{
	"Index":177,
	"Name":"10_93",
	"RolfsenName":"10_93",
	"DTname":"10a_101",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{-17, 11, 19, -15, 5, 3, -7, -1, -13, 9}",
		"Acode":"{-9, 6, 10, -8, 3, 2, -4, -1, -7, 5}",
		"PDcode":[
			"{2, 17, 3, 18}",
			"{4, 12, 5, 11}",
			"{6, 20, 7, 19}",
			"{8, 15, 9, 16}",
			"{10, 6, 11, 5}",
			"{12, 4, 13, 3}",
			"{14, 7, 15, 8}",
			"{16, 1, 17, 2}",
			"{18, 13, 19, 14}",
			"{20, 10, 1, 9}"
		],
		"CBtype":"{3, 0}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{7, 2, 10}",
				[],
				[
					"{7, 2, 6, 2}",
					"{2, 6, 3, 1}",
					"{3, 10, 4, 1}",
					"{6, 3, 5, 2}",
					"{10, -7, 9, 2}",
					"{2, -9, 1, 2}",
					"{9, -1, 8, 2}"
				],
				"{7, 10}",
				"{4}",
				4
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - a + b + u^2 + a^2*u^2 + a^3*u^2 - 3*a^2*b*u^2 - a^3*b*u^2 - b^2*u^2 + 3*a*b^2*u^2 - 2*a^2*b^2*u^2 - b^3*u^2 - a*b^3*u^2 + u^4 + 2*a^2*u^4 - 2*a^3*b*u^4 - 2*a^2*b^2*u^4 + a^2*u^6 - a^3*b*u^6",
						"-b - u^2 - a*u^2 + b*u^2 + 2*a*b*u^2 + a^2*b*u^2 + 2*b^2*u^2 - 2*a*b^2*u^2 - a^2*b^2*u^2 + b^3*u^2 - 2*a*b^3*u^2 - b^4*u^2 - 2*u^4 + 4*a*b*u^4 + 2*b^2*u^4 - 2*a^2*b^2*u^4 - 2*a*b^3*u^4 - u^6 + 2*a*b*u^6 - a^2*b^2*u^6",
						"a - b + a^2*u - 2*a*b*u + b^2*u - 2*a*u^2 - 2*b*u^2 - 3*a*u^4 - b*u^4 - a*u^6",
						"b - u + a*b*u - b^2*u + 2*b*u^2 + 4*a*u^4 + 3*b*u^4 + 4*a*u^6 + b*u^6 + a*u^8"
					],
					"TimingForPrimaryIdeals":0.129188
				},
				"v":{
					"CheckEq":[
						"b - b^2*v",
						"a - b - v - a*b*v + b^2*v",
						"1 - a + b + b*v^2 - b^2*v^2 + a*b^2*v^2 - b^3*v^2 - a*b^3*v^2",
						"-b + b^3*v^2 - b^4*v^2"
					],
					"TimingForPrimaryIdeals":7.5057e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_93_0",
						"Generators":[
							"371506655368309808 + 214979790039996615*b + 306754934333203533*u - 670761190461340194*u^2 - 5242774071074937946*u^3 - 13006106771494689642*u^4 - 22618936432469261415*u^5 - 49896810631460016540*u^6 - 48393700933459362713*u^7 - 97985680944120814328*u^8 - 138454413339085239791*u^9 - 446783674304433645136*u^10 - 663326384741926794888*u^11 - 1397599054354278624506*u^12 - 1781585085622520776842*u^13 - 2662471944631415447372*u^14 - 2843037891989519821798*u^15 - 3508650641363441553000*u^16 - 3221937455569338540104*u^17 - 3569091020936256115902*u^18 - 2958320079787053235456*u^19 - 3016601424439245105256*u^20 - 2275760791643655102742*u^21 - 2123239683630311629072*u^22 - 1391263937774679009982*u^23 - 1179259275540726639884*u^24 - 630259502465292587190*u^25 - 485535899738438356154*u^26 - 199511413259103387132*u^27 - 140200227310907356554*u^28 - 41402876045897864278*u^29 - 26626470499135936734*u^30 - 5051202915162394406*u^31 - 2977996124512983872*u^32 - 274759237851868590*u^33 - 148496617931195614*u^34",
							"-236397474898312300 + 214979790039996615*a - 1381228716465151236*u + 1161419002869284007*u^2 + 2572192414657438562*u^3 + 15516008932447492956*u^4 + 9701536783895475201*u^5 + 56835536766711285432*u^6 + 19388167009645257064*u^7 + 123380641742285178784*u^8 + 58446986102055483949*u^9 + 441529848479329628000*u^10 + 473703156296401545972*u^11 + 1323209405036755589440*u^12 + 1500205135904444208252*u^13 + 2601562732098465061558*u^14 + 2597691846908860536650*u^15 + 3556870521414465448416*u^16 + 3092444288377358183137*u^17 + 3711743683770520379787*u^18 + 2925332872329450739148*u^19 + 3202043602628152915988*u^20 + 2313394382128186557518*u^21 + 2317604227197235781630*u^22 + 1468239695950021246064*u^23 + 1336961647133673070402*u^24 + 696965200181001870777*u^25 + 574455547695098718169*u^26 + 232246544631321001746*u^27 + 173081364133109563266*u^28 + 50790636350367639545*u^29 + 34208846574545316861*u^30 + 6526229073767149045*u^31 + 3967046763300598852*u^32 + 373430165204423133*u^33 + 204229143667100861*u^34",
							"-1 - 2*u - 6*u^2 + 11*u^3 + 22*u^4 + 102*u^5 + 108*u^6 + 352*u^7 + 204*u^8 + 720*u^9 + 766*u^10 + 2968*u^11 + 4144*u^12 + 9086*u^13 + 11314*u^14 + 17284*u^15 + 18271*u^16 + 22816*u^17 + 20918*u^18 + 23267*u^19 + 19308*u^20 + 19710*u^21 + 14922*u^22 + 13908*u^23 + 9209*u^24 + 7754*u^25 + 4234*u^26 + 3209*u^27 + 1365*u^28 + 932*u^29 + 289*u^30 + 178*u^31 + 36*u^32 + 20*u^33 + 2*u^34 + u^35"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":7.8695e-2,
							"TimingZeroDimVars":0.136662,
							"TimingmagmaVCompNormalize":0.138239,
							"TimingNumberOfSols":0.368948,
							"TimingIsRadical":6.1063e-2,
							"TimingArcColoring":9.556300000000001e-2,
							"TimingObstruction":0.167183,
							"TimingComplexVolumeN":2.7993735e1,
							"TimingaCuspShapeN":0.293023,
							"TiminguValues":0.688015,
							"TiminguPolysN":0.197534,
							"TiminguPolys":1.122114,
							"TimingaCuspShape":0.201495,
							"TimingRepresentationsN":0.361839,
							"TiminguValues_ij":0.266432,
							"TiminguPoly_ij":3.423866,
							"TiminguPolys_ij_N":0.4564
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":35,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(171068366253276449 + 514247947429957164*u - 718395934963060727*u^2 - 2822420271346231378*u^3 - 8720847979073632856*u^4 - 9643159443132114950*u^5 - 31767986573707819920*u^6 - 19984851994385033314*u^7 - 66916479158645533234*u^8 - 64235312750292475168*u^9 - 267086604980600699908*u^10 - 347818555755989893354*u^11 - 806301084824061143138*u^12 - 975514574597377072786*u^13 - 1542906909969203913956*u^14 - 1599843878919523814629*u^15 - 2057191497063419429775*u^16 - 1847372848404041311242*u^17 - 2112110956154491309151*u^18 - 1715176683013418643108*u^19 - 1798450781616489358568*u^20 - 1333295307717399426086*u^21 - 1279422637864160827726*u^22 - 828265002012550303046*u^23 - 721918148433403394137*u^24 - 383479919065254778710*u^25 - 302958574165333842147*u^26 - 124499500241611382806*u^27 - 89252343855239484017*u^28 - 26540526994625346804*u^29 - 17285615856138378402*u^30 - 3328194449406041883*u^31 - 1968921263703373461*u^32 - 186104989668816210*u^33 - 99800948064551517*u^34)\/71659930013332205",
								"(-360590391450821261 - 21425156855630076*u + 693259164359859678*u^2 + 6179567142735518062*u^3 + 11713283043067757514*u^4 + 27031497394946743260*u^5 + 44494063638551776800*u^6 + 54495227109034670876*u^7 + 86876102186673591956*u^8 + 162744532283862099437*u^9 + 420632616834004080562*u^10 + 698399829648330842676*u^11 + 1328941290985216074872*u^12 + 1772467772372725574679*u^13 + 2504766212964382144934*u^14 + 2759933647621341378511*u^15 + 3259684279539600872625*u^16 + 3089256424893599788358*u^17 + 3289148538122888220384*u^18 + 2812081169950019423872*u^19 + 2761647973345436331172*u^20 + 2145558636450587291434*u^21 + 1924041860799930148924*u^22 + 1300970976047447079994*u^23 + 1053484829739805065143*u^24 + 584755586327732130345*u^25 + 426811724274246489788*u^26 + 183744478551700679064*u^27 + 121245939071161736313*u^28 + 37864602771139408831*u^29 + 22662071723964121503*u^30 + 4588560845690016092*u^31 + 2495370097436209379*u^32 + 247971082769919735*u^33 + 122514981122318128*u^34)\/214979790039996615"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"u + u^3"
							],
							[
								"(-70573947399032138 + 12276928440098127*u - 258768953374724716*u^2 + 409842560547587876*u^3 + 793080338962677002*u^4 + 5640666790797598325*u^5 + 4692581283198807650*u^6 + 9758630633987643928*u^7 + 6785877704118321518*u^8 + 20813212262254891481*u^9 + 46667298965175038496*u^10 + 97184415994059292198*u^11 + 180161609129034950666*u^12 + 264103641947454588952*u^13 + 367514436266821161702*u^14 + 426811044456810871868*u^15 + 495449302347582960760*u^16 + 488693300200338213229*u^17 + 510516880527896986692*u^18 + 451939937995675316606*u^19 + 436353696281513362436*u^20 + 350473521211877365107*u^21 + 309310461028681347352*u^22 + 216849030640792607132*u^23 + 172227361641632672954*u^24 + 99772328157380429390*u^25 + 70921338591602687264*u^26 + 32141118140188512282*u^27 + 20465986194979015144*u^28 + 6793936221166142418*u^29 + 3882825010452425084*u^30 + 844591064071088176*u^31 + 433436098871451912*u^32 + 46819834487045330*u^33 + 21531085367080504*u^34)\/71659930013332205",
								"(-15725999320475730 - 171039799946427326*u - 22355801519303423*u^2 - 738209159249408183*u^3 + 1862293830884401106*u^4 - 1795102577981296309*u^5 + 7163637954785567242*u^6 - 7225968987747790456*u^7 + 14920109945753002804*u^8 - 23232786663363551811*u^9 + 39926447138442034580*u^10 - 12806580116902418693*u^11 + 112370354990662726770*u^12 + 60191111776096158372*u^13 + 231959429699409404628*u^14 + 154513354818139568470*u^15 + 332907225899070805626*u^16 + 209435432761787221152*u^17 + 358036796257717734437*u^18 + 213479314271934396123*u^19 + 317077957390254686568*u^20 + 178109599115208638363*u^21 + 237816693508712370470*u^22 + 117418923076971174624*u^23 + 143166779212527692972*u^24 + 57293251536982756467*u^25 + 64195941730064196839*u^26 + 19515543641602685566*u^27 + 20126139702018324406*u^28 + 4351582659460354765*u^29 + 4128194998930312931*u^30 + 569496045821795535*u^31 + 496204782408790002*u^32 + 33176179003540833*u^33 + 26488750036576751*u^34)\/71659930013332205"
							],
							[
								"1 + u^2",
								"-2*u^2 - u^4"
							],
							[
								1,
								"-u^2"
							],
							"{1, 0}",
							[
								"(82542282966623546 + 129716458633480051*u + 286090549041593337*u^2 + 228237459340966698*u^3 - 2077094674871012764*u^4 - 3398441192493917960*u^5 - 10047301184193333710*u^6 - 4525273576377476021*u^7 - 18053063478269392876*u^8 - 241196915917848942*u^9 - 74998871908728041062*u^10 - 77545490729667431226*u^11 - 259723243123425149692*u^12 - 298112219097721481254*u^13 - 541489825749838838544*u^14 - 536877881074403585586*u^15 - 755071410599906049690*u^16 - 645810460491199726913*u^17 - 794146925015054655029*u^18 - 616295746220998423312*u^19 - 690431799223112459952*u^20 - 490737309485820962224*u^21 - 503031299713210493534*u^22 - 311193031606950715799*u^23 - 290645941097174342348*u^24 - 146497920449846398865*u^25 - 124482657697245109693*u^26 - 48208031511946984004*u^27 - 37291000522951589948*u^28 - 10394562877061933401*u^29 - 7324069817659154373*u^30 - 1316675511959351157*u^31 - 844656801288501694*u^32 - 74314729289089755*u^33 - 43318899427730443*u^34)\/71659930013332205",
								"(-24291405133962539 - 123320626778589997*u - 97164497176258067*u^2 - 372329316725569526*u^3 + 792523423621872434*u^4 - 2166525749284861447*u^5 + 4344178347405115786*u^6 - 2175636515948499679*u^7 + 8580140551322999856*u^8 - 16011187165429362570*u^9 + 24634500121696762828*u^10 - 16005134837126014560*u^11 + 77056812684656252128*u^12 + 44007958731467464002*u^13 + 179526321480006997570*u^14 + 131060961975130591074*u^15 + 277542880340435885163*u^16 + 183678585147525900113*u^17 + 308111414933317248797*u^18 + 190742390088014531922*u^19 + 278258022159143332612*u^20 + 163045925497497618995*u^21 + 214221974256464591386*u^22 + 110065944720475090393*u^23 + 132453773564588907063*u^24 + 54547960487088785461*u^25 + 60488390584210278409*u^26 + 18697343883079134304*u^27 + 19118313719727286725*u^28 + 4163461284848614384*u^29 + 3920398168194803220*u^30 + 540991773150159673*u^31 + 468156926329546017*u^32 + 31151418690522254*u^33 + 24712765927285035*u^34)\/71659930013332205"
							],
							[
								"(202634710088874036 + 562661216932784923*u - 610726731110208067*u^2 - 2604988828577458836*u^3 - 9507371901314060866*u^4 - 10773491072121578872*u^5 - 35577449132723767324*u^6 - 22593955981034873259*u^7 - 73788774228801997704*u^8 - 65633799813713574580*u^9 - 296104507594587757712*u^10 - 379009847012776113620*u^11 - 906936153130344737982*u^12 - 1093930073842321661698*u^13 - 1754678225576626836310*u^14 - 1813576579632793452816*u^15 - 2355173720925969000472*u^16 - 2104793914648898907747*u^17 - 2426944901568925498563*u^18 - 1961217650705501324868*u^19 - 2072881675689132673748*u^20 - 1529718391257280553420*u^21 - 1480281303609182470234*u^22 - 953167877908233418682*u^23 - 838740307558133236762*u^24 - 442408234215431485989*u^25 - 353330482477845691441*u^26 - 143919319296808129626*u^27 - 104427197148005639940*u^28 - 30731170798755167941*u^29 - 20278439024560417865*u^30 - 3859143996309847817*u^31 - 2315014295937860908*u^32 - 216063134352097241*u^33 - 117575253866098825*u^34)\/71659930013332205",
								"(-371506655368309808 - 306754934333203533*u + 670761190461340194*u^2 + 5242774071074937946*u^3 + 13006106771494689642*u^4 + 22618936432469261415*u^5 + 49896810631460016540*u^6 + 48393700933459362713*u^7 + 97985680944120814328*u^8 + 138454413339085239791*u^9 + 446783674304433645136*u^10 + 663326384741926794888*u^11 + 1397599054354278624506*u^12 + 1781585085622520776842*u^13 + 2662471944631415447372*u^14 + 2843037891989519821798*u^15 + 3508650641363441553000*u^16 + 3221937455569338540104*u^17 + 3569091020936256115902*u^18 + 2958320079787053235456*u^19 + 3016601424439245105256*u^20 + 2275760791643655102742*u^21 + 2123239683630311629072*u^22 + 1391263937774679009982*u^23 + 1179259275540726639884*u^24 + 630259502465292587190*u^25 + 485535899738438356154*u^26 + 199511413259103387132*u^27 + 140200227310907356554*u^28 + 41402876045897864278*u^29 + 26626470499135936734*u^30 + 5051202915162394406*u^31 + 2977996124512983872*u^32 + 274759237851868590*u^33 + 148496617931195614*u^34)\/214979790039996615"
							],
							[
								"(236397474898312300 + 1381228716465151236*u - 1161419002869284007*u^2 - 2572192414657438562*u^3 - 15516008932447492956*u^4 - 9701536783895475201*u^5 - 56835536766711285432*u^6 - 19388167009645257064*u^7 - 123380641742285178784*u^8 - 58446986102055483949*u^9 - 441529848479329628000*u^10 - 473703156296401545972*u^11 - 1323209405036755589440*u^12 - 1500205135904444208252*u^13 - 2601562732098465061558*u^14 - 2597691846908860536650*u^15 - 3556870521414465448416*u^16 - 3092444288377358183137*u^17 - 3711743683770520379787*u^18 - 2925332872329450739148*u^19 - 3202043602628152915988*u^20 - 2313394382128186557518*u^21 - 2317604227197235781630*u^22 - 1468239695950021246064*u^23 - 1336961647133673070402*u^24 - 696965200181001870777*u^25 - 574455547695098718169*u^26 - 232246544631321001746*u^27 - 173081364133109563266*u^28 - 50790636350367639545*u^29 - 34208846574545316861*u^30 - 6526229073767149045*u^31 - 3967046763300598852*u^32 - 373430165204423133*u^33 - 204229143667100861*u^34)\/214979790039996615",
								"(-371506655368309808 - 306754934333203533*u + 670761190461340194*u^2 + 5242774071074937946*u^3 + 13006106771494689642*u^4 + 22618936432469261415*u^5 + 49896810631460016540*u^6 + 48393700933459362713*u^7 + 97985680944120814328*u^8 + 138454413339085239791*u^9 + 446783674304433645136*u^10 + 663326384741926794888*u^11 + 1397599054354278624506*u^12 + 1781585085622520776842*u^13 + 2662471944631415447372*u^14 + 2843037891989519821798*u^15 + 3508650641363441553000*u^16 + 3221937455569338540104*u^17 + 3569091020936256115902*u^18 + 2958320079787053235456*u^19 + 3016601424439245105256*u^20 + 2275760791643655102742*u^21 + 2123239683630311629072*u^22 + 1391263937774679009982*u^23 + 1179259275540726639884*u^24 + 630259502465292587190*u^25 + 485535899738438356154*u^26 + 199511413259103387132*u^27 + 140200227310907356554*u^28 + 41402876045897864278*u^29 + 26626470499135936734*u^30 + 5051202915162394406*u^31 + 2977996124512983872*u^32 + 274759237851868590*u^33 + 148496617931195614*u^34)\/214979790039996615"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"7.15893 + 9.08856*I",
							"7.15893 - 9.08856*I",
							"0.84892 - 2.27938*I",
							"0.84892 + 2.27938*I",
							"6.81152 - 3.5347*I",
							"6.81152 + 3.5347*I",
							"2.19099 - 3.04973*I",
							"2.19099 + 3.04973*I",
							"1.92901 + 4.20671*I",
							"1.92901 - 4.20671*I",
							"5.61974 - 1.75521*I",
							"5.61974 + 1.75521*I",
							"-1.06379 - 0.837639*I",
							"-1.06379 + 0.837639*I",
							"7.48516 + 0.26471*I",
							"7.48516 - 0.26471*I",
							"4.57837 - 3.04741*I",
							"4.57837 + 3.04741*I",
							"1.88873 - 1.1577*I",
							"1.88873 + 1.1577*I",
							"7.85287 + 1.23959*I",
							"7.85287 - 1.23959*I",
							"8.34974 + 6.42549*I",
							"8.34974 - 6.42549*I",
							"12.6195 - 2.5096*I",
							"12.6195 + 2.5096*I",
							"14.3602 + 13.0165*I",
							"14.3602 - 13.0165*I",
							"1.76589 + 0.63046*I",
							"1.76589 - 0.63046*I",
							"9.65156 - 7.25912*I",
							"9.65156 + 7.25912*I",
							"13.7682 + 0.95076*I",
							"13.7682 - 0.95076*I",
							3.85534
						],
						"uPolysN":[
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"36 - 60*u + 163*u^2 - 73*u^3 + 40*u^4 + 134*u^5 - 478*u^6 - 370*u^7 - 1542*u^8 - 338*u^9 - 4102*u^10 + 2376*u^11 - 3782*u^12 + 8988*u^13 + 1214*u^14 + 18102*u^15 + 8176*u^16 + 23796*u^17 + 10901*u^18 + 22537*u^19 + 9612*u^20 + 16340*u^21 + 6226*u^22 + 9140*u^23 + 3248*u^24 + 4144*u^25 + 1453*u^26 + 1487*u^27 + 504*u^28 + 424*u^29 + 147*u^30 + 91*u^31 + 25*u^32 + 12*u^33 + 3*u^34 + u^35",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"529\/3 + (2024*u)\/3 + (1912*u^2)\/3 - (2599*u^3)\/3 - (2764*u^4)\/3 + (6772*u^5)\/3 - 1584*u^6 - (18988*u^7)\/3 + (47540*u^8)\/3 + (50624*u^9)\/3 - (141790*u^10)\/3 - 27006*u^11 + (282394*u^12)\/3 + (80626*u^13)\/3 - (405370*u^14)\/3 - 9320*u^15 + (443779*u^16)\/3 - (43132*u^17)\/3 - 123974*u^18 + (88861*u^19)\/3 + 80718*u^20 - (86104*u^21)\/3 - (120626*u^22)\/3 + (56440*u^23)\/3 + (45781*u^24)\/3 - 8758*u^25 - (12538*u^26)\/3 + (9115*u^27)\/3 + (2405*u^28)\/3 - (2264*u^29)\/3 - (253*u^30)\/3 + (410*u^31)\/3 + (10*u^32)\/3 - (46*u^33)\/3 + (2*u^34)\/3 + u^35",
							"173\/3 - (793*u)\/3 + (1747*u^2)\/3 - 1255*u^3 + 1970*u^4 - (7400*u^5)\/3 + 4932*u^6 - 3260*u^7 + 13252*u^8 - (16714*u^9)\/3 + (96214*u^10)\/3 - 10748*u^11 + (173788*u^12)\/3 - (43034*u^13)\/3 + (231722*u^14)\/3 - (32824*u^15)\/3 + (236359*u^16)\/3 - 1603*u^17 + (191009*u^18)\/3 + (21097*u^19)\/3 + 41966*u^20 + (30368*u^21)\/3 + (69172*u^22)\/3 + (24680*u^23)\/3 + (31981*u^24)\/3 + 4703*u^25 + 4115*u^26 + (5923*u^27)\/3 + (3835*u^28)\/3 + 607*u^29 + (904*u^30)\/3 + (383*u^31)\/3 + (142*u^32)\/3 + 17*u^33 + (13*u^34)\/3 + u^35"
						],
						"uPolys":[
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"36 - 60*u + 163*u^2 - 73*u^3 + 40*u^4 + 134*u^5 - 478*u^6 - 370*u^7 - 1542*u^8 - 338*u^9 - 4102*u^10 + 2376*u^11 - 3782*u^12 + 8988*u^13 + 1214*u^14 + 18102*u^15 + 8176*u^16 + 23796*u^17 + 10901*u^18 + 22537*u^19 + 9612*u^20 + 16340*u^21 + 6226*u^22 + 9140*u^23 + 3248*u^24 + 4144*u^25 + 1453*u^26 + 1487*u^27 + 504*u^28 + 424*u^29 + 147*u^30 + 91*u^31 + 25*u^32 + 12*u^33 + 3*u^34 + u^35",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"3*(529 + 2024*u + 1912*u^2 - 2599*u^3 - 2764*u^4 + 6772*u^5 - 4752*u^6 - 18988*u^7 + 47540*u^8 + 50624*u^9 - 141790*u^10 - 81018*u^11 + 282394*u^12 + 80626*u^13 - 405370*u^14 - 27960*u^15 + 443779*u^16 - 43132*u^17 - 371922*u^18 + 88861*u^19 + 242154*u^20 - 86104*u^21 - 120626*u^22 + 56440*u^23 + 45781*u^24 - 26274*u^25 - 12538*u^26 + 9115*u^27 + 2405*u^28 - 2264*u^29 - 253*u^30 + 410*u^31 + 10*u^32 - 46*u^33 + 2*u^34 + 3*u^35)",
							"3*(173 - 793*u + 1747*u^2 - 3765*u^3 + 5910*u^4 - 7400*u^5 + 14796*u^6 - 9780*u^7 + 39756*u^8 - 16714*u^9 + 96214*u^10 - 32244*u^11 + 173788*u^12 - 43034*u^13 + 231722*u^14 - 32824*u^15 + 236359*u^16 - 4809*u^17 + 191009*u^18 + 21097*u^19 + 125898*u^20 + 30368*u^21 + 69172*u^22 + 24680*u^23 + 31981*u^24 + 14109*u^25 + 12345*u^26 + 5923*u^27 + 3835*u^28 + 1821*u^29 + 904*u^30 + 383*u^31 + 142*u^32 + 51*u^33 + 13*u^34 + 3*u^35)"
						],
						"aCuspShape":"(3437895448731260974 - 3861617731683636453*u - 19693351418514353613*u^2 - 60678094588310167874*u^3 - 72596338885137698844*u^4 - 157159018966924282248*u^5 - 202480880451967680606*u^6 - 382409781294490340566*u^7 - 610609100178435388336*u^8 - 1671075445526343155170*u^9 - 2669110222496148621878*u^10 - 5292998519474567684850*u^11 - 7293772211920915535428*u^12 - 10726041905979373980402*u^13 - 12373424381671323092560*u^14 - 15059906500314112249364*u^15 - 14935090409975424713448*u^16 - 16046850514134082244173*u^17 - 14341735910480442606267*u^18 - 14037808525657118248532*u^19 - 11513855661057182315132*u^20 - 10300905480930342518060*u^21 - 7547751688759736766686*u^22 - 6067299517951859764688*u^23 - 3814292100911353934518*u^24 - 2684629714789796517381*u^25 - 1405380604682964012499*u^26 - 838718042629110084624*u^27 - 358129723626224190270*u^28 - 172798274005027131989*u^29 - 58931946080168252685*u^30 - 20985203154361098643*u^31 - 5538876273195052552*u^32 - 1136838188183997219*u^33 - 219514964572476005*u^34)\/644939370119989845",
						"RepresentationsN":[
							[
								"u->-0.797949 + 0.618523 I",
								"a->0.441661 - 0.52417 I",
								"b->1.31533 + 0.64336 I"
							],
							[
								"u->-0.797949 - 0.618523 I",
								"a->0.441661 + 0.52417 I",
								"b->1.31533 - 0.64336 I"
							],
							[
								"u->0.319146 + 0.974832 I",
								"a->-0.0301867 + 0.0609842 I",
								"b->-0.142675 + 0.589069 I"
							],
							[
								"u->0.319146 - 0.974832 I",
								"a->-0.0301867 - 0.0609842 I",
								"b->-0.142675 - 0.589069 I"
							],
							[
								"u->-0.883803 + 0.527645 I",
								"a->-0.151524 - 0.698091 I",
								"b->1.07445 - 0.18455 I"
							],
							[
								"u->-0.883803 - 0.527645 I",
								"a->-0.151524 + 0.698091 I",
								"b->1.07445 + 0.18455 I"
							],
							[
								"u->0.890046 + 0.6613 I",
								"a->-0.138488 - 0.436432 I",
								"b->-0.961888 + 0.317896 I"
							],
							[
								"u->0.890046 - 0.6613 I",
								"a->-0.138488 + 0.436432 I",
								"b->-0.961888 - 0.317896 I"
							],
							[
								"u->-0.485797 + 0.446415 I",
								"a->-1.54295 + 0.61782 I",
								"b->-0.76763 - 0.733842 I"
							],
							[
								"u->-0.485797 - 0.446415 I",
								"a->-1.54295 - 0.61782 I",
								"b->-0.76763 + 0.733842 I"
							],
							[
								"u->0.177701 + 0.568169 I",
								"a->0.88046 + 2.71785 I",
								"b->0.844702 + 0.231272 I"
							],
							[
								"u->0.177701 - 0.568169 I",
								"a->0.88046 - 2.71785 I",
								"b->0.844702 - 0.231272 I"
							],
							[
								"u->0.518141 + 0.274512 I",
								"a->0.865516 + 0.243501 I",
								"b->0.321578 - 0.365013 I"
							],
							[
								"u->0.518141 - 0.274512 I",
								"a->0.865516 - 0.243501 I",
								"b->0.321578 + 0.365013 I"
							],
							[
								"u->-0.07117 + 1.4273 I",
								"a->-2.02061 + 1.49459 I",
								"b->-1.94022 + 1.12557 I"
							],
							[
								"u->-0.07117 - 1.4273 I",
								"a->-2.02061 - 1.49459 I",
								"b->-1.94022 - 1.12557 I"
							],
							[
								"u->0.13283 + 1.44979 I",
								"a->1.51691 + 0.10394 I",
								"b->0.950697 - 0.074489 I"
							],
							[
								"u->0.13283 - 1.44979 I",
								"a->1.51691 - 0.10394 I",
								"b->0.950697 + 0.074489 I"
							],
							[
								"u->-0.37919 + 0.370732 I",
								"a->0.133491 + 0.548267 I",
								"b->-0.738044 + 0.81191 I"
							],
							[
								"u->-0.37919 - 0.370732 I",
								"a->0.133491 - 0.548267 I",
								"b->-0.738044 - 0.81191 I"
							],
							[
								"u->-0.03075 + 1.47995 I",
								"a->-1.4691 - 0.67161 I",
								"b->-1.2911 - 1.51306 I"
							],
							[
								"u->-0.03075 - 1.47995 I",
								"a->-1.4691 + 0.67161 I",
								"b->-1.2911 + 1.51306 I"
							],
							[
								"u->-0.13948 + 1.49938 I",
								"a->-1.9928 - 0.18614 I",
								"b->-1.07219 - 0.508436 I"
							],
							[
								"u->-0.13948 - 1.49938 I",
								"a->-1.9928 + 0.18614 I",
								"b->-1.07219 + 0.508436 I"
							],
							[
								"u->0.04304 + 1.53065 I",
								"a->1.29303 + 0.78816 I",
								"b->0.854691 - 0.412838 I"
							],
							[
								"u->0.04304 - 1.53065 I",
								"a->1.29303 - 0.78816 I",
								"b->0.854691 + 0.412838 I"
							],
							[
								"u->-0.26639 + 1.57422 I",
								"a->1.85469 - 0.10458 I",
								"b->1.70003 + 0.90521 I"
							],
							[
								"u->-0.26639 - 1.57422 I",
								"a->1.85469 + 0.10458 I",
								"b->1.70003 - 0.90521 I"
							],
							[
								"u->-0.171298 + 0.343458 I",
								"a->-0.06814 + 1.97682 I",
								"b->-0.847997 - 0.51007 I"
							],
							[
								"u->-0.171298 - 0.343458 I",
								"a->-0.06814 - 1.97682 I",
								"b->-0.847997 + 0.51007 I"
							],
							[
								"u->0.27157 + 1.59599 I",
								"a->-1.39903 - 0.062212 I",
								"b->-1.34067 + 0.82337 I"
							],
							[
								"u->0.27157 - 1.59599 I",
								"a->-1.39903 + 0.062212 I",
								"b->-1.34067 - 0.82337 I"
							],
							[
								"u->-0.31084 + 1.58997 I",
								"a->0.998238 - 0.474581 I",
								"b->1.14222 + 0.398928 I"
							],
							[
								"u->-0.31084 - 1.58997 I",
								"a->0.998238 + 0.474581 I",
								"b->1.14222 - 0.398928 I"
							],
							[
								"u->0.368379",
								"a->-0.675672",
								"b->2.46408"
							]
						],
						"Epsilon":0.810297,
						"uPolys_ij":[
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"1 - 8*u + 36*u^2 + 193*u^3 - 2056*u^4 + 14496*u^5 - 72616*u^6 + 294324*u^7 - 1026010*u^8 + 3306040*u^9 - 9369660*u^10 + 23578190*u^11 - 52879666*u^12 + 103679760*u^13 - 176960434*u^14 + 266653152*u^15 - 359895247*u^16 + 438107084*u^17 - 482930520*u^18 + 484218747*u^19 - 442823298*u^20 + 368907704*u^21 - 278948030*u^22 + 190642752*u^23 - 117058371*u^24 + 63897684*u^25 - 30516666*u^26 + 12504081*u^27 - 4304527*u^28 + 1218350*u^29 - 276923*u^30 + 49114*u^31 - 6532*u^32 + 612*u^33 - 36*u^34 + u^35",
							"1721 - 4494*u + 27030*u^2 - 23327*u^3 + 69542*u^4 + 179872*u^5 - 351542*u^6 + 1434094*u^7 - 1647794*u^8 + 3672874*u^9 - 3775628*u^10 + 8815106*u^11 - 8570196*u^12 + 16181332*u^13 - 10894196*u^14 + 18536200*u^15 - 7868913*u^16 + 13856686*u^17 - 3321402*u^18 + 7234305*u^19 - 721570*u^20 + 2775190*u^21 + 13320*u^22 + 807188*u^23 + 61647*u^24 + 180500*u^25 + 21038*u^26 + 30995*u^27 + 4021*u^28 + 4026*u^29 + 501*u^30 + 386*u^31 + 42*u^32 + 26*u^33 + 2*u^34 + u^35",
							"9 + 18*u + 56*u^2 + 425*u^3 + 1052*u^4 + 4344*u^5 + 10172*u^6 + 19708*u^7 + 28122*u^8 + 47912*u^9 + 25900*u^10 + 119690*u^11 + 113926*u^12 + 435424*u^13 + 504118*u^14 + 871450*u^15 + 718839*u^16 + 688580*u^17 + 117284*u^18 + 74111*u^19 - 534314*u^20 - 24656*u^21 - 447246*u^22 + 174086*u^23 - 152617*u^24 + 139996*u^25 - 26970*u^26 + 46091*u^27 - 2553*u^28 + 8144*u^29 - 119*u^30 + 816*u^31 - 2*u^32 + 44*u^33 + u^35",
							"3*(12281 + 128488*u + 539864*u^2 + 814107*u^3 - 17862*u^4 - 758632*u^5 + 3044062*u^6 - 1637132*u^7 - 5897896*u^8 + 4290172*u^9 + 4297442*u^10 - 31781562*u^11 + 47527658*u^12 - 55825416*u^13 + 40187724*u^14 - 24299460*u^15 + 10478793*u^16 + 839550*u^17 + 3300844*u^18 + 6267369*u^19 + 4506946*u^20 + 5010542*u^21 + 3515734*u^22 + 2538610*u^23 + 1541001*u^24 + 851392*u^25 + 420156*u^26 + 188573*u^27 + 73579*u^28 + 27298*u^29 + 8157*u^30 + 2498*u^31 + 532*u^32 + 132*u^33 + 16*u^34 + 3*u^35)",
							"3*(1699 - 1685*u - 6845*u^2 + 1491*u^3 - 51060*u^4 + 94868*u^5 + 256614*u^6 - 390494*u^7 - 54958*u^8 + 874436*u^9 - 183058*u^10 - 8716380*u^11 + 10655784*u^12 + 16870154*u^13 - 39814136*u^14 + 3668924*u^15 + 55499229*u^16 - 34345745*u^17 - 32346355*u^18 + 39761367*u^19 + 8313920*u^20 - 23108032*u^21 - 134504*u^22 + 8153532*u^23 - 502907*u^24 - 1877915*u^25 + 156753*u^26 + 292771*u^27 - 27081*u^28 - 31635*u^29 + 3112*u^30 + 2389*u^31 - 220*u^32 - 119*u^33 + 7*u^34 + 3*u^35)",
							"3*(1 + 36*u + 610*u^2 + 6297*u^3 + 45240*u^4 + 229898*u^5 + 769944*u^6 + 1471268*u^7 + 1101964*u^8 - 494164*u^9 + 96024*u^10 + 1336010*u^11 + 490286*u^12 - 3977420*u^13 + 13707814*u^14 - 19177762*u^15 + 25626955*u^16 - 23699702*u^17 + 21054716*u^18 - 14071735*u^19 + 8922762*u^20 - 3941372*u^21 + 1457178*u^22 + 54842*u^23 - 387875*u^24 + 431052*u^25 - 271262*u^26 + 154435*u^27 - 68115*u^28 + 28114*u^29 - 9289*u^30 + 2882*u^31 - 688*u^32 + 154*u^33 - 22*u^34 + 3*u^35)",
							"3*(96293 - 275125*u + 1229575*u^2 - 2256705*u^3 + 5273884*u^4 - 8166594*u^5 + 18096568*u^6 - 37506936*u^7 + 71808702*u^8 - 82398008*u^9 + 14056674*u^10 + 127418974*u^11 - 166394740*u^12 + 14527122*u^13 + 152623382*u^14 - 101005722*u^15 - 72533357*u^16 + 85742027*u^17 + 37465953*u^18 - 40996851*u^19 - 21519488*u^20 + 13578554*u^21 + 9655778*u^22 - 3307014*u^23 - 3021945*u^24 + 586581*u^25 + 654981*u^26 - 67997*u^27 - 97927*u^28 + 3171*u^29 + 9884*u^30 + 339*u^31 - 622*u^32 - 61*u^33 + 19*u^34 + 3*u^35)",
							"3*(173 - 793*u + 1747*u^2 - 3765*u^3 + 5910*u^4 - 7400*u^5 + 14796*u^6 - 9780*u^7 + 39756*u^8 - 16714*u^9 + 96214*u^10 - 32244*u^11 + 173788*u^12 - 43034*u^13 + 231722*u^14 - 32824*u^15 + 236359*u^16 - 4809*u^17 + 191009*u^18 + 21097*u^19 + 125898*u^20 + 30368*u^21 + 69172*u^22 + 24680*u^23 + 31981*u^24 + 14109*u^25 + 12345*u^26 + 5923*u^27 + 3835*u^28 + 1821*u^29 + 904*u^30 + 383*u^31 + 142*u^32 + 51*u^33 + 13*u^34 + 3*u^35)",
							"3*(529 + 2024*u + 1912*u^2 - 2599*u^3 - 2764*u^4 + 6772*u^5 - 4752*u^6 - 18988*u^7 + 47540*u^8 + 50624*u^9 - 141790*u^10 - 81018*u^11 + 282394*u^12 + 80626*u^13 - 405370*u^14 - 27960*u^15 + 443779*u^16 - 43132*u^17 - 371922*u^18 + 88861*u^19 + 242154*u^20 - 86104*u^21 - 120626*u^22 + 56440*u^23 + 45781*u^24 - 26274*u^25 - 12538*u^26 + 9115*u^27 + 2405*u^28 - 2264*u^29 - 253*u^30 + 410*u^31 + 10*u^32 - 46*u^33 + 2*u^34 + 3*u^35)",
							"3*(1808 + 236*u - 7713*u^2 + 50821*u^3 + 54664*u^4 - 235624*u^5 + 1358830*u^6 - 2268340*u^7 + 7845308*u^8 - 11115944*u^9 + 25296056*u^10 - 32430932*u^11 + 49130414*u^12 - 50336586*u^13 + 57443692*u^14 - 45121764*u^15 + 41284196*u^16 - 25715572*u^17 + 21070203*u^18 - 11352969*u^19 + 9278068*u^20 - 4938292*u^21 + 2848060*u^22 - 1451704*u^23 + 201082*u^24 + 14676*u^25 - 116259*u^26 + 105869*u^27 - 35620*u^28 + 25112*u^29 - 4501*u^30 + 2691*u^31 - 279*u^32 + 142*u^33 - 7*u^34 + 3*u^35)",
							"3*(541 - 1414*u + 7888*u^2 - 13857*u^3 + 49286*u^4 - 73074*u^5 + 220302*u^6 - 255270*u^7 + 602292*u^8 - 530384*u^9 + 1267028*u^10 - 947620*u^11 + 1625986*u^12 - 440728*u^13 + 1244940*u^14 - 69828*u^15 + 1888163*u^16 + 1562096*u^17 + 929118*u^18 + 1386245*u^19 + 1642120*u^20 + 429438*u^21 - 1460282*u^22 - 1203438*u^23 + 145771*u^24 + 502290*u^25 + 136092*u^26 - 84501*u^27 - 51025*u^28 + 3984*u^29 + 7709*u^30 + 580*u^31 - 558*u^32 - 82*u^33 + 16*u^34 + 3*u^35)",
							"3*(24287 - 5868*u - 65794*u^2 + 454777*u^3 + 3634426*u^4 + 8694658*u^5 + 9604524*u^6 + 3358534*u^7 + 18420112*u^8 + 26228140*u^9 + 10349790*u^10 - 2507942*u^11 + 84828818*u^12 - 60667806*u^13 + 114338966*u^14 - 161682162*u^15 + 306778805*u^16 - 389132002*u^17 + 429938450*u^18 - 330641321*u^19 + 237232910*u^20 - 116460462*u^21 + 59256670*u^22 - 16649868*u^23 + 6579485*u^24 + 104334*u^25 + 38858*u^26 + 378281*u^27 - 79431*u^28 + 59746*u^29 - 10429*u^30 + 4618*u^31 - 630*u^32 + 182*u^33 - 16*u^34 + 3*u^35)",
							"3*(3292 + 34902*u + 186391*u^2 + 591979*u^3 + 1241730*u^4 + 1631316*u^5 + 887588*u^6 - 1619594*u^7 - 2944030*u^8 - 2548778*u^9 + 2049230*u^10 + 3458788*u^11 + 2574428*u^12 + 1541428*u^13 - 1531560*u^14 - 2023940*u^15 - 3269136*u^16 + 1731378*u^17 + 6656155*u^18 - 2364285*u^19 - 5158810*u^20 + 2468446*u^21 + 2121310*u^22 - 1495176*u^23 - 418838*u^24 + 539682*u^25 - 9397*u^26 - 115591*u^27 + 24674*u^28 + 13354*u^29 - 5499*u^30 - 513*u^31 + 529*u^32 - 38*u^33 - 19*u^34 + 3*u^35)",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"-1 - 8*u - 184*u^2 - 143*u^3 - 1540*u^4 - 5360*u^5 + 26596*u^6 + 52592*u^7 - 213430*u^8 - 167736*u^9 + 1322636*u^10 - 1408322*u^11 - 1999210*u^12 + 8121196*u^13 - 12493738*u^14 + 10592904*u^15 - 1810325*u^16 - 8826812*u^17 + 13567832*u^18 - 9066017*u^19 + 100250*u^20 + 5657584*u^21 - 5374370*u^22 + 2020724*u^23 + 541135*u^24 - 1124768*u^25 + 648394*u^26 - 149175*u^27 - 49809*u^28 + 61050*u^29 - 29309*u^30 + 9010*u^31 - 1904*u^32 + 272*u^33 - 24*u^34 + u^35",
							"9*(-279841 + 2073680*u - 11252184*u^2 + 49765009*u^3 - 151829648*u^4 + 291437364*u^5 - 364626164*u^6 + 810713056*u^7 - 4518013874*u^8 + 19323128228*u^9 - 58247365208*u^10 + 134381504586*u^11 - 251056641694*u^12 + 393353653404*u^13 - 528622377150*u^14 + 618496820520*u^15 - 636360401241*u^16 + 579572690984*u^17 - 469168642408*u^18 + 338300042943*u^19 - 217416942126*u^20 + 124462665288*u^21 - 63368537534*u^22 + 28631959752*u^23 - 11451084721*u^24 + 4042178256*u^25 - 1255374826*u^26 + 341704301*u^27 - 81087873*u^28 + 16640410*u^29 - 2914661*u^30 + 426518*u^31 - 50392*u^32 + 4536*u^33 - 280*u^34 + 9*u^35)",
							"9*(29929 + 24387*u - 874421*u^2 + 142669*u^3 + 29147820*u^4 - 192174424*u^5 + 763400496*u^6 - 2347035272*u^7 + 6193053342*u^8 - 14622038134*u^9 + 31029047610*u^10 - 58597837290*u^11 + 97592219666*u^12 - 142810689246*u^13 + 183728004700*u^14 - 208384992062*u^15 + 209075430657*u^16 - 186127410447*u^17 + 147350991313*u^18 - 103853201645*u^19 + 65156361086*u^20 - 36334291518*u^21 + 17955735944*u^22 - 7826803530*u^23 + 2989068805*u^24 - 990679347*u^25 + 281072835*u^26 - 66830089*u^27 + 12829433*u^28 - 1830909*u^29 + 143640*u^30 + 11523*u^31 - 6324*u^32 + 1207*u^33 - 137*u^34 + 9*u^35)",
							"-1 + 16*u - 156*u^2 + 975*u^3 - 4416*u^4 + 12640*u^5 - 30386*u^6 + 55242*u^7 - 526950*u^8 + 3352860*u^9 - 12491014*u^10 + 33939304*u^11 - 66909886*u^12 + 80678412*u^13 - 25252148*u^14 - 86370226*u^15 + 140321851*u^16 - 42581508*u^17 - 154020902*u^18 + 310414047*u^19 - 345879970*u^20 + 276203140*u^21 - 162710826*u^22 + 64972368*u^23 - 12575341*u^24 - 1916692*u^25 + 1373358*u^26 + 112131*u^27 - 196881*u^28 + 22726*u^29 + 9861*u^30 - 1192*u^31 - 480*u^32 + 20*u^33 + 14*u^34 + u^35",
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"36 - 60*u + 163*u^2 - 73*u^3 + 40*u^4 + 134*u^5 - 478*u^6 - 370*u^7 - 1542*u^8 - 338*u^9 - 4102*u^10 + 2376*u^11 - 3782*u^12 + 8988*u^13 + 1214*u^14 + 18102*u^15 + 8176*u^16 + 23796*u^17 + 10901*u^18 + 22537*u^19 + 9612*u^20 + 16340*u^21 + 6226*u^22 + 9140*u^23 + 3248*u^24 + 4144*u^25 + 1453*u^26 + 1487*u^27 + 504*u^28 + 424*u^29 + 147*u^30 + 91*u^31 + 25*u^32 + 12*u^33 + 3*u^34 + u^35",
							"-81 + 439*u + 657*u^2 - 2671*u^3 - 38852*u^4 + 117780*u^5 + 221880*u^6 + 148292*u^7 - 10107310*u^8 + 36301854*u^9 - 46465098*u^10 - 13278414*u^11 + 101710710*u^12 - 66786290*u^13 - 130380352*u^14 + 282682882*u^15 - 194309073*u^16 - 33772543*u^17 + 144613611*u^18 - 59745377*u^19 - 78543026*u^20 + 130876054*u^21 - 94474164*u^22 + 38919418*u^23 - 7661897*u^24 - 204127*u^25 - 378131*u^26 + 1113515*u^27 - 844237*u^28 + 379495*u^29 - 117468*u^30 + 26111*u^31 - 4156*u^32 + 455*u^33 - 31*u^34 + u^35",
							"1296 - 8136*u + 20689*u^2 + 10625*u^3 - 290088*u^4 + 948812*u^5 - 1169500*u^6 - 1379608*u^7 + 9578752*u^8 - 24547152*u^9 + 41813994*u^10 - 36621026*u^11 - 43682240*u^12 + 253993584*u^13 - 597446518*u^14 + 1009043922*u^15 - 1377148194*u^16 + 1592629184*u^17 - 1593906957*u^18 + 1394029879*u^19 - 1070533684*u^20 + 723915532*u^21 - 432028274*u^22 + 227878066*u^23 - 106290018*u^24 + 43785928*u^25 - 15875693*u^26 + 5037487*u^27 - 1386270*u^28 + 327832*u^29 - 65617*u^30 + 11057*u^31 - 1525*u^32 + 176*u^33 - 15*u^34 + u^35",
							"3*(-31 + 1082*u - 12552*u^2 + 54847*u^3 - 116528*u^4 + 272338*u^5 - 894738*u^6 + 1672802*u^7 - 2207096*u^8 + 8474866*u^9 - 8239236*u^10 + 19445910*u^11 - 26125186*u^12 + 35920686*u^13 - 42456182*u^14 + 71003100*u^15 - 52381139*u^16 + 78888566*u^17 - 55957904*u^18 + 59143617*u^19 - 38272148*u^20 + 30855488*u^21 - 16830380*u^22 + 11048944*u^23 - 4951815*u^24 + 2721334*u^25 - 995266*u^26 + 462379*u^27 - 136345*u^28 + 53228*u^29 - 12275*u^30 + 3930*u^31 - 658*u^32 + 166*u^33 - 16*u^34 + 3*u^35)",
							"3*(-44911 + 436276*u - 2017262*u^2 + 4722759*u^3 + 3375022*u^4 - 56059062*u^5 + 128851270*u^6 + 30160590*u^7 - 693294144*u^8 + 1351961498*u^9 - 791652636*u^10 - 883221860*u^11 + 1454578190*u^12 + 147903188*u^13 - 1588919164*u^14 + 793475198*u^15 + 689301503*u^16 - 721774254*u^17 - 91181974*u^18 + 317443063*u^19 - 38424456*u^20 - 88745386*u^21 + 23866540*u^22 + 17063260*u^23 - 6629551*u^24 - 2334326*u^25 + 1169944*u^26 + 235827*u^27 - 141055*u^28 - 18610*u^29 + 11815*u^30 + 1264*u^31 - 656*u^32 - 74*u^33 + 20*u^34 + 3*u^35)",
							"3*(-773 + 8685*u - 38287*u^2 + 56831*u^3 - 198100*u^4 + 582618*u^5 - 128614*u^6 + 243148*u^7 - 2747400*u^8 + 751650*u^9 + 5148772*u^10 + 5380296*u^11 - 10703912*u^12 - 7864796*u^13 + 1090458*u^14 + 17970926*u^15 + 14271873*u^16 + 6342053*u^17 - 18827289*u^18 - 11279291*u^19 + 6120754*u^20 + 14908768*u^21 - 125666*u^22 - 4754198*u^23 - 1261727*u^24 + 1496503*u^25 - 12161*u^26 - 243185*u^27 + 78493*u^28 + 11763*u^29 - 11986*u^30 + 695*u^31 + 736*u^32 - 89*u^33 - 19*u^34 + 3*u^35)",
							"-1 + 56*u - 534*u^2 + 11851*u^3 + 25728*u^4 + 355454*u^5 + 187656*u^6 + 4324876*u^7 - 2518658*u^8 + 21010724*u^9 - 19436556*u^10 + 60282924*u^11 - 59091826*u^12 + 113667222*u^13 - 101456214*u^14 + 144982672*u^15 - 109351505*u^16 + 126577584*u^17 - 77001150*u^18 + 76162383*u^19 - 35662642*u^20 + 31708672*u^21 - 10629950*u^22 + 9175060*u^23 - 1907349*u^24 + 1865908*u^25 - 164880*u^26 + 271499*u^27 + 3183*u^28 + 28136*u^29 + 2037*u^30 + 1902*u^31 + 148*u^32 + 64*u^33 + 2*u^34 + u^35"
						],
						"GeometricComponent":"{27, 28}",
						"uPolys_ij_N":[
							"1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35",
							"1 - 8*u + 36*u^2 + 193*u^3 - 2056*u^4 + 14496*u^5 - 72616*u^6 + 294324*u^7 - 1026010*u^8 + 3306040*u^9 - 9369660*u^10 + 23578190*u^11 - 52879666*u^12 + 103679760*u^13 - 176960434*u^14 + 266653152*u^15 - 359895247*u^16 + 438107084*u^17 - 482930520*u^18 + 484218747*u^19 - 442823298*u^20 + 368907704*u^21 - 278948030*u^22 + 190642752*u^23 - 117058371*u^24 + 63897684*u^25 - 30516666*u^26 + 12504081*u^27 - 4304527*u^28 + 1218350*u^29 - 276923*u^30 + 49114*u^31 - 6532*u^32 + 612*u^33 - 36*u^34 + u^35",
							"1721 - 4494*u + 27030*u^2 - 23327*u^3 + 69542*u^4 + 179872*u^5 - 351542*u^6 + 1434094*u^7 - 1647794*u^8 + 3672874*u^9 - 3775628*u^10 + 8815106*u^11 - 8570196*u^12 + 16181332*u^13 - 10894196*u^14 + 18536200*u^15 - 7868913*u^16 + 13856686*u^17 - 3321402*u^18 + 7234305*u^19 - 721570*u^20 + 2775190*u^21 + 13320*u^22 + 807188*u^23 + 61647*u^24 + 180500*u^25 + 21038*u^26 + 30995*u^27 + 4021*u^28 + 4026*u^29 + 501*u^30 + 386*u^31 + 42*u^32 + 26*u^33 + 2*u^34 + u^35",
							"9 + 18*u + 56*u^2 + 425*u^3 + 1052*u^4 + 4344*u^5 + 10172*u^6 + 19708*u^7 + 28122*u^8 + 47912*u^9 + 25900*u^10 + 119690*u^11 + 113926*u^12 + 435424*u^13 + 504118*u^14 + 871450*u^15 + 718839*u^16 + 688580*u^17 + 117284*u^18 + 74111*u^19 - 534314*u^20 - 24656*u^21 - 447246*u^22 + 174086*u^23 - 152617*u^24 + 139996*u^25 - 26970*u^26 + 46091*u^27 - 2553*u^28 + 8144*u^29 - 119*u^30 + 816*u^31 - 2*u^32 + 44*u^33 + u^35",
							"12281\/3 + (128488*u)\/3 + (539864*u^2)\/3 + 271369*u^3 - 5954*u^4 - (758632*u^5)\/3 + (3044062*u^6)\/3 - (1637132*u^7)\/3 - (5897896*u^8)\/3 + (4290172*u^9)\/3 + (4297442*u^10)\/3 - 10593854*u^11 + (47527658*u^12)\/3 - 18608472*u^13 + 13395908*u^14 - 8099820*u^15 + 3492931*u^16 + 279850*u^17 + (3300844*u^18)\/3 + 2089123*u^19 + (4506946*u^20)\/3 + (5010542*u^21)\/3 + (3515734*u^22)\/3 + (2538610*u^23)\/3 + 513667*u^24 + (851392*u^25)\/3 + 140052*u^26 + (188573*u^27)\/3 + (73579*u^28)\/3 + (27298*u^29)\/3 + 2719*u^30 + (2498*u^31)\/3 + (532*u^32)\/3 + 44*u^33 + (16*u^34)\/3 + u^35",
							"1699\/3 - (1685*u)\/3 - (6845*u^2)\/3 + 497*u^3 - 17020*u^4 + (94868*u^5)\/3 + 85538*u^6 - (390494*u^7)\/3 - (54958*u^8)\/3 + (874436*u^9)\/3 - (183058*u^10)\/3 - 2905460*u^11 + 3551928*u^12 + (16870154*u^13)\/3 - (39814136*u^14)\/3 + (3668924*u^15)\/3 + 18499743*u^16 - (34345745*u^17)\/3 - (32346355*u^18)\/3 + 13253789*u^19 + (8313920*u^20)\/3 - (23108032*u^21)\/3 - (134504*u^22)\/3 + 2717844*u^23 - (502907*u^24)\/3 - (1877915*u^25)\/3 + 52251*u^26 + (292771*u^27)\/3 - 9027*u^28 - 10545*u^29 + (3112*u^30)\/3 + (2389*u^31)\/3 - (220*u^32)\/3 - (119*u^33)\/3 + (7*u^34)\/3 + u^35",
							"1\/3 + 12*u + (610*u^2)\/3 + 2099*u^3 + 15080*u^4 + (229898*u^5)\/3 + 256648*u^6 + (1471268*u^7)\/3 + (1101964*u^8)\/3 - (494164*u^9)\/3 + 32008*u^10 + (1336010*u^11)\/3 + (490286*u^12)\/3 - (3977420*u^13)\/3 + (13707814*u^14)\/3 - (19177762*u^15)\/3 + (25626955*u^16)\/3 - (23699702*u^17)\/3 + (21054716*u^18)\/3 - (14071735*u^19)\/3 + 2974254*u^20 - (3941372*u^21)\/3 + 485726*u^22 + (54842*u^23)\/3 - (387875*u^24)\/3 + 143684*u^25 - (271262*u^26)\/3 + (154435*u^27)\/3 - 22705*u^28 + (28114*u^29)\/3 - (9289*u^30)\/3 + (2882*u^31)\/3 - (688*u^32)\/3 + (154*u^33)\/3 - (22*u^34)\/3 + u^35",
							"96293\/3 - (275125*u)\/3 + (1229575*u^2)\/3 - 752235*u^3 + (5273884*u^4)\/3 - 2722198*u^5 + (18096568*u^6)\/3 - 12502312*u^7 + 23936234*u^8 - (82398008*u^9)\/3 + 4685558*u^10 + (127418974*u^11)\/3 - (166394740*u^12)\/3 + 4842374*u^13 + (152623382*u^14)\/3 - 33668574*u^15 - (72533357*u^16)\/3 + (85742027*u^17)\/3 + 12488651*u^18 - 13665617*u^19 - (21519488*u^20)\/3 + (13578554*u^21)\/3 + (9655778*u^22)\/3 - 1102338*u^23 - 1007315*u^24 + 195527*u^25 + 218327*u^26 - (67997*u^27)\/3 - (97927*u^28)\/3 + 1057*u^29 + (9884*u^30)\/3 + 113*u^31 - (622*u^32)\/3 - (61*u^33)\/3 + (19*u^34)\/3 + u^35",
							"173\/3 - (793*u)\/3 + (1747*u^2)\/3 - 1255*u^3 + 1970*u^4 - (7400*u^5)\/3 + 4932*u^6 - 3260*u^7 + 13252*u^8 - (16714*u^9)\/3 + (96214*u^10)\/3 - 10748*u^11 + (173788*u^12)\/3 - (43034*u^13)\/3 + (231722*u^14)\/3 - (32824*u^15)\/3 + (236359*u^16)\/3 - 1603*u^17 + (191009*u^18)\/3 + (21097*u^19)\/3 + 41966*u^20 + (30368*u^21)\/3 + (69172*u^22)\/3 + (24680*u^23)\/3 + (31981*u^24)\/3 + 4703*u^25 + 4115*u^26 + (5923*u^27)\/3 + (3835*u^28)\/3 + 607*u^29 + (904*u^30)\/3 + (383*u^31)\/3 + (142*u^32)\/3 + 17*u^33 + (13*u^34)\/3 + u^35",
							"529\/3 + (2024*u)\/3 + (1912*u^2)\/3 - (2599*u^3)\/3 - (2764*u^4)\/3 + (6772*u^5)\/3 - 1584*u^6 - (18988*u^7)\/3 + (47540*u^8)\/3 + (50624*u^9)\/3 - (141790*u^10)\/3 - 27006*u^11 + (282394*u^12)\/3 + (80626*u^13)\/3 - (405370*u^14)\/3 - 9320*u^15 + (443779*u^16)\/3 - (43132*u^17)\/3 - 123974*u^18 + (88861*u^19)\/3 + 80718*u^20 - (86104*u^21)\/3 - (120626*u^22)\/3 + (56440*u^23)\/3 + (45781*u^24)\/3 - 8758*u^25 - (12538*u^26)\/3 + (9115*u^27)\/3 + (2405*u^28)\/3 - (2264*u^29)\/3 - (253*u^30)\/3 + (410*u^31)\/3 + (10*u^32)\/3 - (46*u^33)\/3 + (2*u^34)\/3 + u^35",
							"1808\/3 + (236*u)\/3 - 2571*u^2 + (50821*u^3)\/3 + (54664*u^4)\/3 - (235624*u^5)\/3 + (1358830*u^6)\/3 - (2268340*u^7)\/3 + (7845308*u^8)\/3 - (11115944*u^9)\/3 + (25296056*u^10)\/3 - (32430932*u^11)\/3 + (49130414*u^12)\/3 - 16778862*u^13 + (57443692*u^14)\/3 - 15040588*u^15 + (41284196*u^16)\/3 - (25715572*u^17)\/3 + 7023401*u^18 - 3784323*u^19 + (9278068*u^20)\/3 - (4938292*u^21)\/3 + (2848060*u^22)\/3 - (1451704*u^23)\/3 + (201082*u^24)\/3 + 4892*u^25 - 38753*u^26 + (105869*u^27)\/3 - (35620*u^28)\/3 + (25112*u^29)\/3 - (4501*u^30)\/3 + 897*u^31 - 93*u^32 + (142*u^33)\/3 - (7*u^34)\/3 + u^35",
							"541\/3 - (1414*u)\/3 + (7888*u^2)\/3 - 4619*u^3 + (49286*u^4)\/3 - 24358*u^5 + 73434*u^6 - 85090*u^7 + 200764*u^8 - (530384*u^9)\/3 + (1267028*u^10)\/3 - (947620*u^11)\/3 + (1625986*u^12)\/3 - (440728*u^13)\/3 + 414980*u^14 - 23276*u^15 + (1888163*u^16)\/3 + (1562096*u^17)\/3 + 309706*u^18 + (1386245*u^19)\/3 + (1642120*u^20)\/3 + 143146*u^21 - (1460282*u^22)\/3 - 401146*u^23 + (145771*u^24)\/3 + 167430*u^25 + 45364*u^26 - 28167*u^27 - (51025*u^28)\/3 + 1328*u^29 + (7709*u^30)\/3 + (580*u^31)\/3 - 186*u^32 - (82*u^33)\/3 + (16*u^34)\/3 + u^35",
							"24287\/3 - 1956*u - (65794*u^2)\/3 + (454777*u^3)\/3 + (3634426*u^4)\/3 + (8694658*u^5)\/3 + 3201508*u^6 + (3358534*u^7)\/3 + (18420112*u^8)\/3 + (26228140*u^9)\/3 + 3449930*u^10 - (2507942*u^11)\/3 + (84828818*u^12)\/3 - 20222602*u^13 + (114338966*u^14)\/3 - 53894054*u^15 + (306778805*u^16)\/3 - (389132002*u^17)\/3 + (429938450*u^18)\/3 - (330641321*u^19)\/3 + (237232910*u^20)\/3 - 38820154*u^21 + (59256670*u^22)\/3 - 5549956*u^23 + (6579485*u^24)\/3 + 34778*u^25 + (38858*u^26)\/3 + (378281*u^27)\/3 - 26477*u^28 + (59746*u^29)\/3 - (10429*u^30)\/3 + (4618*u^31)\/3 - 210*u^32 + (182*u^33)\/3 - (16*u^34)\/3 + u^35",
							"3292\/3 + 11634*u + (186391*u^2)\/3 + (591979*u^3)\/3 + 413910*u^4 + 543772*u^5 + (887588*u^6)\/3 - (1619594*u^7)\/3 - (2944030*u^8)\/3 - (2548778*u^9)\/3 + (2049230*u^10)\/3 + (3458788*u^11)\/3 + (2574428*u^12)\/3 + (1541428*u^13)\/3 - 510520*u^14 - (2023940*u^15)\/3 - 1089712*u^16 + 577126*u^17 + (6656155*u^18)\/3 - 788095*u^19 - (5158810*u^20)\/3 + (2468446*u^21)\/3 + (2121310*u^22)\/3 - 498392*u^23 - (418838*u^24)\/3 + 179894*u^25 - (9397*u^26)\/3 - (115591*u^27)\/3 + (24674*u^28)\/3 + (13354*u^29)\/3 - 1833*u^30 - 171*u^31 + (529*u^32)\/3 - (38*u^33)\/3 - (19*u^34)\/3 + u^35",
							"-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35",
							"-1 - 8*u - 184*u^2 - 143*u^3 - 1540*u^4 - 5360*u^5 + 26596*u^6 + 52592*u^7 - 213430*u^8 - 167736*u^9 + 1322636*u^10 - 1408322*u^11 - 1999210*u^12 + 8121196*u^13 - 12493738*u^14 + 10592904*u^15 - 1810325*u^16 - 8826812*u^17 + 13567832*u^18 - 9066017*u^19 + 100250*u^20 + 5657584*u^21 - 5374370*u^22 + 2020724*u^23 + 541135*u^24 - 1124768*u^25 + 648394*u^26 - 149175*u^27 - 49809*u^28 + 61050*u^29 - 29309*u^30 + 9010*u^31 - 1904*u^32 + 272*u^33 - 24*u^34 + u^35",
							"-279841\/9 + (2073680*u)\/9 - (3750728*u^2)\/3 + (49765009*u^3)\/9 - (151829648*u^4)\/9 + (97145788*u^5)\/3 - (364626164*u^6)\/9 + (810713056*u^7)\/9 - (4518013874*u^8)\/9 + (19323128228*u^9)\/9 - (58247365208*u^10)\/9 + (44793834862*u^11)\/3 - (251056641694*u^12)\/9 + (131117884468*u^13)\/3 - (176207459050*u^14)\/3 + (206165606840*u^15)\/3 - 70706711249*u^16 + (579572690984*u^17)\/9 - (469168642408*u^18)\/9 + (112766680981*u^19)\/3 - 24157438014*u^20 + 13829185032*u^21 - (63368537534*u^22)\/9 + (9543986584*u^23)\/3 - (11451084721*u^24)\/9 + (1347392752*u^25)\/3 - (1255374826*u^26)\/9 + (341704301*u^27)\/9 - (27029291*u^28)\/3 + (16640410*u^29)\/9 - (2914661*u^30)\/9 + (426518*u^31)\/9 - (50392*u^32)\/9 + 504*u^33 - (280*u^34)\/9 + u^35",
							"29929\/9 + (8129*u)\/3 - (874421*u^2)\/9 + (142669*u^3)\/9 + (9715940*u^4)\/3 - (192174424*u^5)\/9 + (254466832*u^6)\/3 - (2347035272*u^7)\/9 + 688117038*u^8 - (14622038134*u^9)\/9 + (10343015870*u^10)\/3 - 6510870810*u^11 + (97592219666*u^12)\/9 - (47603563082*u^13)\/3 + (183728004700*u^14)\/9 - (208384992062*u^15)\/9 + (69691810219*u^16)\/3 - 20680823383*u^17 + (147350991313*u^18)\/9 - (103853201645*u^19)\/9 + (65156361086*u^20)\/9 - 4037143502*u^21 + (17955735944*u^22)\/9 - (2608934510*u^23)\/3 + (2989068805*u^24)\/9 - 110075483*u^25 + 31230315*u^26 - (66830089*u^27)\/9 + (12829433*u^28)\/9 - (610303*u^29)\/3 + 15960*u^30 + (3841*u^31)\/3 - (2108*u^32)\/3 + (1207*u^33)\/9 - (137*u^34)\/9 + u^35",
							"-1 + 16*u - 156*u^2 + 975*u^3 - 4416*u^4 + 12640*u^5 - 30386*u^6 + 55242*u^7 - 526950*u^8 + 3352860*u^9 - 12491014*u^10 + 33939304*u^11 - 66909886*u^12 + 80678412*u^13 - 25252148*u^14 - 86370226*u^15 + 140321851*u^16 - 42581508*u^17 - 154020902*u^18 + 310414047*u^19 - 345879970*u^20 + 276203140*u^21 - 162710826*u^22 + 64972368*u^23 - 12575341*u^24 - 1916692*u^25 + 1373358*u^26 + 112131*u^27 - 196881*u^28 + 22726*u^29 + 9861*u^30 - 1192*u^31 - 480*u^32 + 20*u^33 + 14*u^34 + u^35",
							"-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35",
							"36 - 60*u + 163*u^2 - 73*u^3 + 40*u^4 + 134*u^5 - 478*u^6 - 370*u^7 - 1542*u^8 - 338*u^9 - 4102*u^10 + 2376*u^11 - 3782*u^12 + 8988*u^13 + 1214*u^14 + 18102*u^15 + 8176*u^16 + 23796*u^17 + 10901*u^18 + 22537*u^19 + 9612*u^20 + 16340*u^21 + 6226*u^22 + 9140*u^23 + 3248*u^24 + 4144*u^25 + 1453*u^26 + 1487*u^27 + 504*u^28 + 424*u^29 + 147*u^30 + 91*u^31 + 25*u^32 + 12*u^33 + 3*u^34 + u^35",
							"-81 + 439*u + 657*u^2 - 2671*u^3 - 38852*u^4 + 117780*u^5 + 221880*u^6 + 148292*u^7 - 10107310*u^8 + 36301854*u^9 - 46465098*u^10 - 13278414*u^11 + 101710710*u^12 - 66786290*u^13 - 130380352*u^14 + 282682882*u^15 - 194309073*u^16 - 33772543*u^17 + 144613611*u^18 - 59745377*u^19 - 78543026*u^20 + 130876054*u^21 - 94474164*u^22 + 38919418*u^23 - 7661897*u^24 - 204127*u^25 - 378131*u^26 + 1113515*u^27 - 844237*u^28 + 379495*u^29 - 117468*u^30 + 26111*u^31 - 4156*u^32 + 455*u^33 - 31*u^34 + u^35",
							"1296 - 8136*u + 20689*u^2 + 10625*u^3 - 290088*u^4 + 948812*u^5 - 1169500*u^6 - 1379608*u^7 + 9578752*u^8 - 24547152*u^9 + 41813994*u^10 - 36621026*u^11 - 43682240*u^12 + 253993584*u^13 - 597446518*u^14 + 1009043922*u^15 - 1377148194*u^16 + 1592629184*u^17 - 1593906957*u^18 + 1394029879*u^19 - 1070533684*u^20 + 723915532*u^21 - 432028274*u^22 + 227878066*u^23 - 106290018*u^24 + 43785928*u^25 - 15875693*u^26 + 5037487*u^27 - 1386270*u^28 + 327832*u^29 - 65617*u^30 + 11057*u^31 - 1525*u^32 + 176*u^33 - 15*u^34 + u^35",
							"-31\/3 + (1082*u)\/3 - 4184*u^2 + (54847*u^3)\/3 - (116528*u^4)\/3 + (272338*u^5)\/3 - 298246*u^6 + (1672802*u^7)\/3 - (2207096*u^8)\/3 + (8474866*u^9)\/3 - 2746412*u^10 + 6481970*u^11 - (26125186*u^12)\/3 + 11973562*u^13 - (42456182*u^14)\/3 + 23667700*u^15 - (52381139*u^16)\/3 + (78888566*u^17)\/3 - (55957904*u^18)\/3 + 19714539*u^19 - (38272148*u^20)\/3 + (30855488*u^21)\/3 - (16830380*u^22)\/3 + (11048944*u^23)\/3 - 1650605*u^24 + (2721334*u^25)\/3 - (995266*u^26)\/3 + (462379*u^27)\/3 - (136345*u^28)\/3 + (53228*u^29)\/3 - (12275*u^30)\/3 + 1310*u^31 - (658*u^32)\/3 + (166*u^33)\/3 - (16*u^34)\/3 + u^35",
							"-44911\/3 + (436276*u)\/3 - (2017262*u^2)\/3 + 1574253*u^3 + (3375022*u^4)\/3 - 18686354*u^5 + (128851270*u^6)\/3 + 10053530*u^7 - 231098048*u^8 + (1351961498*u^9)\/3 - 263884212*u^10 - (883221860*u^11)\/3 + (1454578190*u^12)\/3 + (147903188*u^13)\/3 - (1588919164*u^14)\/3 + (793475198*u^15)\/3 + (689301503*u^16)\/3 - 240591418*u^17 - (91181974*u^18)\/3 + (317443063*u^19)\/3 - 12808152*u^20 - (88745386*u^21)\/3 + (23866540*u^22)\/3 + (17063260*u^23)\/3 - (6629551*u^24)\/3 - (2334326*u^25)\/3 + (1169944*u^26)\/3 + 78609*u^27 - (141055*u^28)\/3 - (18610*u^29)\/3 + (11815*u^30)\/3 + (1264*u^31)\/3 - (656*u^32)\/3 - (74*u^33)\/3 + (20*u^34)\/3 + u^35",
							"-773\/3 + 2895*u - (38287*u^2)\/3 + (56831*u^3)\/3 - (198100*u^4)\/3 + 194206*u^5 - (128614*u^6)\/3 + (243148*u^7)\/3 - 915800*u^8 + 250550*u^9 + (5148772*u^10)\/3 + 1793432*u^11 - (10703912*u^12)\/3 - (7864796*u^13)\/3 + 363486*u^14 + (17970926*u^15)\/3 + 4757291*u^16 + (6342053*u^17)\/3 - 6275763*u^18 - (11279291*u^19)\/3 + (6120754*u^20)\/3 + (14908768*u^21)\/3 - (125666*u^22)\/3 - (4754198*u^23)\/3 - (1261727*u^24)\/3 + (1496503*u^25)\/3 - (12161*u^26)\/3 - (243185*u^27)\/3 + (78493*u^28)\/3 + 3921*u^29 - (11986*u^30)\/3 + (695*u^31)\/3 + (736*u^32)\/3 - (89*u^33)\/3 - (19*u^34)\/3 + u^35",
							"-1 + 56*u - 534*u^2 + 11851*u^3 + 25728*u^4 + 355454*u^5 + 187656*u^6 + 4324876*u^7 - 2518658*u^8 + 21010724*u^9 - 19436556*u^10 + 60282924*u^11 - 59091826*u^12 + 113667222*u^13 - 101456214*u^14 + 144982672*u^15 - 109351505*u^16 + 126577584*u^17 - 77001150*u^18 + 76162383*u^19 - 35662642*u^20 + 31708672*u^21 - 10629950*u^22 + 9175060*u^23 - 1907349*u^24 + 1865908*u^25 - 164880*u^26 + 271499*u^27 + 3183*u^28 + 28136*u^29 + 2037*u^30 + 1902*u^31 + 148*u^32 + 64*u^33 + 2*u^34 + u^35"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{2, 6}",
								"{2, 7}",
								"{3, 5}",
								"{3, 6}"
							],
							[
								"{2, 3}",
								"{5, 6}",
								"{6, 7}"
							],
							[
								"{2, 5}",
								"{3, 7}"
							],
							[
								"{5, 7}"
							],
							[
								"{5, 9}"
							],
							[
								"{6, 10}"
							],
							[
								"{8, 10}"
							],
							[
								"{4, 9}"
							],
							[
								"{1, 5}",
								"{5, 10}"
							],
							[
								"{7, 9}",
								"{7, 10}"
							],
							[
								"{6, 9}"
							],
							[
								"{1, 4}"
							],
							[
								"{1, 6}"
							],
							[
								"{1, 7}"
							],
							[
								"{4, 7}",
								"{4, 8}",
								"{5, 8}"
							],
							[
								"{4, 5}",
								"{7, 8}"
							],
							[
								"{9, 10}"
							],
							[
								"{1, 10}"
							],
							[
								"{4, 6}",
								"{6, 8}"
							],
							[
								"{1, 8}",
								"{1, 9}",
								"{2, 9}"
							],
							[
								"{3, 10}",
								"{4, 10}"
							],
							[
								"{1, 2}",
								"{8, 9}"
							],
							[
								"{2, 8}",
								"{3, 4}"
							],
							[
								"{2, 10}"
							],
							[
								"{1, 3}"
							],
							[
								"{3, 9}"
							],
							[
								"{2, 4}",
								"{3, 8}"
							]
						],
						"SortedReprnIndices":"{27, 28, 1, 2, 32, 31, 23, 24, 9, 10, 6, 5, 8, 7, 18, 17, 26, 25, 4, 3, 12, 11, 21, 22, 20, 19, 33, 34, 14, 13, 29, 30, 15, 16, 35}",
						"aCuspShapeN":[
							"5.2839498927638741629`4.936004496838043 - 6.8599311853765571674`5.049365565405384*I",
							"5.2839498927638741629`4.936004496838043 + 6.8599311853765571674`5.049365565405384*I",
							"-3.0386545531561987046`4.913637040627976 + 4.2723557477200294394`5.061623118213145*I",
							"-3.0386545531561987046`4.913637040627976 - 4.2723557477200294394`5.061623118213145*I",
							"6.6437208651829349605`5.122539246288485 + 2.4635599252164048311`4.691690999733353*I",
							"6.6437208651829349605`5.122539246288485 - 2.4635599252164048311`4.691690999733353*I",
							"6.837916556594754298`5.035007577137957 + 5.7300626030746766342`4.958243147183041*I",
							"6.837916556594754298`5.035007577137957 - 5.7300626030746766342`4.958243147183041*I",
							"2.6146740408501671763`4.6587729553209485 - 7.6796886213645644778`5.12669901179799*I",
							"2.6146740408501671763`4.6587729553209485 + 7.6796886213645644778`5.12669901179799*I",
							"9.808981235762250563`5.117155157461659 + 3.9971656590108078735`4.72728340130245*I",
							"9.808981235762250563`5.117155157461659 - 3.9971656590108078735`4.72728340130245*I",
							"-5.4570820363720168382`5.09706032353189 + 2.883045613100239633`4.819951354427304*I",
							"-5.4570820363720168382`5.09706032353189 - 2.883045613100239633`4.819951354427304*I",
							"8.2633298711374979443`5.13496045624779 + 0``4.217805366161655*I",
							"8.2633298711374979443`5.13496045624779 + 0``4.217805366161655*I",
							0,
							0,
							"2.2623438723382955803`5.091135565438922 - 1.2687186855686372667`4.839942283987019*I",
							"2.2623438723382955803`5.091135565438922 + 1.2687186855686372667`4.839942283987019*I",
							0,
							0,
							0,
							0,
							"11.5266209690940262563`5.023383890281887 + 0``3.9616818778314005*I",
							"11.5266209690940262563`5.023383890281887 + 0``3.9616818778314005*I",
							0,
							0,
							"5.2078660685601823853`5.133982559368904 + 1.4647711201447218199`4.58309252117992*I",
							"5.2078660685601823853`5.133982559368904 - 1.4647711201447218199`4.58309252117992*I",
							0,
							0,
							0,
							0,
							-1.189e1
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_93_1",
						"Generators":[
							"2 + 3*b + u",
							"-1 + 3*a - 2*u",
							"1 + u + u^2"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":7.4713e-2,
							"TimingZeroDimVars":7.5394e-2,
							"TimingmagmaVCompNormalize":7.6824e-2,
							"TimingNumberOfSols":3.2397999999999996e-2,
							"TimingIsRadical":1.988e-3,
							"TimingArcColoring":6.7872e-2,
							"TimingObstruction":1.405e-3,
							"TimingComplexVolumeN":1.284938,
							"TimingaCuspShapeN":1.0007e-2,
							"TiminguValues":0.634176,
							"TiminguPolysN":4.6300000000000003e-4,
							"TiminguPolys":0.806444,
							"TimingaCuspShape":9.6183e-2,
							"TimingRepresentationsN":2.7559999999999998e-2,
							"TiminguValues_ij":0.158303,
							"TiminguPolys_ij_N":7.210000000000001e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":2,
						"IsRadical":true,
						"ArcColoring":[
							[
								"1 + u",
								"(2*(-1 + u))\/3"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"1 + u"
							],
							[
								"-u",
								"1 + u"
							],
							[
								"-u",
								"2 + u"
							],
							[
								1,
								"1 + u"
							],
							"{1, 0}",
							[
								0,
								"-u"
							],
							[
								"1 + u",
								"(-2 - u)\/3"
							],
							[
								"(1 + 2*u)\/3",
								"(-2 - u)\/3"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							"1.64493 + 2.02988*I",
							"1.64493 - 2.02988*I"
						],
						"uPolysN":[
							"1 - 2*u + u^2",
							"1 - u + u^2",
							"u^2",
							"1 + u + u^2",
							"1 + u + u^2",
							"1 + u + u^2",
							"1 - u + u^2",
							"1 + 2*u + u^2",
							"1\/3 - u + u^2",
							"1\/3 + u^2"
						],
						"uPolys":[
							"(-1 + u)^2",
							"1 - u + u^2",
							"u^2",
							"1 + u + u^2",
							"1 + u + u^2",
							"1 + u + u^2",
							"1 - u + u^2",
							"(1 + u)^2",
							"3*(1 - 3*u + 3*u^2)",
							"3*(1 + 3*u^2)"
						],
						"aCuspShape":"(15 - 4*u)\/3",
						"RepresentationsN":[
							[
								"u->-0.5 + 0.866025 I",
								"a->0. + 0.57735 I",
								"b->-0.5 - 0.288675 I"
							],
							[
								"u->-0.5 - 0.866025 I",
								"a->0. - 0.57735 I",
								"b->-0.5 + 0.288675 I"
							]
						],
						"Epsilon":2.16025,
						"uPolys_ij_N":[
							"1 + 2*u + u^2",
							"u^2",
							"1\/9 - (2*u)\/3 + u^2",
							"1 - 2*u + u^2",
							"7\/3 + u + u^2",
							"4\/3 + u^2",
							"3 + 3*u + u^2",
							"1 + u + u^2",
							"1\/3 + u^2",
							"4\/3 - 2*u + u^2",
							"1\/3 + u + u^2",
							"1\/9 + u\/3 + u^2",
							"1\/3 - u + u^2",
							"1\/3 + u^2",
							"1 - u + u^2"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"MinRepresentationVolume":[
							"{1, 2}",
							2.02988
						],
						"ij_list":[
							[
								"{1, 2}",
								"{8, 9}"
							],
							[
								"{2, 8}",
								"{3, 4}",
								"{3, 10}",
								"{4, 10}"
							],
							[
								"{1, 10}"
							],
							[
								"{1, 8}",
								"{1, 9}",
								"{2, 9}"
							],
							[
								"{5, 9}"
							],
							[
								"{6, 9}"
							],
							[
								"{5, 7}"
							],
							[
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{3, 7}",
								"{3, 8}",
								"{4, 7}",
								"{4, 8}",
								"{5, 6}",
								"{5, 8}",
								"{6, 7}"
							],
							[
								"{3, 9}",
								"{4, 9}",
								"{5, 10}",
								"{6, 10}"
							],
							[
								"{1, 7}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{7, 9}",
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{9, 10}"
							],
							[
								"{1, 6}",
								"{2, 10}"
							],
							[
								"{1, 5}"
							],
							[
								"{2, 6}",
								"{2, 7}",
								"{3, 5}",
								"{3, 6}",
								"{4, 5}",
								"{4, 6}",
								"{6, 8}",
								"{7, 8}"
							]
						],
						"SortedReprnIndices":"{1, 2}",
						"aCuspShapeN":[
							"5.6666666666666666667`5.141680671413344 - 1.154700538379251529`4.450822373058881*I",
							"5.6666666666666666667`5.141680671413344 + 1.154700538379251529`4.450822373058881*I"
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_93_2",
						"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":7.333100000000001e-2,
							"TimingZeroDimVars":7.4021e-2,
							"TimingmagmaVCompNormalize":7.543e-2,
							"TimingNumberOfSols":2.7177e-2,
							"TimingIsRadical":1.827e-3,
							"TimingArcColoring":6.522599999999999e-2,
							"TimingObstruction":3.77e-4,
							"TimingComplexVolumeN":0.359017,
							"TimingaCuspShapeN":4.347e-3,
							"TiminguValues":0.622832,
							"TiminguPolysN":7.000000000000002e-5,
							"TiminguPolys":0.808553,
							"TimingaCuspShape":0.101044,
							"TimingRepresentationsN":2.4391e-2,
							"TiminguValues_ij":0.148821,
							"TiminguPoly_ij":0.14657,
							"TiminguPolys_ij_N":3.000000000000001e-5
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"v"
						],
						"NumberOfSols":1,
						"IsRadical":true,
						"ArcColoring":[
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}",
							"{1, 0}"
						],
						"Obstruction":1,
						"ComplexVolumeN":"{0}",
						"uPolysN":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"uPolys":[
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u",
							"u"
						],
						"aCuspShape":0,
						"RepresentationsN":[
							[
								"v->1.",
								"a->1.",
								"b->0"
							]
						],
						"Epsilon":"Infinity",
						"uPolys_ij":[
							"u"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"u"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{1, 5}",
								"{1, 6}",
								"{1, 7}",
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{2, 3}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{2, 7}",
								"{2, 8}",
								"{2, 9}",
								"{2, 10}",
								"{3, 4}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{3, 8}",
								"{3, 9}",
								"{3, 10}",
								"{4, 5}",
								"{4, 6}",
								"{4, 7}",
								"{4, 8}",
								"{4, 9}",
								"{4, 10}",
								"{5, 6}",
								"{5, 7}",
								"{5, 8}",
								"{5, 9}",
								"{5, 10}",
								"{6, 7}",
								"{6, 8}",
								"{6, 9}",
								"{6, 10}",
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 9}",
								"{8, 10}",
								"{9, 10}"
							]
						],
						"SortedReprnIndices":"{1}",
						"aCuspShapeN":"{0}",
						"Abelian":true
					}
				]
			},
			"uPolyC":[
				"(-1 + u)^2*(-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35)",
				"(1 - u + u^2)*(1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35)",
				"u^2*(36 - 60*u + 163*u^2 - 73*u^3 + 40*u^4 + 134*u^5 - 478*u^6 - 370*u^7 - 1542*u^8 - 338*u^9 - 4102*u^10 + 2376*u^11 - 3782*u^12 + 8988*u^13 + 1214*u^14 + 18102*u^15 + 8176*u^16 + 23796*u^17 + 10901*u^18 + 22537*u^19 + 9612*u^20 + 16340*u^21 + 6226*u^22 + 9140*u^23 + 3248*u^24 + 4144*u^25 + 1453*u^26 + 1487*u^27 + 504*u^28 + 424*u^29 + 147*u^30 + 91*u^31 + 25*u^32 + 12*u^33 + 3*u^34 + u^35)",
				"(1 + u + u^2)*(-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35)",
				"(1 + u + u^2)*(1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35)",
				"(1 + u + u^2)*(1 - 2*u + 6*u^2 + 11*u^3 - 22*u^4 + 102*u^5 - 108*u^6 + 352*u^7 - 204*u^8 + 720*u^9 - 766*u^10 + 2968*u^11 - 4144*u^12 + 9086*u^13 - 11314*u^14 + 17284*u^15 - 18271*u^16 + 22816*u^17 - 20918*u^18 + 23267*u^19 - 19308*u^20 + 19710*u^21 - 14922*u^22 + 13908*u^23 - 9209*u^24 + 7754*u^25 - 4234*u^26 + 3209*u^27 - 1365*u^28 + 932*u^29 - 289*u^30 + 178*u^31 - 36*u^32 + 20*u^33 - 2*u^34 + u^35)",
				"(1 - u + u^2)*(-1 + 2*u - 6*u^2 - 15*u^3 - 44*u^4 + 28*u^5 + 24*u^6 + 228*u^7 + 18*u^8 - 420*u^9 + 24*u^10 - 426*u^11 + 818*u^12 + 1368*u^13 - 2594*u^14 - 474*u^15 + 2751*u^16 - 1148*u^17 - 364*u^18 + 1101*u^19 - 1760*u^20 + 154*u^21 + 1624*u^22 - 748*u^23 - 411*u^24 + 430*u^25 - 268*u^26 - 33*u^27 + 271*u^28 - 76*u^29 - 107*u^30 + 42*u^31 + 22*u^32 - 10*u^33 - 2*u^34 + u^35)",
				"(1 + u)^2*(-9 + 5*u + 23*u^2 - 47*u^3 + 92*u^4 - 36*u^5 - 16*u^6 + 916*u^7 - 2426*u^8 - 2438*u^9 + 6246*u^10 - 198*u^11 - 5454*u^12 + 10010*u^13 - 500*u^14 - 16730*u^15 + 6231*u^16 + 10123*u^17 - 9379*u^18 + 1767*u^19 + 9270*u^20 - 6566*u^21 - 5720*u^22 + 4566*u^23 + 1567*u^24 - 1829*u^25 + 411*u^26 + 591*u^27 - 517*u^28 - 199*u^29 + 194*u^30 + 59*u^31 - 36*u^32 - 11*u^33 + 3*u^34 + u^35)",
				"9*(1 - 3*u + 3*u^2)*(529 + 2024*u + 1912*u^2 - 2599*u^3 - 2764*u^4 + 6772*u^5 - 4752*u^6 - 18988*u^7 + 47540*u^8 + 50624*u^9 - 141790*u^10 - 81018*u^11 + 282394*u^12 + 80626*u^13 - 405370*u^14 - 27960*u^15 + 443779*u^16 - 43132*u^17 - 371922*u^18 + 88861*u^19 + 242154*u^20 - 86104*u^21 - 120626*u^22 + 56440*u^23 + 45781*u^24 - 26274*u^25 - 12538*u^26 + 9115*u^27 + 2405*u^28 - 2264*u^29 - 253*u^30 + 410*u^31 + 10*u^32 - 46*u^33 + 2*u^34 + 3*u^35)",
				"9*(1 + 3*u^2)*(173 - 793*u + 1747*u^2 - 3765*u^3 + 5910*u^4 - 7400*u^5 + 14796*u^6 - 9780*u^7 + 39756*u^8 - 16714*u^9 + 96214*u^10 - 32244*u^11 + 173788*u^12 - 43034*u^13 + 231722*u^14 - 32824*u^15 + 236359*u^16 - 4809*u^17 + 191009*u^18 + 21097*u^19 + 125898*u^20 + 30368*u^21 + 69172*u^22 + 24680*u^23 + 31981*u^24 + 14109*u^25 + 12345*u^26 + 5923*u^27 + 3835*u^28 + 1821*u^29 + 904*u^30 + 383*u^31 + 142*u^32 + 51*u^33 + 13*u^34 + 3*u^35)"
			],
			"RileyPolyC":[
				"(-1 + y)^2*(-81 + 439*y + 657*y^2 - 2671*y^3 - 38852*y^4 + 117780*y^5 + 221880*y^6 + 148292*y^7 - 10107310*y^8 + 36301854*y^9 - 46465098*y^10 - 13278414*y^11 + 101710710*y^12 - 66786290*y^13 - 130380352*y^14 + 282682882*y^15 - 194309073*y^16 - 33772543*y^17 + 144613611*y^18 - 59745377*y^19 - 78543026*y^20 + 130876054*y^21 - 94474164*y^22 + 38919418*y^23 - 7661897*y^24 - 204127*y^25 - 378131*y^26 + 1113515*y^27 - 844237*y^28 + 379495*y^29 - 117468*y^30 + 26111*y^31 - 4156*y^32 + 455*y^33 - 31*y^34 + y^35)",
				"(1 + y + y^2)*(-1 - 8*y - 36*y^2 + 193*y^3 + 2056*y^4 + 14496*y^5 + 72616*y^6 + 294324*y^7 + 1026010*y^8 + 3306040*y^9 + 9369660*y^10 + 23578190*y^11 + 52879666*y^12 + 103679760*y^13 + 176960434*y^14 + 266653152*y^15 + 359895247*y^16 + 438107084*y^17 + 482930520*y^18 + 484218747*y^19 + 442823298*y^20 + 368907704*y^21 + 278948030*y^22 + 190642752*y^23 + 117058371*y^24 + 63897684*y^25 + 30516666*y^26 + 12504081*y^27 + 4304527*y^28 + 1218350*y^29 + 276923*y^30 + 49114*y^31 + 6532*y^32 + 612*y^33 + 36*y^34 + y^35)",
				"y^2*(-1296 - 8136*y - 20689*y^2 + 10625*y^3 + 290088*y^4 + 948812*y^5 + 1169500*y^6 - 1379608*y^7 - 9578752*y^8 - 24547152*y^9 - 41813994*y^10 - 36621026*y^11 + 43682240*y^12 + 253993584*y^13 + 597446518*y^14 + 1009043922*y^15 + 1377148194*y^16 + 1592629184*y^17 + 1593906957*y^18 + 1394029879*y^19 + 1070533684*y^20 + 723915532*y^21 + 432028274*y^22 + 227878066*y^23 + 106290018*y^24 + 43785928*y^25 + 15875693*y^26 + 5037487*y^27 + 1386270*y^28 + 327832*y^29 + 65617*y^30 + 11057*y^31 + 1525*y^32 + 176*y^33 + 15*y^34 + y^35)",
				"(1 + y + y^2)*(-1 - 8*y - 184*y^2 - 143*y^3 - 1540*y^4 - 5360*y^5 + 26596*y^6 + 52592*y^7 - 213430*y^8 - 167736*y^9 + 1322636*y^10 - 1408322*y^11 - 1999210*y^12 + 8121196*y^13 - 12493738*y^14 + 10592904*y^15 - 1810325*y^16 - 8826812*y^17 + 13567832*y^18 - 9066017*y^19 + 100250*y^20 + 5657584*y^21 - 5374370*y^22 + 2020724*y^23 + 541135*y^24 - 1124768*y^25 + 648394*y^26 - 149175*y^27 - 49809*y^28 + 61050*y^29 - 29309*y^30 + 9010*y^31 - 1904*y^32 + 272*y^33 - 24*y^34 + y^35)",
				"(1 + y + y^2)*(-1 - 8*y - 36*y^2 + 193*y^3 + 2056*y^4 + 14496*y^5 + 72616*y^6 + 294324*y^7 + 1026010*y^8 + 3306040*y^9 + 9369660*y^10 + 23578190*y^11 + 52879666*y^12 + 103679760*y^13 + 176960434*y^14 + 266653152*y^15 + 359895247*y^16 + 438107084*y^17 + 482930520*y^18 + 484218747*y^19 + 442823298*y^20 + 368907704*y^21 + 278948030*y^22 + 190642752*y^23 + 117058371*y^24 + 63897684*y^25 + 30516666*y^26 + 12504081*y^27 + 4304527*y^28 + 1218350*y^29 + 276923*y^30 + 49114*y^31 + 6532*y^32 + 612*y^33 + 36*y^34 + y^35)",
				"(1 + y + y^2)*(-1 - 8*y - 36*y^2 + 193*y^3 + 2056*y^4 + 14496*y^5 + 72616*y^6 + 294324*y^7 + 1026010*y^8 + 3306040*y^9 + 9369660*y^10 + 23578190*y^11 + 52879666*y^12 + 103679760*y^13 + 176960434*y^14 + 266653152*y^15 + 359895247*y^16 + 438107084*y^17 + 482930520*y^18 + 484218747*y^19 + 442823298*y^20 + 368907704*y^21 + 278948030*y^22 + 190642752*y^23 + 117058371*y^24 + 63897684*y^25 + 30516666*y^26 + 12504081*y^27 + 4304527*y^28 + 1218350*y^29 + 276923*y^30 + 49114*y^31 + 6532*y^32 + 612*y^33 + 36*y^34 + y^35)",
				"(1 + y + y^2)*(-1 - 8*y - 184*y^2 - 143*y^3 - 1540*y^4 - 5360*y^5 + 26596*y^6 + 52592*y^7 - 213430*y^8 - 167736*y^9 + 1322636*y^10 - 1408322*y^11 - 1999210*y^12 + 8121196*y^13 - 12493738*y^14 + 10592904*y^15 - 1810325*y^16 - 8826812*y^17 + 13567832*y^18 - 9066017*y^19 + 100250*y^20 + 5657584*y^21 - 5374370*y^22 + 2020724*y^23 + 541135*y^24 - 1124768*y^25 + 648394*y^26 - 149175*y^27 - 49809*y^28 + 61050*y^29 - 29309*y^30 + 9010*y^31 - 1904*y^32 + 272*y^33 - 24*y^34 + y^35)",
				"(-1 + y)^2*(-81 + 439*y + 657*y^2 - 2671*y^3 - 38852*y^4 + 117780*y^5 + 221880*y^6 + 148292*y^7 - 10107310*y^8 + 36301854*y^9 - 46465098*y^10 - 13278414*y^11 + 101710710*y^12 - 66786290*y^13 - 130380352*y^14 + 282682882*y^15 - 194309073*y^16 - 33772543*y^17 + 144613611*y^18 - 59745377*y^19 - 78543026*y^20 + 130876054*y^21 - 94474164*y^22 + 38919418*y^23 - 7661897*y^24 - 204127*y^25 - 378131*y^26 + 1113515*y^27 - 844237*y^28 + 379495*y^29 - 117468*y^30 + 26111*y^31 - 4156*y^32 + 455*y^33 - 31*y^34 + y^35)",
				"81*(1 - 3*y + 9*y^2)*(-279841 + 2073680*y - 11252184*y^2 + 49765009*y^3 - 151829648*y^4 + 291437364*y^5 - 364626164*y^6 + 810713056*y^7 - 4518013874*y^8 + 19323128228*y^9 - 58247365208*y^10 + 134381504586*y^11 - 251056641694*y^12 + 393353653404*y^13 - 528622377150*y^14 + 618496820520*y^15 - 636360401241*y^16 + 579572690984*y^17 - 469168642408*y^18 + 338300042943*y^19 - 217416942126*y^20 + 124462665288*y^21 - 63368537534*y^22 + 28631959752*y^23 - 11451084721*y^24 + 4042178256*y^25 - 1255374826*y^26 + 341704301*y^27 - 81087873*y^28 + 16640410*y^29 - 2914661*y^30 + 426518*y^31 - 50392*y^32 + 4536*y^33 - 280*y^34 + 9*y^35)",
				"81*(1 + 3*y)^2*(-29929 + 24387*y + 874421*y^2 + 142669*y^3 - 29147820*y^4 - 192174424*y^5 - 763400496*y^6 - 2347035272*y^7 - 6193053342*y^8 - 14622038134*y^9 - 31029047610*y^10 - 58597837290*y^11 - 97592219666*y^12 - 142810689246*y^13 - 183728004700*y^14 - 208384992062*y^15 - 209075430657*y^16 - 186127410447*y^17 - 147350991313*y^18 - 103853201645*y^19 - 65156361086*y^20 - 36334291518*y^21 - 17955735944*y^22 - 7826803530*y^23 - 2989068805*y^24 - 990679347*y^25 - 281072835*y^26 - 66830089*y^27 - 12829433*y^28 - 1830909*y^29 - 143640*y^30 + 11523*y^31 + 6324*y^32 + 1207*y^33 + 137*y^34 + 9*y^35)"
			]
		},
		"GeometricRepresentation":[
			1.30165e1,
			[
				"J10_93_0",
				1,
				"{27, 28}"
			]
		]
	}
}