfSols":1,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}"
						],
						"Obstruction":1,
						"ComplexVolumeN":"{0}",
						"uPolysN":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"uPolys":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"aCuspShape":0,
						"RepresentationsN":[
							[
								"v->1."
							]
						],
						"Epsilon":"Infinity",
						"uPolys_ij":[
							"u"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{3, 9}",
								"{3, 10}",
								"{4, 5}",
								"{4, 6}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{4, 10}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 7}",
								"{6, 8}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1}",
						"aCuspShapeN":"{0}",
						"Abelian":true
					}
				]
			},
			"uPolyC":[
				"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
				"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
				"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
				"5 + 14*u + 3*u^2 - 63*u^3 - 212*u^4 - 364*u^5 - 280*u^6 + 484*u^7 + 2378*u^8 + 5442*u^9 + 9570*u^10 + 13354*u^11 + 15950*u^12 + 16126*u^13 + 13208*u^14 + 8842*u^15 + 2619*u^16 - 1826*u^17 - 5655*u^18 - 6433*u^19 - 6018*u^20 - 4144*u^21 - 2100*u^22 - 394*u^23 + 759*u^24 + 1224*u^25 + 1231*u^26 + 1019*u^27 + 671*u^28 + 432*u^29 + 208*u^30 + 110*u^31 + 37*u^32 + 16*u^33 + 3*u^34 + u^35",
				"1 + 2*u + 9*u^2 + 25*u^3 + 60*u^4 + 136*u^5 + 304*u^6 + 672*u^7 + 1406*u^8 + 2776*u^9 + 5222*u^10 + 9470*u^11 + 16546*u^12 + 27820*u^13 + 45004*u^14 + 69984*u^15 + 104203*u^16 + 147922*u^17 + 199915*u^18 + 257699*u^19 + 317166*u^20 + 370848*u^21 + 406612*u^22 + 410520*u^23 + 374547*u^24 + 303786*u^25 + 216081*u^26 + 133209*u^27 + 70355*u^28 + 31420*u^29 + 11668*u^30 + 3520*u^31 + 833*u^32 + 146*u^33 + 17*u^34 + u^35",
				"-1 + 2*u - u^2 - 3*u^3 + 2*u^4 + 6*u^5 - 6*u^6 - 8*u^7 + 12*u^8 + 14*u^9 - 26*u^10 - 22*u^11 + 50*u^12 + 32*u^13 - 84*u^14 - 40*u^15 + 129*u^16 + 46*u^17 - 199*u^18 - 29*u^19 + 288*u^20 - 30*u^21 - 346*u^22 + 110*u^23 + 321*u^24 - 154*u^25 - 223*u^26 + 135*u^27 + 113*u^28 - 80*u^29 - 40*u^30 + 32*u^31 + 9*u^32 - 8*u^33 - u^34 + u^35",
				"-7 + 58*u - 137*u^2 + 309*u^3 - 440*u^4 + 560*u^5 - 482*u^6 + 368*u^7 + 8*u^8 - 236*u^9 + 672*u^10 - 858*u^11 + 1030*u^12 - 880*u^13 + 608*u^14 - 312*u^15 + 33*u^16 + 78*u^17 - 227*u^18 + 311*u^19 - 464*u^20 + 472*u^21 - 496*u^22 + 480*u^23 - 497*u^24 + 450*u^25 - 363*u^26 + 277*u^27 - 193*u^28 + 136*u^29 - 76*u^30 + 44*u^31 - 19*u^32 + 10*u^33 - 3*u^34 + u^35",
				"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
				"-1 + u^2 + 7*u^3 + 2*u^4 - 6*u^5 - 30*u^6 - 46*u^7 - 38*u^8 + 108*u^9 + 162*u^10 + 74*u^11 + 56*u^12 - 430*u^13 - 448*u^14 + 266*u^15 + 223*u^16 + 554*u^17 + 509*u^18 - 985*u^19 - 730*u^20 + 340*u^21 + 196*u^22 + 654*u^23 + 349*u^24 - 1024*u^25 - 427*u^26 + 737*u^27 + 235*u^28 - 322*u^29 - 74*u^30 + 88*u^31 + 13*u^32 - 14*u^33 - u^34 + u^35",
				"-1 - 8*u - 15*u^2 + 57*u^3 + 52*u^4 - 200*u^5 + 108*u^6 + 184*u^7 - 1062*u^8 + 1098*u^9 + 1458*u^10 - 1444*u^11 - 2948*u^12 + 2018*u^13 + 3236*u^14 - 1742*u^15 - 2277*u^16 + 1018*u^17 + 1791*u^18 - 437*u^19 - 1086*u^20 + 226*u^21 + 516*u^22 + 156*u^23 - 271*u^24 + 52*u^25 + 97*u^26 + 75*u^27 - 41*u^28 + 8*u^29 + 16*u^30 + 14*u^31 - 3*u^32 + u^34 + u^35"
			],
			"RileyPolyC":[
				"-1 + 2*y - 9*y^2 + 25*y^3 - 60*y^4 + 136*y^5 - 304*y^6 + 672*y^7 - 1406*y^8 + 2776*y^9 - 5222*y^10 + 9470*y^11 - 16546*y^12 + 27820*y^13 - 45004*y^14 + 69984*y^15 - 104203*y^16 + 147922*y^17 - 199915*y^18 + 257699*y^19 - 317166*y^20 + 370848*y^21 - 406612*y^22 + 410520*y^23 - 374547*y^24 + 303786*y^25 - 216081*y^26 + 133209*y^27 - 70355*y^28 + 31420*y^29 - 11668*y^30 + 3520*y^31 - 833*y^32 + 146*y^33 - 17*y^34 + y^35",
				"-25 + 166*y + 347*y^2 - 2151*y^3 - 7628*y^4 - 4800*y^5 + 48820*y^6 + 202984*y^7 + 123522*y^8 - 1304804*y^9 - 4274174*y^10 - 4546610*y^11 + 4983298*y^12 + 24354408*y^13 + 40529016*y^14 + 38308184*y^15 + 17711261*y^16 - 4957454*y^17 - 14194679*y^18 - 9154245*y^19 - 5922*y^20 + 4615672*y^21 + 3822508*y^22 + 1241116*y^23 - 304919*y^24 - 485434*y^25 - 148169*y^26 + 87505*y^27 + 122897*y^28 + 74400*y^29 + 29792*y^30 + 8544*y^31 + 1767*y^32 + 254*y^33 + 23*y^34 + y^35",
				"-1 + 2*y + 3*y^2 - 15*y^3 - 104*y^4 - 88*y^5 + 1104*y^6 - 2080*y^7 - 7450*y^8 + 31776*y^9 + 7870*y^10 - 171310*y^11 + 152158*y^12 + 410100*y^13 - 847380*y^14 - 99340*y^15 + 1838997*y^16 - 1730810*y^17 - 1082183*y^18 + 3542395*y^19 - 2423218*y^20 - 1292580*y^21 + 3763320*y^22 - 2972960*y^23 + 342625*y^24 + 1690370*y^25 - 2139377*y^26 + 1552025*y^27 - 799587*y^28 + 309956*y^29 - 91796*y^30 + 20628*y^31 - 3425*y^32 + 398*y^33 - 29*y^34 + y^35",
				"-25 + 166*y + 347*y^2 - 2151*y^3 - 7628*y^4 - 4800*y^5 + 48820*y^6 + 202984*y^7 + 123522*y^8 - 1304804*y^9 - 4274174*y^10 - 4546610*y^11 + 4983298*y^12 + 24354408*y^13 + 40529016*y^14 + 38308184*y^15 + 17711261*y^16 - 4957454*y^17 - 14194679*y^18 - 9154245*y^19 - 5922*y^20 + 4615672*y^21 + 3822508*y^22 + 1241116*y^23 - 304919*y^24 - 485434*y^25 - 148169*y^26 + 87505*y^27 + 122897*y^28 + 74400*y^29 + 29792*y^30 + 8544*y^31 + 1767*y^32 + 254*y^33 + 23*y^34 + y^35",
				"-1 - 14*y - 101*y^2 - 519*y^3 - 2396*y^4 - 9032*y^5 - 28760*y^6 - 77888*y^7 - 178090*y^8 - 328412*y^9 - 466166*y^10 - 425946*y^11 + 60666*y^12 + 1137704*y^13 + 2475928*y^14 + 3552820*y^15 + 4108097*y^16 + 3992038*y^17 + 3435577*y^18 + 2692035*y^19 + 1889098*y^20 + 1293264*y^21 + 747260*y^22 + 469352*y^23 + 219925*y^24 + 131426*y^25 + 48991*y^26 + 28197*y^27 + 8185*y^28 + 4488*y^29 + 992*y^30 + 500*y^31 + 79*y^32 + 34*y^33 + 3*y^34 + y^35",
				"-1 + 2*y - 9*y^2 + 25*y^3 - 60*y^4 + 136*y^5 - 304*y^6 + 672*y^7 - 1406*y^8 + 2776*y^9 - 5222*y^10 + 9470*y^11 - 16546*y^12 + 27820*y^13 - 45004*y^14 + 69984*y^15 - 104203*y^16 + 147922*y^17 - 199915*y^18 + 257699*y^19 - 317166*y^20 + 370848*y^21 - 406612*y^22 + 410520*y^23 - 374547*y^24 + 303786*y^25 - 216081*y^26 + 133209*y^27 - 70355*y^28 + 31420*y^29 - 11668*y^30 + 3520*y^31 - 833*y^32 + 146*y^33 - 17*y^34 + y^35",
				"-49 + 1446*y + 10915*y^2 + 33133*y^3 + 63212*y^4 + 101088*y^5 + 140048*y^6 + 128584*y^7 + 6510*y^8 - 222088*y^9 - 429470*y^10 - 439874*y^11 - 238142*y^12 + 61116*y^13 + 320904*y^14 + 454396*y^15 + 462545*y^16 + 346326*y^17 + 168121*y^18 - 2625*y^19 - 114654*y^20 - 145288*y^21 - 127412*y^22 - 81272*y^23 - 38867*y^24 - 6126*y^25 + 9775*y^26 + 14137*y^27 + 11201*y^28 + 6720*y^29 + 3120*y^30 + 1164*y^31 + 335*y^32 + 74*y^33 + 11*y^34 + y^35",
				"-1 + 2*y + 3*y^2 - 15*y^3 - 104*y^4 - 88*y^5 + 1104*y^6 - 2080*y^7 - 7450*y^8 + 31776*y^9 + 7870*y^10 - 171310*y^11 + 152158*y^12 + 410100*y^13 - 847380*y^14 - 99340*y^15 + 1838997*y^16 - 1730810*y^17 - 1082183*y^18 + 3542395*y^19 - 2423218*y^20 - 1292580*y^21 + 3763320*y^22 - 2972960*y^23 + 342625*y^24 + 1690370*y^25 - 2139377*y^26 + 1552025*y^27 - 799587*y^28 + 309956*y^29 - 91796*y^30 + 20628*y^31 - 3425*y^32 + 398*y^33 - 29*y^34 + y^35",
				"-1 + 2*y + 3*y^2 - 15*y^3 - 104*y^4 - 88*y^5 + 1104*y^6 - 2080*y^7 - 7450*y^8 + 31776*y^9 + 7870*y^10 - 171310*y^11 + 152158*y^12 + 410100*y^13 - 847380*y^14 - 99340*y^15 + 1838997*y^16 - 1730810*y^17 - 1082183*y^18 + 3542395*y^19 - 2423218*y^20 - 1292580*y^21 + 3763320*y^22 - 2972960*y^23 + 342625*y^24 + 1690370*y^25 - 2139377*y^26 + 1552025*y^27 - 799587*y^28 + 309956*y^29 - 91796*y^30 + 20628*y^31 - 3425*y^32 + 398*y^33 - 29*y^34 + y^35",
				"-1 + 34*y - 1033*y^2 + 8225*y^3 - 27332*y^4 + 3232*y^5 + 211304*y^6 - 606456*y^7 + 195934*y^8 + 2984424*y^9 - 10406482*y^10 + 21158626*y^11 - 32302926*y^12 + 40800732*y^13 - 42411404*y^14 + 38553084*y^15 - 30906343*y^16 + 22391138*y^17 - 14499391*y^18 + 8843531*y^19 - 4935742*y^20 + 2655300*y^21 - 1304600*y^22 + 682308*y^23 - 264371*y^24 + 158938*y^25 - 39581*y^26 + 31845*y^27 - 4335*y^28 + 4912*y^29 - 368*y^30 + 524*y^31 - 25*y^32 + 34*y^33 - y^34 + y^35"
			]
		},
		"GeometricRepresentation":[
			1.23841e1,
			[
				"J10_27_0",
				1,
				"{30, 31}"
			]
		]
	}
}