{
	"Index":153,
	"Name":"10_69",
	"RolfsenName":"10_69",
	"DTname":"10a_38",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-13, -17, 1, -19, -7, -3, 11, -5, 15, -9}",
		"Acode":"{-7, -9, 1, -10, -4, -2, 6, -3, 8, -5}",
		"PDcode":[
			"{2, 13, 3, 14}",
			"{4, 17, 5, 18}",
			"{6, 2, 7, 1}",
			"{8, 19, 9, 20}",
			"{10, 7, 11, 8}",
			"{12, 3, 13, 4}",
			"{14, 12, 15, 11}",
			"{16, 5, 17, 6}",
			"{18, 16, 19, 15}",
			"{20, 9, 1, 10}"
		],
		"CBtype":"{3, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{1, 5, 8}",
				[],
				[
					"{1, -5, 10, 2}",
					"{5, -10, 4, 2}",
					"{5, -4, 6, 1}",
					"{4, 1, 3, 2}",
					"{8, 6, 7, 2}",
					"{10, 8, 9, 2}",
					"{3, -9, 2, 2}"
				],
				"{1, 8}",
				"{6}",
				6
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - a*b + u - 2*a*b*u + a^2*b^2*u + a^2*u^2 + 2*a^2*u^3 + 2*a*b*u^3 - 2*a^3*b*u^3 - b^2*u^3 - a^2*b^2*u^3 + a*b^3*u^3 - 2*a^2*u^4 + u^5 - 2*a^2*u^5 + a^4*u^5 + 2*a^3*b*u^5 - 2*a^2*b^2*u^5 + 2*a^2*u^6 - b^2*u^6 + a^2*u^7 - a^4*u^7 + a^3*b*u^7 + a^2*u^8 + 2*a*b*u^8 - 5*a^2*u^10 - 4*a*b*u^10 - b^2*u^10 + 7*a^2*u^12 + 6*a*b*u^12 + b^2*u^12 - 6*a^2*u^14 - 4*a*b*u^14 - b^2*u^14 + 3*a^2*u^16 + 2*a*b*u^16 - a^2*u^18",
						"-b^2 - u - b^2*u + a*b^3*u + 2*a*b*u^2 + 2*u^3 + b^2*u^3 - 2*a^2*b^2*u^3 - a*b^3*u^3 + b^4*u^3 - a^2*u^4 - 4*a*b*u^4 - 2*b^2*u^4 - u^5 + a^2*u^5 + a^3*b*u^5 - 2*b^2*u^5 + 2*a^2*b^2*u^5 - 2*a*b^3*u^5 + 4*a^2*u^6 + 8*a*b*u^6 + 2*b^2*u^6 + u^7 - a^2*u^7 + 2*a*b*u^7 - a^3*b*u^7 + a^2*b^2*u^7 - 10*a^2*u^8 - 10*a*b*u^8 - 3*b^2*u^8 + 16*a^2*u^10 + 14*a*b*u^10 + 2*b^2*u^10 - 19*a^2*u^12 - 14*a*b*u^12 - 3*b^2*u^12 + 16*a^2*u^14 + 12*a*b*u^14 + 2*b^2*u^14 - 10*a^2*u^16 - 6*a*b*u^16 - b^2*u^16 + 4*a^2*u^18 + 2*a*b*u^18 - a^2*u^20",
						"-1 + a + a*b - a^2*u^2 + a*u^4 - a*u^6 + b*u^6",
						"b + b^2 - u^2 - a*u^2 - a*b*u^2 + 2*a*u^4 - b*u^4 - a*u^6 + b*u^6"
					],
					"TimingForPrimaryIdeals":0.16238
				},
				"v":{
					"CheckEq":[
						"b + b^2",
						"-b^2 - b^4*v",
						"-1 + a + a*b + b*v^2",
						"1 - a*b - v + b^2*v - a*b^3*v - b^2*v^2"
					],
					"TimingForPrimaryIdeals":7.4666e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_69_0",
						"Generators":[
							"-3 + b - 8*u - 10*u^2 - u^3 + 17*u^4 + 22*u^5 - 4*u^6 - 36*u^7 - 23*u^8 + 24*u^9 + 40*u^10 + 3*u^11 - 30*u^12 - 18*u^13 + 9*u^14 + 12*u^15 + u^16 - 3*u^17 - u^18",
							"-7 + 2*a - 17*u - 21*u^2 - 5*u^3 + 31*u^4 + 47*u^5 + 4*u^6 - 66*u^7 - 63*u^8 + 29*u^9 + 91*u^10 + 31*u^11 - 60*u^12 - 54*u^13 + 12*u^14 + 31*u^15 + 6*u^16 - 7*u^17 - 3*u^18",
							"2 + 7*u + 11*u^2 + 7*u^3 - 9*u^4 - 23*u^5 - 13*u^6 + 20*u^7 + 36*u^8 + 7*u^9 - 35*u^10 - 33*u^11 + 9*u^12 + 32*u^13 + 12*u^14 - 12*u^15 - 11*u^16 + 3*u^18 + u^19"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.7858e-2,
							"TimingZeroDimVars":7.6773e-2,
							"TimingmagmaVCompNormalize":7.8129e-2,
							"TimingNumberOfSols":0.192072,
							"TimingIsRadical":1.7102e-2,
							"TimingArcColoring":6.790600000000001e-2,
							"TimingObstruction":4.275e-2,
							"TimingComplexVolumeN":1.3433276000000001e1,
							"TimingaCuspShapeN":0.11547,
							"TiminguValues":0.66695,
							"TiminguPolysN":4.0318e-2,
							"TiminguPolys":0.874571,
							"TimingaCuspShape":0.121931,
							"TimingRepresentationsN":0.185585,
							"TiminguValues_ij":0.190056,
							"TiminguPoly_ij":1.614754,
							"TiminguPolys_ij_N":6.5382e-2
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":19,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							[
								"(7 + 17*u + 21*u^2 + 5*u^3 - 31*u^4 - 47*u^5 - 4*u^6 + 66*u^7 + 63*u^8 - 29*u^9 - 91*u^10 - 31*u^11 + 60*u^12 + 54*u^13 - 12*u^14 - 31*u^15 - 6*u^16 + 7*u^17 + 3*u^18)\/2",
								"-1 - 4*u - 6*u^2 - 2*u^3 + 8*u^4 + 15*u^5 + 2*u^6 - 20*u^7 - 19*u^8 + 10*u^9 + 26*u^10 + 8*u^11 - 17*u^12 - 15*u^13 + 3*u^14 + 9*u^15 + 2*u^16 - 2*u^17 - u^18"
							],
							[
								"-u^3",
								"u - u^3"
							],
							[
								"-u",
								"u - u^3"
							],
							[
								0,
								"u"
							],
							[
								"u^3",
								"u - u^3 + u^5"
							],
							[
								"(3 + 7*u + 9*u^2 + u^3 - 13*u^4 - 21*u^5 - 2*u^6 + 30*u^7 + 27*u^8 - 15*u^9 - 39*u^10 - 11*u^11 + 26*u^12 + 22*u^13 - 6*u^14 - 13*u^15 - 2*u^16 + 3*u^17 + u^18)\/2",
								"1 + 2*u + 3*u^2 + u^3 - 5*u^4 - 8*u^5 + 12*u^7 + 10*u^8 - 8*u^9 - 17*u^10 - u^11 + 14*u^12 + 6*u^13 - 6*u^14 - 4*u^15 + u^16 + u^17"
							],
							[
								"(7 + 17*u + 21*u^2 + 5*u^3 - 31*u^4 - 47*u^5 - 4*u^6 + 66*u^7 + 63*u^8 - 29*u^9 - 91*u^10 - 31*u^11 + 60*u^12 + 54*u^13 - 12*u^14 - 31*u^15 - 6*u^16 + 7*u^17 + 3*u^18)\/2",
								"3 + 8*u + 10*u^2 + u^3 - 17*u^4 - 22*u^5 + 4*u^6 + 36*u^7 + 23*u^8 - 24*u^9 - 40*u^10 - 3*u^11 + 30*u^12 + 18*u^13 - 9*u^14 - 12*u^15 - u^16 + 3*u^17 + u^18"
							],
							[
								"(-1 - 7*u - 9*u^2 - 3*u^3 + 15*u^4 + 21*u^5 - 30*u^7 - 25*u^8 + 15*u^9 + 39*u^10 + 11*u^11 - 26*u^12 - 22*u^13 + 6*u^14 + 13*u^15 + 2*u^16 - 3*u^17 - u^18)\/2",
								"-1 - 3*u - 3*u^2 + 7*u^4 + 7*u^5 - 2*u^6 - 12*u^7 - 9*u^8 + 8*u^9 + 17*u^10 + u^11 - 14*u^12 - 6*u^13 + 6*u^14 + 4*u^15 - u^16 - u^17"
							],
							[
								1,
								"u^2"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-3.87251 - 6.01197*I",
							"-3.87251 + 6.01197*I",
							"-1.75185 + 2.35707*I",
							"-1.75185 - 2.35707*I",
							"-2.12081 + 8.87474*I",
							"-2.12081 - 8.87474*I",
							"-2.99077 + 0.72249*I",
							"-2.99077 - 0.72249*I",
							"2.86306 - 5.9619*I",
							"2.86306 + 5.9619*I",
							"5.16612 + 4.98291*I",
							"5.16612 - 4.98291*I",
							"4.50851 - 3.09886*I",
							"4.50851 + 3.09886*I",
							"0.26882 - 14.1265*I",
							"0.26882 + 14.1265*I",
							"1.57783 - 1.22058*I",
							"1.57783 + 1.22058*I",
							0.927841
						],
						"uPolysN":[
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-22 + 157*u - 527*u^2 + 1197*u^3 - 1949*u^4 + 2407*u^5 - 2235*u^6 + 1472*u^7 - 530*u^8 - 105*u^9 + 211*u^10 + 65*u^11 - 395*u^12 + 536*u^13 - 460*u^14 + 284*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19",
							"-4 + 5*u + 13*u^2 - 23*u^3 + 19*u^4 + 21*u^5 - 71*u^6 + 124*u^7 - 186*u^8 + 289*u^9 - 441*u^10 + 605*u^11 - 697*u^12 + 654*u^13 - 490*u^14 + 288*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19"
						],
						"uPolys":[
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-22 + 157*u - 527*u^2 + 1197*u^3 - 1949*u^4 + 2407*u^5 - 2235*u^6 + 1472*u^7 - 530*u^8 - 105*u^9 + 211*u^10 + 65*u^11 - 395*u^12 + 536*u^13 - 460*u^14 + 284*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19",
							"-4 + 5*u + 13*u^2 - 23*u^3 + 19*u^4 + 21*u^5 - 71*u^6 + 124*u^7 - 186*u^8 + 289*u^9 - 441*u^10 + 605*u^11 - 697*u^12 + 654*u^13 - 490*u^14 + 288*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19"
						],
						"aCuspShape":"4 + 2*(13 + 32*u + 39*u^2 + 6*u^3 - 59*u^4 - 86*u^5 - 2*u^6 + 120*u^7 + 114*u^8 - 54*u^9 - 167*u^10 - 58*u^11 + 111*u^12 + 100*u^13 - 21*u^14 - 58*u^15 - 12*u^16 + 13*u^17 + 6*u^18)",
						"RepresentationsN":[
							[
								"u->-0.65662 + 0.736849 I",
								"a->-0.530916 + 0.111769 I",
								"b->-0.692991 - 0.514666 I"
							],
							[
								"u->-0.65662 - 0.736849 I",
								"a->-0.530916 - 0.111769 I",
								"b->-0.692991 + 0.514666 I"
							],
							[
								"u->0.833011 + 0.594872 I",
								"a->0.493073 - 0.284708 I",
								"b->0.042413 + 0.483034 I"
							],
							[
								"u->0.833011 - 0.594872 I",
								"a->0.493073 + 0.284708 I",
								"b->0.042413 - 0.483034 I"
							],
							[
								"u->-0.34249 + 0.822016 I",
								"a->-0.423303 - 0.244228 I",
								"b->-0.84616 + 1.72998 I"
							],
							[
								"u->-0.34249 - 0.822016 I",
								"a->-0.423303 + 0.244228 I",
								"b->-0.84616 - 1.72998 I"
							],
							[
								"u->-0.954304 + 0.656562 I",
								"a->1.02224 + 0.645581 I",
								"b->0.517413 - 0.115037 I"
							],
							[
								"u->-0.954304 - 0.656562 I",
								"a->1.02224 - 0.645581 I",
								"b->0.517413 + 0.115037 I"
							],
							[
								"u->1.17879 + 0.200823 I",
								"a->1.12805 + 1.83215 I",
								"b->-0.06929 + 1.61595 I"
							],
							[
								"u->1.17879 - 0.200823 I",
								"a->1.12805 - 1.83215 I",
								"b->-0.06929 - 1.61595 I"
							],
							[
								"u->1.16032 + 0.382174 I",
								"a->-0.30429 - 1.44141 I",
								"b->0.996422 - 0.904006 I"
							],
							[
								"u->1.16032 - 0.382174 I",
								"a->-0.30429 + 1.44141 I",
								"b->0.996422 + 0.904006 I"
							],
							[
								"u->-1.14105 + 0.480142 I",
								"a->0.96822 - 1.32852 I",
								"b->-0.00563 - 1.67007 I"
							],
							[
								"u->-1.14105 - 0.480142 I",
								"a->0.96822 + 1.32852 I",
								"b->-0.00563 + 1.67007 I"
							],
							[
								"u->-1.1438 + 0.588812 I",
								"a->-1.12767 + 2.25574 I",
								"b->0.96492 + 2.22818 I"
							],
							[
								"u->-1.1438 - 0.588812 I",
								"a->-1.12767 - 2.25574 I",
								"b->0.96492 - 2.22818 I"
							],
							[
								"u->-0.085864 + 0.693927 I",
								"a->0.667057 + 0.203041 I",
								"b->-0.176244 - 0.940079 I"
							],
							[
								"u->-0.085864 - 0.693927 I",
								"a->0.667057 - 0.203041 I",
								"b->-0.176244 + 0.940079 I"
							],
							[
								"u->-0.695977",
								"a->0.715081",
								"b->0.538288"
							]
						],
						"Epsilon":1.01124,
						"uPolys_ij":[
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19",
							"-4 + 5*u + 13*u^2 - 23*u^3 + 19*u^4 + 21*u^5 - 71*u^6 + 124*u^7 - 186*u^8 + 289*u^9 - 441*u^10 + 605*u^11 - 697*u^12 + 654*u^13 - 490*u^14 + 288*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-16 + 129*u - 247*u^2 - 323*u^3 + 271*u^4 + 1633*u^5 + 5881*u^6 + 10772*u^7 + 10854*u^8 + 7077*u^9 + 3847*u^10 + 2169*u^11 + 1007*u^12 + 534*u^13 + 238*u^14 + 124*u^15 + 39*u^16 + 18*u^17 + 3*u^18 + u^19",
							"-22 + 157*u - 527*u^2 + 1197*u^3 - 1949*u^4 + 2407*u^5 - 2235*u^6 + 1472*u^7 - 530*u^8 - 105*u^9 + 211*u^10 + 65*u^11 - 395*u^12 + 536*u^13 - 460*u^14 + 284*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-32 + 16*u - 168*u^2 + 212*u^3 + 282*u^4 + 369*u^5 + 29*u^6 + 262*u^7 - 2*u^8 + 126*u^9 + 76*u^10 + 148*u^11 + 76*u^12 + 41*u^13 + 3*u^14 + 2*u^15 + 2*u^16 + 5*u^17 + 3*u^18 + u^19",
							"484 + 1461*u - 12373*u^2 + 36021*u^3 - 46955*u^4 + 23281*u^5 + 903*u^6 + 2036*u^7 - 8194*u^8 + 4341*u^9 - 623*u^10 - 279*u^11 + 373*u^12 - 162*u^13 + 14*u^14 + 20*u^15 - 7*u^16 + 10*u^17 - 3*u^18 + u^19",
							"-416 + 1337*u - 227*u^2 + 2717*u^3 - 6361*u^4 + 8151*u^5 - 4715*u^6 + 9492*u^7 - 7048*u^8 + 8179*u^9 - 3927*u^10 + 2629*u^11 - 993*u^12 + 638*u^13 - 226*u^14 + 102*u^15 - 25*u^16 + 12*u^17 - 3*u^18 + u^19",
							"-13 + 84*u - 174*u^2 + 32*u^3 + 428*u^4 - 980*u^5 + 1193*u^6 - 172*u^7 - 2517*u^8 + 4120*u^9 - 478*u^10 - 3310*u^11 + 981*u^12 + 1746*u^13 - 830*u^14 + 203*u^15 + 17*u^16 + u^17 + u^19",
							"-1 + 14*u - 92*u^2 + 304*u^3 - 542*u^4 + 908*u^5 - 2765*u^6 + 4854*u^7 - 3719*u^8 + 4922*u^9 - 1612*u^10 + 2550*u^11 - 421*u^12 + 802*u^13 - 58*u^14 + 153*u^15 - 3*u^16 + 17*u^17 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-13 - 24*u - 60*u^2 - 294*u^3 - 128*u^4 + 1518*u^5 + 3063*u^6 + 2262*u^7 + 1341*u^8 + 2218*u^9 + 2060*u^10 + 10*u^11 - 997*u^12 - 336*u^13 + 206*u^14 + 121*u^15 - 15*u^16 - 17*u^17 + u^19",
							"-416 + 7321*u - 49353*u^2 + 177491*u^3 - 377553*u^4 + 470839*u^5 - 272703*u^6 - 76302*u^7 + 188028*u^8 + 64359*u^9 - 388601*u^10 + 485313*u^11 - 358111*u^12 + 180694*u^13 - 65190*u^14 + 16942*u^15 - 3115*u^16 + 386*u^17 - 29*u^18 + u^19",
							"-7388 - 11424*u - 934*u^2 + 26916*u^3 + 39119*u^4 + 39580*u^5 + 33383*u^6 + 37084*u^7 + 30010*u^8 + 14528*u^9 - 4122*u^10 - 6668*u^11 - 3633*u^12 + 724*u^13 + 637*u^14 + 170*u^15 - 63*u^16 - 24*u^17 + 2*u^18 + u^19",
							"1 + 30*u + 59*u^2 - 528*u^3 - 459*u^4 + 8414*u^5 - 27763*u^6 + 54618*u^7 - 76593*u^8 + 82966*u^9 - 72139*u^10 + 51156*u^11 - 29904*u^12 + 14430*u^13 - 5703*u^14 + 1831*u^15 - 463*u^16 + 90*u^17 - 12*u^18 + u^19",
							"-16384 + 139264*u - 499712*u^2 + 1044480*u^3 - 1405952*u^4 + 1225216*u^5 - 597504*u^6 + 1536*u^7 + 213248*u^8 - 104832*u^9 - 65120*u^10 + 134880*u^11 - 110420*u^12 + 59414*u^13 - 23183*u^14 + 6725*u^15 - 1437*u^16 + 217*u^17 - 21*u^18 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-11 + 132*u - 378*u^2 + 174*u^3 + 810*u^4 - 942*u^5 - 843*u^6 + 1724*u^7 + 123*u^8 - 1418*u^9 + 242*u^10 + 732*u^11 - 211*u^12 - 244*u^13 + 78*u^14 + 59*u^15 - 19*u^16 - 9*u^17 + 2*u^18 + u^19",
							"-4 - 16*u - 26*u^2 - 12*u^3 - 3*u^4 + 72*u^5 + 459*u^6 + 1074*u^7 + 1128*u^8 - 348*u^9 - 788*u^10 + 88*u^11 - 707*u^12 + 348*u^13 - 157*u^14 + 132*u^15 - 9*u^16 + 20*u^17 + u^19",
							"-7 + 32*u - 79*u^2 + 172*u^3 - 239*u^4 + 224*u^5 - 351*u^6 + 400*u^7 - 391*u^8 + 628*u^9 - 503*u^10 + 550*u^11 - 338*u^12 + 282*u^13 - 113*u^14 + 85*u^15 - 21*u^16 + 14*u^17 - 2*u^18 + u^19",
							"-1 - 8*u - 26*u^2 - 34*u^3 - 88*u^4 - 4*u^5 + 27*u^6 + 458*u^7 + 375*u^8 + 468*u^9 + 38*u^10 + 196*u^11 + 179*u^12 - 4*u^13 + 40*u^14 + 37*u^15 - u^16 + 3*u^17 + 2*u^18 + u^19"
						],
						"GeometricComponent":"{15, 16}",
						"uPolys_ij_N":[
							"-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19",
							"-4 + 5*u + 13*u^2 - 23*u^3 + 19*u^4 + 21*u^5 - 71*u^6 + 124*u^7 - 186*u^8 + 289*u^9 - 441*u^10 + 605*u^11 - 697*u^12 + 654*u^13 - 490*u^14 + 288*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-16 + 129*u - 247*u^2 - 323*u^3 + 271*u^4 + 1633*u^5 + 5881*u^6 + 10772*u^7 + 10854*u^8 + 7077*u^9 + 3847*u^10 + 2169*u^11 + 1007*u^12 + 534*u^13 + 238*u^14 + 124*u^15 + 39*u^16 + 18*u^17 + 3*u^18 + u^19",
							"-22 + 157*u - 527*u^2 + 1197*u^3 - 1949*u^4 + 2407*u^5 - 2235*u^6 + 1472*u^7 - 530*u^8 - 105*u^9 + 211*u^10 + 65*u^11 - 395*u^12 + 536*u^13 - 460*u^14 + 284*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19",
							"-32 + 16*u - 168*u^2 + 212*u^3 + 282*u^4 + 369*u^5 + 29*u^6 + 262*u^7 - 2*u^8 + 126*u^9 + 76*u^10 + 148*u^11 + 76*u^12 + 41*u^13 + 3*u^14 + 2*u^15 + 2*u^16 + 5*u^17 + 3*u^18 + u^19",
							"484 + 1461*u - 12373*u^2 + 36021*u^3 - 46955*u^4 + 23281*u^5 + 903*u^6 + 2036*u^7 - 8194*u^8 + 4341*u^9 - 623*u^10 - 279*u^11 + 373*u^12 - 162*u^13 + 14*u^14 + 20*u^15 - 7*u^16 + 10*u^17 - 3*u^18 + u^19",
							"-416 + 1337*u - 227*u^2 + 2717*u^3 - 6361*u^4 + 8151*u^5 - 4715*u^6 + 9492*u^7 - 7048*u^8 + 8179*u^9 - 3927*u^10 + 2629*u^11 - 993*u^12 + 638*u^13 - 226*u^14 + 102*u^15 - 25*u^16 + 12*u^17 - 3*u^18 + u^19",
							"-13 + 84*u - 174*u^2 + 32*u^3 + 428*u^4 - 980*u^5 + 1193*u^6 - 172*u^7 - 2517*u^8 + 4120*u^9 - 478*u^10 - 3310*u^11 + 981*u^12 + 1746*u^13 - 830*u^14 + 203*u^15 + 17*u^16 + u^17 + u^19",
							"-1 + 14*u - 92*u^2 + 304*u^3 - 542*u^4 + 908*u^5 - 2765*u^6 + 4854*u^7 - 3719*u^8 + 4922*u^9 - 1612*u^10 + 2550*u^11 - 421*u^12 + 802*u^13 - 58*u^14 + 153*u^15 - 3*u^16 + 17*u^17 + u^19",
							"-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19",
							"-13 - 24*u - 60*u^2 - 294*u^3 - 128*u^4 + 1518*u^5 + 3063*u^6 + 2262*u^7 + 1341*u^8 + 2218*u^9 + 2060*u^10 + 10*u^11 - 997*u^12 - 336*u^13 + 206*u^14 + 121*u^15 - 15*u^16 - 17*u^17 + u^19",
							"-416 + 7321*u - 49353*u^2 + 177491*u^3 - 377553*u^4 + 470839*u^5 - 272703*u^6 - 76302*u^7 + 188028*u^8 + 64359*u^9 - 388601*u^10 + 485313*u^11 - 358111*u^12 + 180694*u^13 - 65190*u^14 + 16942*u^15 - 3115*u^16 + 386*u^17 - 29*u^18 + u^19",
							"-7388 - 11424*u - 934*u^2 + 26916*u^3 + 39119*u^4 + 39580*u^5 + 33383*u^6 + 37084*u^7 + 30010*u^8 + 14528*u^9 - 4122*u^10 - 6668*u^11 - 3633*u^12 + 724*u^13 + 637*u^14 + 170*u^15 - 63*u^16 - 24*u^17 + 2*u^18 + u^19",
							"1 + 30*u + 59*u^2 - 528*u^3 - 459*u^4 + 8414*u^5 - 27763*u^6 + 54618*u^7 - 76593*u^8 + 82966*u^9 - 72139*u^10 + 51156*u^11 - 29904*u^12 + 14430*u^13 - 5703*u^14 + 1831*u^15 - 463*u^16 + 90*u^17 - 12*u^18 + u^19",
							"-16384 + 139264*u - 499712*u^2 + 1044480*u^3 - 1405952*u^4 + 1225216*u^5 - 597504*u^6 + 1536*u^7 + 213248*u^8 - 104832*u^9 - 65120*u^10 + 134880*u^11 - 110420*u^12 + 59414*u^13 - 23183*u^14 + 6725*u^15 - 1437*u^16 + 217*u^17 - 21*u^18 + u^19",
							"-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19",
							"-11 + 132*u - 378*u^2 + 174*u^3 + 810*u^4 - 942*u^5 - 843*u^6 + 1724*u^7 + 123*u^8 - 1418*u^9 + 242*u^10 + 732*u^11 - 211*u^12 - 244*u^13 + 78*u^14 + 59*u^15 - 19*u^16 - 9*u^17 + 2*u^18 + u^19",
							"-4 - 16*u - 26*u^2 - 12*u^3 - 3*u^4 + 72*u^5 + 459*u^6 + 1074*u^7 + 1128*u^8 - 348*u^9 - 788*u^10 + 88*u^11 - 707*u^12 + 348*u^13 - 157*u^14 + 132*u^15 - 9*u^16 + 20*u^17 + u^19",
							"-7 + 32*u - 79*u^2 + 172*u^3 - 239*u^4 + 224*u^5 - 351*u^6 + 400*u^7 - 391*u^8 + 628*u^9 - 503*u^10 + 550*u^11 - 338*u^12 + 282*u^13 - 113*u^14 + 85*u^15 - 21*u^16 + 14*u^17 - 2*u^18 + u^19",
							"-1 - 8*u - 26*u^2 - 34*u^3 - 88*u^4 - 4*u^5 + 27*u^6 + 458*u^7 + 375*u^8 + 468*u^9 + 38*u^10 + 196*u^11 + 179*u^12 - 4*u^13 + 40*u^14 + 37*u^15 - u^16 + 3*u^17 + 2*u^18 + u^19"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 5}",
								"{4, 10}",
								"{5, 10}"
							],
							[
								"{1, 10}",
								"{4, 5}",
								"{4, 6}"
							],
							[
								"{3, 5}",
								"{5, 6}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{6, 10}"
							],
							[
								"{1, 6}",
								"{2, 8}",
								"{3, 10}"
							],
							[
								"{3, 4}"
							],
							[
								"{3, 6}"
							],
							[
								"{5, 9}"
							],
							[
								"{1, 9}",
								"{3, 7}"
							],
							[
								"{1, 7}",
								"{2, 6}",
								"{2, 7}",
								"{2, 9}",
								"{3, 8}",
								"{3, 9}"
							],
							[
								"{5, 7}"
							],
							[
								"{7, 9}"
							],
							[
								"{4, 9}"
							],
							[
								"{7, 8}",
								"{9, 10}"
							],
							[
								"{6, 9}"
							],
							[
								"{1, 2}",
								"{2, 3}",
								"{6, 7}",
								"{6, 8}",
								"{8, 9}",
								"{8, 10}"
							],
							[
								"{2, 4}",
								"{7, 10}"
							],
							[
								"{2, 5}",
								"{5, 8}"
							],
							[
								"{1, 8}",
								"{2, 10}",
								"{4, 7}"
							],
							[
								"{4, 8}"
							]
						],
						"SortedReprnIndices":"{16, 15, 5, 6, 2, 1, 10, 9, 11, 12, 14, 13, 3, 4, 18, 17, 7, 8, 19}",
						"aCuspShapeN":[
							"-0.1859052719467637388`3.5393651244837776 + 7.5912166641450085227`5.150384805695316*I",
							"-0.1859052719467637388`3.5393651244837776 - 7.5912166641450085227`5.150384805695316*I",
							"4.4500459155958548061`4.985998816927449 - 4.7371650398394472074`5.013152840407893*I",
							"4.4500459155958548061`4.985998816927449 + 4.7371650398394472074`5.013152840407893*I",
							"0.6336049417249453448`4.163877028059016 - 6.1113178092902374804`5.148193341332929*I",
							"0.6336049417249453448`4.163877028059016 + 6.1113178092902374804`5.148193341332929*I",
							"1.5245454426740793147`4.826745182433435 - 2.8282688534182813899`5.095125499208686*I",
							"1.5245454426740793147`4.826745182433435 + 2.8282688534182813899`5.095125499208686*I",
							"6.8484511682794510476`5.068540768191053 + 4.6379799729163189179`4.899277273741922*I",
							"6.8484511682794510476`5.068540768191053 - 4.6379799729163189179`4.899277273741922*I",
							"9.4151056701695995772`5.072682613847066 - 6.1816662841677412146`4.8899629712477255*I",
							"9.4151056701695995772`5.072682613847066 + 6.1816662841677412146`4.8899629712477255*I",
							"9.3808644445197217007`5.146495196368675 + 1.2822745002536553992`4.282233341833859*I",
							"9.3808644445197217007`5.146495196368675 - 1.2822745002536553992`4.282233341833859*I",
							"3.5491914192901538745`4.690330914379007 + 9.6055912594190414872`5.122725593944588*I",
							"3.5491914192901538745`4.690330914379007 - 9.6055912594190414872`5.122725593944588*I",
							"5.7368760323556501754`5.091138951654445 + 3.2171257009231333224`4.839931516476298*I",
							"5.7368760323556501754`5.091138951654445 - 3.2171257009231333224`4.839931516476298*I",
							1.1294e1
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_69_1",
						"Generators":[
							"22 + a + 21*b - 17*u - 17*a*u - u^2 - 22*a*u^2 + 16*u^3 + 16*a*u^3 - 23*u^4 + 19*a*u^4 - 33*u^5 + 9*a*u^5 + 22*u^6 - 20*a*u^6 + 53*u^7 - 31*a*u^7 - 9*u^8 + 12*a*u^8 - 73*u^9 + 32*a*u^9 - 4*u^10 - 4*a*u^10 + 47*u^11 - 16*a*u^11 + u^12 + a*u^12 - 17*u^13 + 4*a*u^13",
							"2 - 2*a + a^2 - u - 2*u^2 + u^3 + 3*a*u^3 + 2*u^4 - 4*a*u^4 - 4*u^5 - 3*u^6 + 8*a*u^6 + 9*u^7 - 8*a*u^7 - 6*a*u^8 - 12*u^9 + 12*a*u^9 + u^10 + 2*a*u^10 + 7*u^11 - 7*a*u^11 - u^12 - 2*u^13 + 2*a*u^13",
							"1 - u + 2*u^4 - 2*u^5 - 2*u^6 + 6*u^7 - u^8 - 7*u^9 + 4*u^10 + 4*u^11 - 3*u^12 - u^13 + u^14"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.8227e-2,
							"TimingZeroDimVars":8.9823e-2,
							"TimingmagmaVCompNormalize":9.121e-2,
							"TimingNumberOfSols":0.223431,
							"TimingIsRadical":3.1001e-2,
							"TimingArcColoring":7.9052e-2,
							"TimingObstruction":7.3968e-2,
							"TimingComplexVolumeN":2.1968967e1,
							"TimingaCuspShapeN":0.186449,
							"TiminguValues":0.683187,
							"TiminguPolysN":8.7103e-2,
							"TiminguPolys":2.328998,
							"TimingaCuspShape":0.21958,
							"TimingRepresentationsN":0.246036,
							"TiminguValues_ij":0.206994,
							"TiminguPolys_ij_N":0.1825
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":28,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							[
								"2 - a - 3*u^3 + 4*u^4 - 8*u^6 + 8*u^7 + 6*u^8 - 12*u^9 - 2*u^10 + 7*u^11 - 2*u^13",
								"(20 - a - 4*u + 17*a*u + u^2 + a*u^2 + 5*u^3 - 16*a*u^3 + 23*u^4 - 19*a*u^4 - 9*u^5 - 9*a*u^5 - 22*u^6 + 20*a*u^6 + 31*u^7 + 31*a*u^7 + 9*u^8 - 12*a*u^8 - 32*u^9 - 32*a*u^9 + 4*u^10 + 4*a*u^10 + 16*u^11 + 16*a*u^11 - u^12 - a*u^12 - 4*u^13 - 4*a*u^13)\/21"
							],
							[
								"-u^3",
								"u - u^3"
							],
							[
								"-u",
								"u - u^3"
							],
							[
								0,
								"u"
							],
							[
								"u^3",
								"u - u^3 + u^5"
							],
							[
								"(-1 + 20*a - 4*u - 4*a*u + u^2 + a*u^2 - 16*u^3 + 5*a*u^3 + 2*u^4 - 19*a*u^4 - 9*u^5 - 9*a*u^5 - u^6 + 20*a*u^6 - 11*u^7 + 31*a*u^7 - 12*u^8 - 12*a*u^8 + 10*u^9 - 32*a*u^9 + 4*u^10 + 4*a*u^10 - 5*u^11 + 16*a*u^11 - u^12 - a*u^12 - 4*u^13 - 4*a*u^13)\/21",
								"(-20 + a + 4*u + 25*a*u - u^2 - a*u^2 - 5*u^3 - 26*a*u^3 + 19*u^4 + 19*a*u^4 + 9*u^5 + 30*a*u^5 - 20*u^6 - 20*a*u^6 - 31*u^7 - 31*a*u^7 + 12*u^8 + 12*a*u^8 + 32*u^9 + 32*a*u^9 - 4*u^10 - 4*a*u^10 - 16*u^11 - 16*a*u^11 + u^12 + a*u^12 + 4*u^13 + 4*a*u^13)\/21"
							],
							[
								"a",
								"(-22 - a + 17*u + 17*a*u + u^2 + 22*a*u^2 - 16*u^3 - 16*a*u^3 + 23*u^4 - 19*a*u^4 + 33*u^5 - 9*a*u^5 - 22*u^6 + 20*a*u^6 - 53*u^7 + 31*a*u^7 + 9*u^8 - 12*a*u^8 + 73*u^9 - 32*a*u^9 + 4*u^10 + 4*a*u^10 - 47*u^11 + 16*a*u^11 - u^12 - a*u^12 + 17*u^13 - 4*a*u^13)\/21"
							],
							[
								"(-1 + 20*a - 4*u - 4*a*u + u^2 + a*u^2 - 16*u^3 + 5*a*u^3 + 2*u^4 + 23*a*u^4 - 9*u^5 - 9*a*u^5 - u^6 - 22*a*u^6 - 11*u^7 + 31*a*u^7 - 12*u^8 + 9*a*u^8 + 10*u^9 - 32*a*u^9 + 4*u^10 + 4*a*u^10 - 5*u^11 + 16*a*u^11 - u^12 - a*u^12 - 4*u^13 - 4*a*u^13)\/21",
								"(-19 + 2*a + 29*u + 8*a*u - 2*u^2 - 2*a*u^2 - 31*u^3 - 10*a*u^3 + 38*u^4 + 38*a*u^4 + 39*u^5 - 45*a*u^5 - 40*u^6 - 40*a*u^6 - 62*u^7 + 106*a*u^7 + 24*u^8 + 24*a*u^8 + 64*u^9 - 104*a*u^9 - 8*u^10 - 8*a*u^10 - 32*u^11 + 52*a*u^11 + 2*u^12 + 2*a*u^12 + 8*u^13 - 13*a*u^13)\/21"
							],
							[
								1,
								"u^2"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"-1.59516 + 1.40484*I",
							"-1.59516 + 1.40484*I",
							"-1.59516 - 1.40484*I",
							"-1.59516 - 1.40484*I",
							"-1.84948 + 2.19128*I",
							"-1.84948 + 2.19128*I",
							"-1.84948 - 2.19128*I",
							"-1.84948 - 2.19128*I",
							"-2.72606 - 5.07185*I",
							"-2.72606 - 5.07185*I",
							"-2.72606 + 5.07185*I",
							"-2.72606 + 5.07185*I",
							"4.5364 + 0.47055*I",
							"4.5364 + 0.47055*I",
							"4.5364 - 0.47055*I",
							"4.5364 - 0.47055*I",
							"0.22261 - 3.62879*I",
							"0.22261 - 3.62879*I",
							"0.22261 + 3.62879*I",
							"0.22261 + 3.62879*I",
							"2.77434 + 8.53123*I",
							"2.77434 + 8.53123*I",
							"2.77434 - 8.53123*I",
							"2.77434 - 8.53123*I",
							"-4.65252 + 0.62859*I",
							"-4.65252 + 0.62859*I",
							"-4.65252 - 0.62859*I",
							"-4.65252 - 0.62859*I"
						],
						"uPolysN":[
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"9 + 42*u + 121*u^2 + 240*u^3 + 372*u^4 + 488*u^5 + 608*u^6 + 808*u^7 + 1122*u^8 + 1500*u^9 + 1810*u^10 + 1984*u^11 + 2070*u^12 + 2148*u^13 + 2244*u^14 + 2278*u^15 + 2193*u^16 + 1994*u^17 + 1721*u^18 + 1404*u^19 + 1058*u^20 + 728*u^21 + 456*u^22 + 262*u^23 + 137*u^24 + 62*u^25 + 23*u^26 + 6*u^27 + u^28",
							"1 + 2*u + u^2 + 4*u^4 + 8*u^5 - 16*u^7 - 10*u^8 + 20*u^9 + 18*u^10 - 32*u^11 - 38*u^12 + 44*u^13 + 88*u^14 - 14*u^15 - 127*u^16 - 54*u^17 + 109*u^18 + 100*u^19 - 50*u^20 - 88*u^21 + 4*u^22 + 46*u^23 + 9*u^24 - 14*u^25 - 5*u^26 + 2*u^27 + u^28",
							"1 - 2*u + 9*u^2 - 24*u^3 + 60*u^4 - 128*u^5 + 264*u^6 - 508*u^7 + 926*u^8 - 1604*u^9 + 2698*u^10 - 4364*u^11 + 6642*u^12 - 9408*u^13 + 12600*u^14 - 16382*u^15 + 20821*u^16 - 25170*u^17 + 27713*u^18 - 26772*u^19 + 22130*u^20 - 15392*u^21 + 8884*u^22 - 4190*u^23 + 1581*u^24 - 462*u^25 + 99*u^26 - 14*u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"1 + 2*u + u^2 + 4*u^4 + 8*u^5 - 16*u^7 - 10*u^8 + 20*u^9 + 18*u^10 - 32*u^11 - 38*u^12 + 44*u^13 + 88*u^14 - 14*u^15 - 127*u^16 - 54*u^17 + 109*u^18 + 100*u^19 - 50*u^20 - 88*u^21 + 4*u^22 + 46*u^23 + 9*u^24 - 14*u^25 - 5*u^26 + 2*u^27 + u^28"
						],
						"uPolys":[
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"(3 + 7*u + 12*u^2 + 12*u^3 + 10*u^4 + 10*u^5 + 14*u^6 + 22*u^7 + 23*u^8 + 19*u^9 + 14*u^10 + 10*u^11 + 7*u^12 + 3*u^13 + u^14)^2",
							"(1 + u + 2*u^4 + 2*u^5 - 2*u^6 - 6*u^7 - u^8 + 7*u^9 + 4*u^10 - 4*u^11 - 3*u^12 + u^13 + u^14)^2",
							"(1 - u + 4*u^2 - 8*u^3 + 14*u^4 - 18*u^5 + 26*u^6 - 44*u^7 + 73*u^8 - 93*u^9 + 86*u^10 - 56*u^11 + 25*u^12 - 7*u^13 + u^14)^2",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"(1 + u + 2*u^4 + 2*u^5 - 2*u^6 - 6*u^7 - u^8 + 7*u^9 + 4*u^10 - 4*u^11 - 3*u^12 + u^13 + u^14)^2"
						],
						"aCuspShape":"4 - 2*(-1 + 4*u^3 - 4*u^4 + 8*u^6 - 10*u^7 - 6*u^8 + 14*u^9 + 2*u^10 - 8*u^11 + 2*u^13)",
						"RepresentationsN":[
							[
								"u->0.989783 + 0.381937 I",
								"a->0.75275 - 1.27344 I",
								"b->0.09079 - 0.426836 I"
							],
							[
								"u->0.989783 + 0.381937 I",
								"a->1.91833 + 1.38556 I",
								"b->0.20805 + 2.1339 I"
							],
							[
								"u->0.989783 - 0.381937 I",
								"a->0.75275 + 1.27344 I",
								"b->0.09079 + 0.426836 I"
							],
							[
								"u->0.989783 - 0.381937 I",
								"a->1.91833 - 1.38556 I",
								"b->0.20805 - 2.1339 I"
							],
							[
								"u->0.728347 + 0.560551 I",
								"a->0.912076 - 0.177857 I",
								"b->0.443852 + 0.575052 I"
							],
							[
								"u->0.728347 + 0.560551 I",
								"a->-0.064777 - 0.599184 I",
								"b->-0.371682 + 0.254174 I"
							],
							[
								"u->0.728347 - 0.560551 I",
								"a->0.912076 + 0.177857 I",
								"b->0.443852 - 0.575052 I"
							],
							[
								"u->0.728347 - 0.560551 I",
								"a->-0.064777 + 0.599184 I",
								"b->-0.371682 - 0.254174 I"
							],
							[
								"u->-1.06841 + 0.522447 I",
								"a->1.02538 + 1.0481 I",
								"b->0.439782 + 0.29816 I"
							],
							[
								"u->-1.06841 + 0.522447 I",
								"a->-0.4773 + 2.74473 I",
								"b->1.89542 + 1.97549 I"
							],
							[
								"u->-1.06841 - 0.522447 I",
								"a->1.02538 - 1.0481 I",
								"b->0.439782 - 0.29816 I"
							],
							[
								"u->-1.06841 - 0.522447 I",
								"a->-0.4773 - 2.74473 I",
								"b->1.89542 - 1.97549 I"
							],
							[
								"u->-1.15722 + 0.286866 I",
								"a->-0.208422 + 0.989667 I",
								"b->0.80951 + 0.540535 I"
							],
							[
								"u->-1.15722 + 0.286866 I",
								"a->1.17269 - 1.74006 I",
								"b->-0.06603 - 1.71504 I"
							],
							[
								"u->-1.15722 - 0.286866 I",
								"a->-0.208422 - 0.989667 I",
								"b->0.80951 - 0.540535 I"
							],
							[
								"u->-1.15722 - 0.286866 I",
								"a->1.17269 + 1.74006 I",
								"b->-0.06603 + 1.71504 I"
							],
							[
								"u->0.268039 + 0.757899 I",
								"a->0.805404 - 0.051418 I",
								"b->0.148756 + 0.914884 I"
							],
							[
								"u->0.268039 + 0.757899 I",
								"a->-0.14331 + 0.427216 I",
								"b->-0.80984 - 1.45942 I"
							],
							[
								"u->0.268039 - 0.757899 I",
								"a->0.805404 + 0.051418 I",
								"b->0.148756 - 0.914884 I"
							],
							[
								"u->0.268039 - 0.757899 I",
								"a->-0.14331 - 0.427216 I",
								"b->-0.80984 + 1.45942 I"
							],
							[
								"u->1.14259 + 0.546762 I",
								"a->0.78194 + 1.24283 I",
								"b->-0.06519 + 1.60824 I"
							],
							[
								"u->1.14259 + 0.546762 I",
								"a->-0.88693 - 2.21821 I",
								"b->1.12473 - 1.96518 I"
							],
							[
								"u->1.14259 - 0.546762 I",
								"a->0.78194 - 1.24283 I",
								"b->-0.06519 - 1.60824 I"
							],
							[
								"u->1.14259 - 0.546762 I",
								"a->-0.88693 + 2.21821 I",
								"b->1.12473 + 1.96518 I"
							],
							[
								"u->-0.403136 + 0.584808 I",
								"a->-1.14235 + 0.66819 I",
								"b->-0.860151 - 0.151246 I"
							],
							[
								"u->-0.403136 + 0.584808 I",
								"a->-0.445488 - 1.29738 I",
								"b->-1.48801 + 1.1998 I"
							],
							[
								"u->-0.403136 - 0.584808 I",
								"a->-1.14235 - 0.66819 I",
								"b->-0.860151 + 0.151246 I"
							],
							[
								"u->-0.403136 - 0.584808 I",
								"a->-0.445488 + 1.29738 I",
								"b->-1.48801 - 1.1998 I"
							]
						],
						"Epsilon":0.693371,
						"uPolys_ij_N":[
							"1 + 28*u + 378*u^2 + 3276*u^3 + 20475*u^4 + 98280*u^5 + 376740*u^6 + 1184040*u^7 + 3108105*u^8 + 6906900*u^9 + 13123110*u^10 + 21474180*u^11 + 30421755*u^12 + 37442160*u^13 + 40116600*u^14 + 37442160*u^15 + 30421755*u^16 + 21474180*u^17 + 13123110*u^18 + 6906900*u^19 + 3108105*u^20 + 1184040*u^21 + 376740*u^22 + 98280*u^23 + 20475*u^24 + 3276*u^25 + 378*u^26 + 28*u^27 + u^28",
							"1 + 2*u + u^2 + 4*u^4 + 8*u^5 - 16*u^7 - 10*u^8 + 20*u^9 + 18*u^10 - 32*u^11 - 38*u^12 + 44*u^13 + 88*u^14 - 14*u^15 - 127*u^16 - 54*u^17 + 109*u^18 + 100*u^19 - 50*u^20 - 88*u^21 + 4*u^22 + 46*u^23 + 9*u^24 - 14*u^25 - 5*u^26 + 2*u^27 + u^28",
							"1549 + 2822*u - 3780*u^2 - 40719*u^3 - 93919*u^4 - 72547*u^5 + 192027*u^6 + 796667*u^7 + 1602575*u^8 + 2263335*u^9 + 2458661*u^10 + 2076817*u^11 + 1363903*u^12 + 673003*u^13 + 206639*u^14 + 9245*u^15 - 13607*u^16 + 4092*u^17 + 21830*u^18 + 20767*u^19 + 15161*u^20 + 7441*u^21 + 3751*u^22 + 1213*u^23 + 471*u^24 + 96*u^25 + 32*u^26 + 3*u^27 + u^28",
							"1 - 2*u + 9*u^2 - 24*u^3 + 60*u^4 - 128*u^5 + 264*u^6 - 508*u^7 + 926*u^8 - 1604*u^9 + 2698*u^10 - 4364*u^11 + 6642*u^12 - 9408*u^13 + 12600*u^14 - 16382*u^15 + 20821*u^16 - 25170*u^17 + 27713*u^18 - 26772*u^19 + 22130*u^20 - 15392*u^21 + 8884*u^22 - 4190*u^23 + 1581*u^24 - 462*u^25 + 99*u^26 - 14*u^27 + u^28",
							"1 + 14*u + 105*u^2 + 520*u^3 + 2028*u^4 + 6560*u^5 + 18168*u^6 + 41652*u^7 + 83542*u^8 + 143772*u^9 + 207322*u^10 + 250972*u^11 + 268986*u^12 + 250776*u^13 + 207336*u^14 + 153826*u^15 + 107325*u^16 + 61534*u^17 + 40433*u^18 + 17012*u^19 + 11330*u^20 + 3304*u^21 + 2284*u^22 + 450*u^23 + 317*u^24 + 42*u^25 + 27*u^26 + 2*u^27 + u^28",
							"9 + 42*u + 121*u^2 + 240*u^3 + 372*u^4 + 488*u^5 + 608*u^6 + 808*u^7 + 1122*u^8 + 1500*u^9 + 1810*u^10 + 1984*u^11 + 2070*u^12 + 2148*u^13 + 2244*u^14 + 2278*u^15 + 2193*u^16 + 1994*u^17 + 1721*u^18 + 1404*u^19 + 1058*u^20 + 728*u^21 + 456*u^22 + 262*u^23 + 137*u^24 + 62*u^25 + 23*u^26 + 6*u^27 + u^28",
							"1 + 6*u + 17*u^2 + 24*u^3 + 12*u^4 - 36*u^5 - 72*u^6 - 24*u^7 + 158*u^8 + 188*u^9 + 166*u^10 - 240*u^11 - 198*u^12 + 16*u^13 + 388*u^14 - 18*u^15 + 13*u^16 + 66*u^17 + 217*u^18 - 40*u^19 + 26*u^20 + 20*u^21 + 44*u^22 - 18*u^23 + 9*u^24 + 2*u^25 + 3*u^26 - 2*u^27 + u^28",
							"81 - 414*u + 1177*u^2 - 2376*u^3 + 3604*u^4 - 4472*u^5 + 4448*u^6 - 2708*u^7 - 330*u^8 + 3548*u^9 - 4550*u^10 + 2428*u^11 + 658*u^12 - 4736*u^13 + 7832*u^14 - 6930*u^15 + 3077*u^16 + 2242*u^17 - 4047*u^18 + 2964*u^19 - 166*u^20 - 1544*u^21 + 1884*u^22 - 1290*u^23 + 637*u^24 - 226*u^25 + 59*u^26 - 10*u^27 + u^28",
							"1 - 2*u + u^2 + 8*u^3 - 16*u^4 + 12*u^5 + 20*u^6 - 60*u^7 + 90*u^8 - 48*u^9 - 46*u^10 + 200*u^11 - 254*u^12 + 228*u^13 + 12*u^14 - 310*u^15 + 677*u^16 - 858*u^17 + 1017*u^18 - 840*u^19 + 774*u^20 - 456*u^21 + 352*u^22 - 146*u^23 + 97*u^24 - 26*u^25 + 15*u^26 - 2*u^27 + u^28",
							"9 + 102*u + 721*u^2 + 3816*u^3 + 16284*u^4 + 58344*u^5 + 179632*u^6 + 482228*u^7 + 1139502*u^8 + 2384492*u^9 + 4435490*u^10 + 7349604*u^11 + 10855482*u^12 + 14282920*u^13 + 16707628*u^14 + 17316822*u^15 + 15824197*u^16 + 12663366*u^17 + 8797113*u^18 + 5247188*u^19 + 2652042*u^20 + 1118408*u^21 + 386480*u^22 + 107054*u^23 + 23101*u^24 + 3730*u^25 + 423*u^26 + 30*u^27 + u^28",
							"1549 + 2822*u - 3780*u^2 - 40719*u^3 - 93919*u^4 - 72547*u^5 + 192027*u^6 + 796667*u^7 + 1602575*u^8 + 2263335*u^9 + 2458661*u^10 + 2076817*u^11 + 1363903*u^12 + 673003*u^13 + 206639*u^14 + 9245*u^15 - 13607*u^16 + 4092*u^17 + 21830*u^18 + 20767*u^19 + 15161*u^20 + 7441*u^21 + 3751*u^22 + 1213*u^23 + 471*u^24 + 96*u^25 + 32*u^26 + 3*u^27 + u^28",
							"1 - 12*u + 132*u^2 - 453*u^3 + 4019*u^4 - 17157*u^5 + 40271*u^6 - 68733*u^7 + 101123*u^8 - 113711*u^9 + 117521*u^10 - 112923*u^11 + 89021*u^12 - 75437*u^13 + 53885*u^14 - 35577*u^15 + 25879*u^16 - 13254*u^17 + 9382*u^18 - 4231*u^19 + 2579*u^20 - 1111*u^21 + 561*u^22 - 207*u^23 + 103*u^24 - 22*u^25 + 14*u^26 - u^27 + u^28",
							"1 - 20*u + 1366*u^2 - 2405*u^3 + 18397*u^4 - 10329*u^5 + 74993*u^6 - 10737*u^7 + 147313*u^8 + 3905*u^9 + 186859*u^10 + 36847*u^11 + 159617*u^12 + 55429*u^13 + 74343*u^14 + 41585*u^15 + 24517*u^16 + 17968*u^17 + 8890*u^18 + 5671*u^19 + 3181*u^20 + 1589*u^21 + 699*u^22 + 361*u^23 + 149*u^24 + 40*u^25 + 14*u^26 + 5*u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"49 - 70*u + 188*u^2 + 117*u^3 + 105*u^4 - 1023*u^5 + 6387*u^6 - 6405*u^7 + 5739*u^8 + 9243*u^9 - 9695*u^10 + 18661*u^11 - 783*u^12 + 907*u^13 + 13617*u^14 - 5963*u^15 + 15085*u^16 - 3026*u^17 + 8312*u^18 - 1095*u^19 + 2823*u^20 - 391*u^21 + 691*u^22 - 127*u^23 + 135*u^24 - 30*u^25 + 18*u^26 - 3*u^27 + u^28",
							"49 - 70*u + 188*u^2 + 117*u^3 + 105*u^4 - 1023*u^5 + 6387*u^6 - 6405*u^7 + 5739*u^8 + 9243*u^9 - 9695*u^10 + 18661*u^11 - 783*u^12 + 907*u^13 + 13617*u^14 - 5963*u^15 + 15085*u^16 - 3026*u^17 + 8312*u^18 - 1095*u^19 + 2823*u^20 - 391*u^21 + 691*u^22 - 127*u^23 + 135*u^24 - 30*u^25 + 18*u^26 - 3*u^27 + u^28",
							"1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28",
							"1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28",
							"1637 - 5864*u + 312*u^2 + 8413*u^3 + 30199*u^4 + 49323*u^5 + 78837*u^6 + 116149*u^7 + 173477*u^8 + 213997*u^9 + 253641*u^10 + 262553*u^11 + 259427*u^12 + 234679*u^13 + 209173*u^14 + 165175*u^15 + 126547*u^16 + 83686*u^17 + 53122*u^18 + 28495*u^19 + 14821*u^20 + 6459*u^21 + 2815*u^22 + 999*u^23 + 369*u^24 + 102*u^25 + 30*u^26 + 5*u^27 + u^28",
							"337 + 3528*u + 21764*u^2 + 99587*u^3 + 357533*u^4 + 1040917*u^5 + 2534189*u^6 + 5274203*u^7 + 9495853*u^8 + 14872963*u^9 + 20286067*u^10 + 24019219*u^11 + 24508241*u^12 + 21245979*u^13 + 15245829*u^14 + 8668551*u^15 + 3620543*u^16 + 931586*u^17 + 24864*u^18 - 89523*u^19 - 28015*u^20 + 1671*u^21 + 3515*u^22 + 619*u^23 - 187*u^24 - 100*u^25 - 10*u^26 + 3*u^27 + u^28",
							"337 + 1480*u + 8642*u^2 + 62813*u^3 + 309209*u^4 + 990151*u^5 + 2198423*u^6 + 3647239*u^7 + 4858253*u^8 + 5399941*u^9 + 4869729*u^10 + 3199853*u^11 + 1100197*u^12 - 372611*u^13 - 751521*u^14 - 397835*u^15 + 34709*u^16 + 180320*u^17 + 98922*u^18 + 2279*u^19 - 20867*u^20 - 7483*u^21 + 1207*u^22 + 1287*u^23 + 125*u^24 - 92*u^25 - 20*u^26 + 3*u^27 + u^28",
							"2929 + 18734*u + 47170*u^2 + 57351*u^3 + 51787*u^4 + 119409*u^5 + 240177*u^6 + 155705*u^7 - 189119*u^8 - 333415*u^9 + 9493*u^10 + 365549*u^11 + 238785*u^12 - 106865*u^13 - 182901*u^14 - 20253*u^15 + 74867*u^16 + 34994*u^17 - 14286*u^18 - 15037*u^19 - 121*u^20 + 4145*u^21 + 1589*u^22 - 111*u^23 - 183*u^24 + 28*u^26 + 9*u^27 + u^28",
							"1 - 20*u + 1366*u^2 - 2405*u^3 + 18397*u^4 - 10329*u^5 + 74993*u^6 - 10737*u^7 + 147313*u^8 + 3905*u^9 + 186859*u^10 + 36847*u^11 + 159617*u^12 + 55429*u^13 + 74343*u^14 + 41585*u^15 + 24517*u^16 + 17968*u^17 + 8890*u^18 + 5671*u^19 + 3181*u^20 + 1589*u^21 + 699*u^22 + 361*u^23 + 149*u^24 + 40*u^25 + 14*u^26 + 5*u^27 + u^28",
							"1 - 12*u + 132*u^2 - 453*u^3 + 4019*u^4 - 17157*u^5 + 40271*u^6 - 68733*u^7 + 101123*u^8 - 113711*u^9 + 117521*u^10 - 112923*u^11 + 89021*u^12 - 75437*u^13 + 53885*u^14 - 35577*u^15 + 25879*u^16 - 13254*u^17 + 9382*u^18 - 4231*u^19 + 2579*u^20 - 1111*u^21 + 561*u^22 - 207*u^23 + 103*u^24 - 22*u^25 + 14*u^26 - u^27 + u^28",
							"1321 + 876*u + 16014*u^2 + 22505*u^3 + 3991*u^4 - 26267*u^5 - 71101*u^6 - 73461*u^7 + 49419*u^8 + 214285*u^9 + 152795*u^10 - 99831*u^11 - 214551*u^12 - 139177*u^13 - 14817*u^14 + 57081*u^15 + 69347*u^16 + 51260*u^17 + 26720*u^18 + 7939*u^19 + 17*u^20 - 933*u^21 - 151*u^22 + 179*u^23 + 111*u^24 + 12*u^25 - 4*u^26 + u^27 + u^28"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{13, 14, 15, 16}",
							0.47055
						],
						"ij_list":[
							[
								"{6, 9}"
							],
							[
								"{1, 5}",
								"{4, 10}",
								"{5, 10}"
							],
							[
								"{5, 8}"
							],
							[
								"{1, 10}",
								"{4, 5}",
								"{4, 6}"
							],
							[
								"{3, 5}",
								"{5, 6}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{6, 10}"
							],
							[
								"{1, 6}",
								"{2, 8}",
								"{3, 10}"
							],
							[
								"{3, 4}"
							],
							[
								"{3, 6}"
							],
							[
								"{7, 9}"
							],
							[
								"{2, 5}"
							],
							[
								"{1, 9}"
							],
							[
								"{9, 10}"
							],
							[
								"{2, 9}",
								"{3, 8}",
								"{3, 9}"
							],
							[
								"{2, 3}",
								"{8, 9}",
								"{8, 10}"
							],
							[
								"{1, 8}"
							],
							[
								"{2, 10}",
								"{4, 7}"
							],
							[
								"{1, 2}",
								"{6, 7}",
								"{6, 8}"
							],
							[
								"{1, 7}",
								"{2, 6}",
								"{2, 7}"
							],
							[
								"{4, 8}"
							],
							[
								"{5, 9}"
							],
							[
								"{5, 7}"
							],
							[
								"{2, 4}",
								"{7, 10}"
							],
							[
								"{7, 8}"
							],
							[
								"{3, 7}"
							],
							[
								"{4, 9}"
							]
						],
						"SortedReprnIndices":"{21, 22, 23, 24, 11, 12, 9, 10, 19, 20, 17, 18, 5, 6, 7, 8, 1, 2, 3, 4, 25, 26, 27, 28, 13, 14, 15, 16}",
						"aCuspShapeN":[
							"5.5092720298165559179`5.148518500882635 - 0.5294810213239282014`4.131274681845399*I",
							"5.5092720298165559179`5.148518500882635 - 0.5294810213239282014`4.131274681845399*I",
							"5.5092720298165559179`5.148518500882635 + 0.5294810213239282014`4.131274681845399*I",
							"5.5092720298165559179`5.148518500882635 + 0.5294810213239282014`4.131274681845399*I",
							"2.7608125647849285622`4.915461438085737 - 3.8571794778849449814`5.060694362704883*I",
							"2.7608125647849285622`4.915461438085737 - 3.8571794778849449814`5.060694362704883*I",
							"2.7608125647849285622`4.915461438085737 + 3.8571794778849449814`5.060694362704883*I",
							"2.7608125647849285622`4.915461438085737 + 3.8571794778849449814`5.060694362704883*I",
							"2.3284711117613685019`4.68854836282161 + 6.3312624398995242905`5.122967824628566*I",
							"2.3284711117613685019`4.68854836282161 + 6.3312624398995242905`5.122967824628566*I",
							"2.3284711117613685019`4.68854836282161 - 6.3312624398995242905`5.122967824628566*I",
							"2.3284711117613685019`4.68854836282161 - 6.3312624398995242905`5.122967824628566*I",
							"9.328292447545355284`5.150430996175624 + 0.1834893753560848267`3.4442397653796086*I",
							"9.328292447545355284`5.150430996175624 + 0.1834893753560848267`3.4442397653796086*I",
							"9.328292447545355284`5.150430996175624 - 0.1834893753560848267`3.4442397653796086*I",
							"9.328292447545355284`5.150430996175624 - 0.1834893753560848267`3.4442397653796086*I",
							"3.6661748808587941914`5.060236783920654 + 2.6322566304830703198`4.916351834761547*I",
							"3.6661748808587941914`5.060236783920654 + 2.6322566304830703198`4.916351834761547*I",
							"3.6661748808587941914`5.060236783920654 - 2.6322566304830703198`4.916351834761547*I",
							"3.6661748808587941914`5.060236783920654 - 2.6322566304830703198`4.916351834761547*I",
							"6.7234826892183147133`5.0175225893216036 - 6.1803067649298974984`4.980938330485417*I",
							"6.7234826892183147133`5.0175225893216036 - 6.1803067649298974984`4.980938330485417*I",
							"6.7234826892183147133`5.0175225893216036 + 6.1803067649298974984`4.980938330485417*I",
							"6.7234826892183147133`5.0175225893216036 + 6.1803067649298974984`4.980938330485417*I",
							"-2.3165057239853171913`5.081033957820484 - 1.4225103628715640455`4.869256019035517*I",
							"-2.3165057239853171913`5.081033957820484 - 1.4225103628715640455`4.869256019035517*I",
							"-2.3165057239853171913`5.081033957820484 + 1.4225103628715640455`4.869256019035517*I",
							"-2.3165057239853171913`5.081033957820484 + 1.4225103628715640455`4.869256019035517*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_69_2",
						"Generators":[
							"b + u^3",
							"-1 + a + u + u^2",
							"1 - u^2 + u^4"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.8714e-2,
							"TimingZeroDimVars":6.522700000000001e-2,
							"TimingmagmaVCompNormalize":6.702899999999999e-2,
							"TimingNumberOfSols":5.3781e-2,
							"TimingIsRadical":2.3639999999999998e-3,
							"TimingArcColoring":6.3573e-2,
							"TimingObstruction":3.043e-3,
							"TimingComplexVolumeN":2.755857,
							"TimingaCuspShapeN":1.9791e-2,
							"TiminguValues":0.636907,
							"TiminguPolysN":9.93e-4,
							"TiminguPolys":0.808606,
							"TimingaCuspShape":0.117342,
							"TimingRepresentationsN":5.2602e-2,
							"TiminguValues_ij":0.156023,
							"TiminguPolys_ij_N":2.356e-3
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":4,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							[
								"1 + u - u^2",
								1
							],
							[
								"-u^3",
								"u - u^3"
							],
							[
								"-u",
								"u - u^3"
							],
							[
								0,
								"u"
							],
							[
								"u^3",
								0
							],
							[
								"1 - u - u^2 + u^3",
								"-u^3"
							],
							[
								"1 - u - u^2",
								"-u^3"
							],
							[
								"2 - u - u^2",
								"u^2 - u^3"
							],
							[
								1,
								"u^2"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"-3.28987 + 2.02988*I",
							"-3.28987 - 2.02988*I",
							"-3.28987 - 2.02988*I",
							"-3.28987 + 2.02988*I"
						],
						"uPolysN":[
							"1 + 2*u^2 + u^4",
							"1 + 2*u^2 + u^4",
							"1 - u^2 + u^4",
							"1 - u^2 + u^4",
							"1 - 2*u + 3*u^2 - 2*u^3 + u^4",
							"1 + 2*u^2 + u^4",
							"1 + 4*u + 6*u^2 + 4*u^3 + u^4",
							"1 + 2*u^2 + u^4",
							"1 + 4*u + 6*u^2 + 4*u^3 + u^4",
							"1 - u^2 + u^4"
						],
						"uPolys":[
							"(1 + u^2)^2",
							"(1 + u^2)^2",
							"1 - u^2 + u^4",
							"1 - u^2 + u^4",
							"(1 - u + u^2)^2",
							"(1 + u^2)^2",
							"(1 + u)^4",
							"(1 + u^2)^2",
							"(1 + u)^4",
							"1 - u^2 + u^4"
						],
						"aCuspShape":"4 - 4*(1 + u^2)",
						"RepresentationsN":[
							[
								"u->0.866025 + 0.5 I",
								"a->-0.36603 - 1.36603 I",
								"b->0. - 1. I"
							],
							[
								"u->0.866025 - 0.5 I",
								"a->-0.36603 + 1.36603 I",
								"b->0. + 1. I"
							],
							[
								"u->-0.866025 + 0.5 I",
								"a->1.36603 + 0.36603 I",
								"b->0. - 1. I"
							],
							[
								"u->-0.866025 - 0.5 I",
								"a->1.36603 - 0.36603 I",
								"b->0. + 1. I"
							]
						],
						"Epsilon":2.35285,
						"uPolys_ij_N":[
							"u^4",
							"1 - 4*u + 6*u^2 - 4*u^3 + u^4",
							"1 - u^2 + u^4",
							"1 - u^2 + u^4",
							"1 + 2*u + 3*u^2 + 2*u^3 + u^4",
							"1 - 2*u + 3*u^2 - 2*u^3 + u^4",
							"1 + 2*u^2 + u^4",
							"1 + 2*u^2 + u^4",
							"1 - 2*u + 3*u^2 - 2*u^3 + u^4",
							"1 - u^2 + u^4",
							"1 - 2*u + 5*u^2 - 4*u^3 + u^4",
							"1 - 4*u + 5*u^2 - 2*u^3 + u^4",
							"4 - 4*u + 2*u^2 - 2*u^3 + u^4",
							"1 - u^2 + u^4",
							"1 - 2*u + 5*u^2 - 4*u^3 + u^4",
							"13 - 28*u + 23*u^2 - 8*u^3 + u^4",
							"1 + 4*u + 5*u^2 + 2*u^3 + u^4",
							"1 - 4*u + 5*u^2 - 2*u^3 + u^4",
							"13 + 4*u - 3*u^2 - 2*u^3 + u^4",
							"4 - 4*u + 2*u^2 - 2*u^3 + u^4"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{1, 2, 3, 4}",
							2.02988
						],
						"ij_list":[
							[
								"{1, 6}",
								"{2, 8}",
								"{3, 10}"
							],
							[
								"{1, 2}",
								"{2, 3}",
								"{6, 7}",
								"{6, 8}",
								"{7, 8}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							],
							[
								"{4, 10}",
								"{5, 10}"
							],
							[
								"{1, 5}"
							],
							[
								"{3, 6}",
								"{4, 5}",
								"{4, 6}"
							],
							[
								"{1, 10}"
							],
							[
								"{1, 7}",
								"{1, 8}",
								"{2, 6}",
								"{2, 7}"
							],
							[
								"{2, 9}",
								"{2, 10}",
								"{3, 8}",
								"{3, 9}",
								"{4, 7}"
							],
							[
								"{3, 4}",
								"{3, 5}",
								"{5, 6}"
							],
							[
								"{1, 3}",
								"{1, 4}"
							],
							[
								"{2, 4}"
							],
							[
								"{1, 9}"
							],
							[
								"{2, 5}"
							],
							[
								"{6, 10}"
							],
							[
								"{5, 7}",
								"{6, 9}",
								"{7, 10}"
							],
							[
								"{7, 9}"
							],
							[
								"{3, 7}"
							],
							[
								"{4, 8}"
							],
							[
								"{5, 9}"
							],
							[
								"{4, 9}",
								"{5, 8}"
							]
						],
						"SortedReprnIndices":"{1, 4, 2, 3}",
						"aCuspShapeN":[
							"-2.`4.8494850021680085 - 3.464101615137754587`5.088045629527841*I",
							"-2.`4.8494850021680085 + 3.464101615137754587`5.088045629527841*I",
							"-2.`4.8494850021680085 + 3.464101615137754587`5.088045629527841*I",
							"-2.`4.8494850021680085 - 3.464101615137754587`5.088045629527841*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_69_3",
						"Generators":[
							"b",
							"-1 + a",
							"-1 + v"
						],
						"VariableOrder":[
							"b",
							"a",
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":8.461e-2,
							"TimingZeroDimVars":6.103e-2,
							"TimingmagmaVCompNormalize":6.2466e-2,
							"TimingNumberOfSols":2.5774e-2,
							"TimingIsRadical":1.497e-3,
							"TimingArcColoring":5.5926000000000003e-2,
							"TimingObstruction":4.38e-4,
							"TimingComplexVolumeN":0.343088,
							"TimingaCuspShapeN":4.834e-3,
							"TiminguValues":0.619143,
							"TiminguPolysN":1.27e-4,
							"TiminguPolys":0.783727,
							"TimingaCuspShape":8.804100000000002e-2,
							"TimingRepresentationsN":2.5604000000000002e-2,
							"TiminguValues_ij":0.147795,
							"TiminguPoly_ij":0.15153,
							"TiminguPolys_ij_N":2.8e-5
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"v"
						],
						"NumberOfSols":1,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}"
						],
						"Obstruction":1,
						"ComplexVolumeN":"{0}",
						"uPolysN":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"uPolys":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"aCuspShape":0,
						"RepresentationsN":[
							[
								"v->1.",
								"a->1.",
								"b->0"
							]
						],
						"Epsilon":"Infinity",
						"uPolys_ij":[
							"u"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{3, 9}",
								"{3, 10}",
								"{4, 5}",
								"{4, 6}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{4, 10}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 7}",
								"{6, 8}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1}",
						"aCuspShapeN":"{0}",
						"Abelian":true
					}
				]
			},
			"uPolyC":[
				"(1 + u^2)^2*(-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19)*(1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28)",
				"(1 + u^2)^2*(-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19)*(1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28)",
				"(1 - u^2 + u^4)*(3 + 7*u + 12*u^2 + 12*u^3 + 10*u^4 + 10*u^5 + 14*u^6 + 22*u^7 + 23*u^8 + 19*u^9 + 14*u^10 + 10*u^11 + 7*u^12 + 3*u^13 + u^14)^2*(-22 + 157*u - 527*u^2 + 1197*u^3 - 1949*u^4 + 2407*u^5 - 2235*u^6 + 1472*u^7 - 530*u^8 - 105*u^9 + 211*u^10 + 65*u^11 - 395*u^12 + 536*u^13 - 460*u^14 + 284*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19)",
				"(1 - u^2 + u^4)*(1 + u + 2*u^4 + 2*u^5 - 2*u^6 - 6*u^7 - u^8 + 7*u^9 + 4*u^10 - 4*u^11 - 3*u^12 + u^13 + u^14)^2*(-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19)",
				"(1 - u + u^2)^2*(1 - u + 4*u^2 - 8*u^3 + 14*u^4 - 18*u^5 + 26*u^6 - 44*u^7 + 73*u^8 - 93*u^9 + 86*u^10 - 56*u^11 + 25*u^12 - 7*u^13 + u^14)^2*(-4 + 5*u + 13*u^2 - 23*u^3 + 19*u^4 + 21*u^5 - 71*u^6 + 124*u^7 - 186*u^8 + 289*u^9 - 441*u^10 + 605*u^11 - 697*u^12 + 654*u^13 - 490*u^14 + 288*u^15 - 129*u^16 + 42*u^17 - 9*u^18 + u^19)",
				"(1 + u^2)^2*(-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19)*(1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28)",
				"(1 + u)^4*(-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19)*(1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28)",
				"(1 + u^2)^2*(-1 + 2*u - 3*u^2 + 6*u^3 - u^4 + 10*u^5 - u^6 + 18*u^7 + 3*u^8 + 22*u^9 + 5*u^10 + 24*u^11 + 6*u^12 + 18*u^13 + 3*u^14 + 11*u^15 + u^16 + 4*u^17 + u^19)*(1 + 2*u + 2*u^2 + 5*u^3 + 13*u^4 - 7*u^5 + 39*u^6 - 29*u^7 + 61*u^8 - 39*u^9 + 71*u^10 - 41*u^11 + 89*u^12 - 65*u^13 + 129*u^14 - 111*u^15 + 169*u^16 - 140*u^17 + 174*u^18 - 123*u^19 + 135*u^20 - 75*u^21 + 77*u^22 - 31*u^23 + 31*u^24 - 8*u^25 + 8*u^26 - u^27 + u^28)",
				"(1 + u)^4*(-1 - 2*u + 13*u^2 + 68*u^3 + 191*u^4 + 430*u^5 + 767*u^6 + 1182*u^7 + 1565*u^8 + 1850*u^9 + 1923*u^10 + 1780*u^11 + 1440*u^12 + 1018*u^13 + 611*u^14 + 307*u^15 + 123*u^16 + 38*u^17 + 8*u^18 + u^19)*(1 + 10*u^2 + 133*u^3 + 633*u^4 + 1797*u^5 + 3717*u^6 + 6501*u^7 + 10685*u^8 + 16843*u^9 + 24691*u^10 + 33157*u^11 + 41353*u^12 + 48771*u^13 + 54543*u^14 + 57411*u^15 + 56733*u^16 + 52924*u^17 + 46694*u^18 + 38437*u^19 + 28705*u^20 + 18827*u^21 + 10523*u^22 + 4875*u^23 + 1817*u^24 + 524*u^25 + 110*u^26 + 15*u^27 + u^28)",
				"(1 - u^2 + u^4)*(1 + u + 2*u^4 + 2*u^5 - 2*u^6 - 6*u^7 - u^8 + 7*u^9 + 4*u^10 - 4*u^11 - 3*u^12 + u^13 + u^14)^2*(-2 + 7*u - 11*u^2 + 7*u^3 + 9*u^4 - 23*u^5 + 13*u^6 + 20*u^7 - 36*u^8 + 7*u^9 + 35*u^10 - 33*u^11 - 9*u^12 + 32*u^13 - 12*u^14 - 12*u^15 + 11*u^16 - 3*u^18 + u^19)"
			],
			"RileyPolyC":[
				"(1 + y)^4*(-1 - 2*y + 13*y^2 + 68*y^3 + 191*y^4 + 430*y^5 + 767*y^6 + 1182*y^7 + 1565*y^8 + 1850*y^9 + 1923*y^10 + 1780*y^11 + 1440*y^12 + 1018*y^13 + 611*y^14 + 307*y^15 + 123*y^16 + 38*y^17 + 8*y^18 + y^19)*(1 + 10*y^2 + 133*y^3 + 633*y^4 + 1797*y^5 + 3717*y^6 + 6501*y^7 + 10685*y^8 + 16843*y^9 + 24691*y^10 + 33157*y^11 + 41353*y^12 + 48771*y^13 + 54543*y^14 + 57411*y^15 + 56733*y^16 + 52924*y^17 + 46694*y^18 + 38437*y^19 + 28705*y^20 + 18827*y^21 + 10523*y^22 + 4875*y^23 + 1817*y^24 + 524*y^25 + 110*y^26 + 15*y^27 + y^28)",
				"(1 + y)^4*(-1 - 2*y + 13*y^2 + 68*y^3 + 191*y^4 + 430*y^5 + 767*y^6 + 1182*y^7 + 1565*y^8 + 1850*y^9 + 1923*y^10 + 1780*y^11 + 1440*y^12 + 1018*y^13 + 611*y^14 + 307*y^15 + 123*y^16 + 38*y^17 + 8*y^18 + y^19)*(1 + 10*y^2 + 133*y^3 + 633*y^4 + 1797*y^5 + 3717*y^6 + 6501*y^7 + 10685*y^8 + 16843*y^9 + 24691*y^10 + 33157*y^11 + 41353*y^12 + 48771*y^13 + 54543*y^14 + 57411*y^15 + 56733*y^16 + 52924*y^17 + 46694*y^18 + 38437*y^19 + 28705*y^20 + 18827*y^21 + 10523*y^22 + 4875*y^23 + 1817*y^24 + 524*y^25 + 110*y^26 + 15*y^27 + y^28)",
				"(1 - y + y^2)^2*(9 + 23*y + 36*y^2 + 40*y^3 + 26*y^4 + 22*y^5 - 2*y^6 - 48*y^7 - 23*y^8 - y^9 + 34*y^10 + 28*y^11 + 17*y^12 + 5*y^13 + y^14)^2*(-484 + 1461*y + 12373*y^2 + 36021*y^3 + 46955*y^4 + 23281*y^5 - 903*y^6 + 2036*y^7 + 8194*y^8 + 4341*y^9 + 623*y^10 - 279*y^11 - 373*y^12 - 162*y^13 - 14*y^14 + 20*y^15 + 7*y^16 + 10*y^17 + 3*y^18 + y^19)",
				"(1 - y + y^2)^2*(1 - y + 4*y^2 - 8*y^3 + 14*y^4 - 18*y^5 + 26*y^6 - 44*y^7 + 73*y^8 - 93*y^9 + 86*y^10 - 56*y^11 + 25*y^12 - 7*y^13 + y^14)^2*(-4 + 5*y + 13*y^2 - 23*y^3 + 19*y^4 + 21*y^5 - 71*y^6 + 124*y^7 - 186*y^8 + 289*y^9 - 441*y^10 + 605*y^11 - 697*y^12 + 654*y^13 - 490*y^14 + 288*y^15 - 129*y^16 + 42*y^17 - 9*y^18 + y^19)",
				"(1 + y + y^2)^2*(1 + 7*y + 28*y^2 + 64*y^3 + 174*y^4 + 270*y^5 + 274*y^6 + 212*y^7 + 197*y^8 + 55*y^9 + 66*y^10 + 8*y^11 + 13*y^12 + y^13 + y^14)^2*(-16 + 129*y - 247*y^2 - 323*y^3 + 271*y^4 + 1633*y^5 + 5881*y^6 + 10772*y^7 + 10854*y^8 + 7077*y^9 + 3847*y^10 + 2169*y^11 + 1007*y^12 + 534*y^13 + 238*y^14 + 124*y^15 + 39*y^16 + 18*y^17 + 3*y^18 + y^19)",
				"(1 + y)^4*(-1 - 2*y + 13*y^2 + 68*y^3 + 191*y^4 + 430*y^5 + 767*y^6 + 1182*y^7 + 1565*y^8 + 1850*y^9 + 1923*y^10 + 1780*y^11 + 1440*y^12 + 1018*y^13 + 611*y^14 + 307*y^15 + 123*y^16 + 38*y^17 + 8*y^18 + y^19)*(1 + 10*y^2 + 133*y^3 + 633*y^4 + 1797*y^5 + 3717*y^6 + 6501*y^7 + 10685*y^8 + 16843*y^9 + 24691*y^10 + 33157*y^11 + 41353*y^12 + 48771*y^13 + 54543*y^14 + 57411*y^15 + 56733*y^16 + 52924*y^17 + 46694*y^18 + 38437*y^19 + 28705*y^20 + 18827*y^21 + 10523*y^22 + 4875*y^23 + 1817*y^24 + 524*y^25 + 110*y^26 + 15*y^27 + y^28)",
				"(-1 + y)^4*(-1 + 30*y - 59*y^2 - 528*y^3 + 459*y^4 + 8414*y^5 + 27763*y^6 + 54618*y^7 + 76593*y^8 + 82966*y^9 + 72139*y^10 + 51156*y^11 + 29904*y^12 + 14430*y^13 + 5703*y^14 + 1831*y^15 + 463*y^16 + 90*y^17 + 12*y^18 + y^19)*(1 + 20*y + 1366*y^2 + 2405*y^3 + 18397*y^4 + 10329*y^5 + 74993*y^6 + 10737*y^7 + 147313*y^8 - 3905*y^9 + 186859*y^10 - 36847*y^11 + 159617*y^12 - 55429*y^13 + 74343*y^14 - 41585*y^15 + 24517*y^16 - 17968*y^17 + 8890*y^18 - 5671*y^19 + 3181*y^20 - 1589*y^21 + 699*y^22 - 361*y^23 + 149*y^24 - 40*y^25 + 14*y^26 - 5*y^27 + y^28)",
				"(1 + y)^4*(-1 - 2*y + 13*y^2 + 68*y^3 + 191*y^4 + 430*y^5 + 767*y^6 + 1182*y^7 + 1565*y^8 + 1850*y^9 + 1923*y^10 + 1780*y^11 + 1440*y^12 + 1018*y^13 + 611*y^14 + 307*y^15 + 123*y^16 + 38*y^17 + 8*y^18 + y^19)*(1 + 10*y^2 + 133*y^3 + 633*y^4 + 1797*y^5 + 3717*y^6 + 6501*y^7 + 10685*y^8 + 16843*y^9 + 24691*y^10 + 33157*y^11 + 41353*y^12 + 48771*y^13 + 54543*y^14 + 57411*y^15 + 56733*y^16 + 52924*y^17 + 46694*y^18 + 38437*y^19 + 28705*y^20 + 18827*y^21 + 10523*y^22 + 4875*y^23 + 1817*y^24 + 524*y^25 + 110*y^26 + 15*y^27 + y^28)",
				"(-1 + y)^4*(-1 + 30*y - 59*y^2 - 528*y^3 + 459*y^4 + 8414*y^5 + 27763*y^6 + 54618*y^7 + 76593*y^8 + 82966*y^9 + 72139*y^10 + 51156*y^11 + 29904*y^12 + 14430*y^13 + 5703*y^14 + 1831*y^15 + 463*y^16 + 90*y^17 + 12*y^18 + y^19)*(1 + 20*y + 1366*y^2 + 2405*y^3 + 18397*y^4 + 10329*y^5 + 74993*y^6 + 10737*y^7 + 147313*y^8 - 3905*y^9 + 186859*y^10 - 36847*y^11 + 159617*y^12 - 55429*y^13 + 74343*y^14 - 41585*y^15 + 24517*y^16 - 17968*y^17 + 8890*y^18 - 5671*y^19 + 3181*y^20 - 1589*y^21 + 699*y^22 - 361*y^23 + 149*y^24 - 40*y^25 + 14*y^26 - 5*y^27 + y^28)",
				"(1 - y + y^2)^2*(1 - y + 4*y^2 - 8*y^3 + 14*y^4 - 18*y^5 + 26*y^6 - 44*y^7 + 73*y^8 - 93*y^9 + 86*y^10 - 56*y^11 + 25*y^12 - 7*y^13 + y^14)^2*(-4 + 5*y + 13*y^2 - 23*y^3 + 19*y^4 + 21*y^5 - 71*y^6 + 124*y^7 - 186*y^8 + 289*y^9 - 441*y^10 + 605*y^11 - 697*y^12 + 654*y^13 - 490*y^14 + 288*y^15 - 129*y^16 + 42*y^17 - 9*y^18 + y^19)"
			]
		},
		"GeometricRepresentation":[
			1.41265e1,
			[
				"J10_69_0",
				1,
				"{15, 16}"
			]
		]
	}
}