{
	"Index":163,
	"Name":"10_79",
	"RolfsenName":"10_79",
	"DTname":"10a_78",
	"TunnelNumber":2,
	"BridgeNumber":"Not implemented",
	"Hyperbolic":true,
	"Diagram":{
		"Scode":"{7, 11, 1, 3, -17, 5, -19, -9, -13, -15}",
		"Acode":"{4, 6, 1, 2, -9, 3, -10, -5, -7, -8}",
		"PDcode":[
			"{6, 2, 7, 1}",
			"{8, 4, 9, 3}",
			"{12, 6, 13, 5}",
			"{18, 13, 19, 14}",
			"{16, 9, 17, 10}",
			"{10, 17, 11, 18}",
			"{20, 15, 1, 16}",
			"{14, 19, 15, 20}",
			"{2, 8, 3, 7}",
			"{4, 12, 5, 11}"
		],
		"CBtype":"{2, 2}",
		"ParabolicReps":{
			"SolvingSeq":[
				"{2, 6, 9}",
				[],
				[
					"{2, 6, 3, 1}",
					"{6, 3, 7, 1}",
					"{9, -7, 10, 1}",
					"{6, -9, 5, 2}",
					"{5, 2, 4, 2}",
					"{2, 4, 1, 2}",
					"{9, -5, 8, 2}"
				],
				"{3, 7}",
				"{10}",
				10
			],
			"SolvingSeqIdx":1,
			"Comps":{
				"u":{
					"CheckEq":[
						"1 - u + a^2*u + a*b*u - 2*u^2 + 2*a*b*u^2 - a^2*b^2*u^2 + 3*u^4 - 3*a^2*u^4 - 8*a*b*u^4 + 5*a^3*b*u^4 + 8*a^2*b^2*u^4 - 3*a^4*b^2*u^4 - 4*a^3*b^3*u^4 + a^5*b^3*u^4 + a^4*b^4*u^4 - u^6 + 2*a^2*u^6 - a^4*u^6 + 4*a*b*u^6 - 6*a^3*b*u^6 + 2*a^5*b*u^6 - 6*a^2*b^2*u^6 + 6*a^4*b^2*u^6 - a^6*b^2*u^6 + 4*a^3*b^3*u^6 - 2*a^5*b^3*u^6 - a^4*b^4*u^6",
						"-u + a*b*u + u^2 + 2*u^4 - 6*a*b*u^4 + 7*a^2*b^2*u^4 - 4*a^3*b^3*u^4 + a^4*b^4*u^4 - u^6 + a^2*u^6 + 4*a*b*u^6 - 3*a^3*b*u^6 - 6*a^2*b^2*u^6 + 3*a^4*b^2*u^6 + 4*a^3*b^3*u^6 - a^5*b^3*u^6 - a^4*b^4*u^6",
						"-a - u + a^2*u + a*b*u + a^3*u^2 + 2*a*b*u^3 + b^2*u^3 - 2*a^2*u^5 - 2*a*b*u^5 + a^2*u^7",
						"-b + u + a*b*u + b^2*u - a*u^2 + a^2*b*u^2 - u^3 - a^2*u^3 - 3*a*b*u^3 - b^2*u^3 + 3*a^2*u^5 + 4*a*b*u^5 + b^2*u^5 - 3*a^2*u^7 - 2*a*b*u^7 + a^2*u^9"
					],
					"TimingForPrimaryIdeals":0.137948
				},
				"v":{
					"CheckEq":[
						"-b - b^2*v + b^3*v^2",
						"-a + v - a*b*v + b*v^2 + a*b^2*v^2 - b^2*v^3",
						"-(b^2*v) + b^8*v^4",
						"1 - v - a*b*v - b^2*v - b^4*v^2 + b^6*v^4 + a*b^7*v^4 + b^8*v^4"
					],
					"TimingForPrimaryIdeals":8.119300000000003e-2
				},
				"PrimaryIdeals":[
					{
						"IdealName":"J10_79_0",
						"Generators":[
							"-84253651766739714461525341174290 + 2671595346026750794953703663528*b - 45107758972935173049636471719435*u + 680670271416005520315564347234066*u^2 + 276775525706247199761863211611404*u^3 - 1482228880960949751038383582282987*u^4 - 2197886658372050665594706650080744*u^5 + 2553632149421724567082475097774396*u^6 + 4473234000799168945214972825202212*u^7 - 1065368720148652950211612440603576*u^8 - 8162683050199348574134805453786840*u^9 + 901260050674842066201970617396462*u^10 + 9043012681049333445425616425426270*u^11 - 3183783599666475739868716452769602*u^12 - 6151392549800575127729443156358786*u^13 + 5793589223171453836114603267994212*u^14 + 2841541111041610071574864788708968*u^15 - 4785491345988075076981701362647502*u^16 - 4195744473943971225705890763561867*u^17 + 3070799981618478127232735020740520*u^18 + 7479948869097406941647392030198328*u^19 - 3621382334016189770805062773364851*u^20 - 7507257683193251357857974084828122*u^21 + 5045891281958031230854971927473628*u^22 + 4090587208785721178132339315713532*u^23 - 4649890310261156077425477229075122*u^24 - 807391131350233149836348537422299*u^25 + 2717920629264079191686569710276124*u^26 - 433513601659939605166703600288396*u^27 - 998077038372235952305849509530131*u^28 + 373159848703037295082276280114935*u^29 + 214080809598684422292176602754638*u^30 - 117531614761388615990325584417163*u^31 - 19210744906582525912278537842448*u^32 + 14875159871663077338526556341781*u^33",
							"-15398606242595925382027089207390 + 763312956007643084272486761008*a - 11849248529071436410214906250193*u + 124468337330819125826642425765302*u^2 + 75360740473780929784117845147364*u^3 - 246924852423452838067922869776369*u^4 - 439742599946520690599942219115576*u^5 + 373825987453705210269718484294268*u^6 + 822089246040276090762867793849964*u^7 - 38243162240700904528105557267864*u^8 - 1413877279480023815409692092272168*u^9 - 22783371175173759891737839466926*u^10 + 1553144152977794580652689426558810*u^11 - 424438057170228602900207270323606*u^12 - 1109728849976926555619321770000982*u^13 + 932725152514470608538198876966700*u^14 + 584160980503167901488191696175256*u^15 - 746275696546306334944266228358962*u^16 - 804538247516842584355865779931857*u^17 + 391809465863036461323910951665024*u^18 + 1339173526338520060849952126402408*u^19 - 468195200935194887608413732673497*u^20 - 1341796407069210269347078362010990*u^21 + 754139908556534102686178723713652*u^22 + 761135170457112912972837331335924*u^23 - 745318976843051715341433424289342*u^24 - 187215351293095555686030737892913*u^25 + 451352920724722003058233232247500*u^26 - 47813288012584416384092616640340*u^27 - 169704068844636913695161841679873*u^28 + 54466661635615182951232203171877*u^29 + 37155501271225692753516831675146*u^30 - 18076548292052869065829686038473*u^31 - 3453078011575425586892214065408*u^32 + 2318531806556223261547882984303*u^33",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":7.9987e-2,
							"TimingZeroDimVars":0.113306,
							"TimingmagmaVCompNormalize":0.11467,
							"TimingNumberOfSols":0.398323,
							"TimingIsRadical":4.7423e-2,
							"TimingArcColoring":9.0808e-2,
							"TimingObstruction":0.189283,
							"TimingComplexVolumeN":3.1367383000000004e1,
							"TimingaCuspShapeN":0.301572,
							"TiminguValues":0.709144,
							"TiminguPolysN":0.189849,
							"TiminguPolys":1.141025,
							"TimingaCuspShape":0.217601,
							"TimingRepresentationsN":0.331073,
							"TiminguValues_ij":0.299045,
							"TiminguPoly_ij":3.233619,
							"TiminguPolys_ij_N":0.3885
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":34,
						"IsRadical":true,
						"ArcColoring":[
							[
								"(486620498609288282615328276735478 + 260790798729339494843861979387729*u - 3818236457617864990806593970362598*u^2 - 1794846848525980665860638961429340*u^3 + 8088334272988440040268021286168977*u^4 + 12616727062403621909675410228772856*u^5 - 13311996012432109852432671200933116*u^6 - 24927635502333336238674173156030796*u^7 + 4427668274126050711069706232023176*u^8 + 44442687907583649692558935962787320*u^9 - 3167409075159599044651440212080306*u^10 - 48971859972728036990283766206409690*u^11 + 16125648451640183523376093759799622*u^12 + 33806629326044476503982740940428566*u^13 - 30881686803489721522141110189545836*u^14 - 16399820660613361871333438277543000*u^15 + 25293715630010229744072771615141306*u^16 + 23680354621436609815658987666746721*u^17 - 15390781996443068737683774152253952*u^18 - 41126838671265687149475848048250304*u^19 + 18161578923470978853083033824548729*u^20 + 41176818206018334029782493910847566*u^21 - 26240139091797299626046894869444916*u^22 - 22708357072940056681186085891813716*u^23 + 24649868390957102575458770848381926*u^24 + 4844414253621818535440376516377569*u^25 - 14553970518467097484049761608628940*u^26 + 2079214924054993518688109408885564*u^27 + 5381609548800618267365351364771273*u^28 - 1920207402770496991170655110778485*u^29 - 1161487744037127650347625758738162*u^30 + 613618200606701616393995608735161*u^31 + 105435772293615348775448336063096*u^32 - 77914138194133338289602921981727*u^33)\/5343190692053501589907407327056",
								"(1415723902008711032375819955605 + 1284710289828840245096724468461*u - 10861925954674931259911436564222*u^2 - 9986326691779333511610766976759*u^3 + 18273014963589624285552432595993*u^4 + 43460280068965735732396117589020*u^5 - 19350583118024540707443171914254*u^6 - 72743719417226883422786759982938*u^7 - 15399116326020212049372245421994*u^8 + 108952134861369349594025605344949*u^9 + 24162327493249754508392272006476*u^10 - 113434033817755193672752017064631*u^11 + 15910328356605864526547284709886*u^12 + 87671191946992904039973740349505*u^13 - 60657445535293917459451091942840*u^14 - 58629609586902319508775157792924*u^15 + 45952717677192905778950962459763*u^16 + 74958137361464722739910829573429*u^17 - 12651665970637446463003120988762*u^18 - 107876722198443871790829378636409*u^19 + 15305990541644097731877036563567*u^20 + 105124278059683390990754521378164*u^21 - 40386528318580406338773112207204*u^22 - 62846891618822326225737913259656*u^23 + 46864197955399541663644056761001*u^24 + 20099517085006538243561514619266*u^25 - 30441310268819084778491095546398*u^26 - 317323798851593735713362370194*u^27 + 11972488739474215708330994845710*u^28 - 2505497055268388418141857322636*u^29 - 2725165733047802988862946746217*u^30 + 978646692574783746236078659033*u^31 + 271042080122093892789120707276*u^32 - 129433147072097649514139753813*u^33)\/333949418253343849369212957941"
							],
							"{1, 0}",
							[
								1,
								"u^2"
							],
							[
								"(486620498609288282615328276735478 + 260790798729339494843861979387729*u - 3818236457617864990806593970362598*u^2 - 1794846848525980665860638961429340*u^3 + 8088334272988440040268021286168977*u^4 + 12616727062403621909675410228772856*u^5 - 13311996012432109852432671200933116*u^6 - 24927635502333336238674173156030796*u^7 + 4427668274126050711069706232023176*u^8 + 44442687907583649692558935962787320*u^9 - 3167409075159599044651440212080306*u^10 - 48971859972728036990283766206409690*u^11 + 16125648451640183523376093759799622*u^12 + 33806629326044476503982740940428566*u^13 - 30881686803489721522141110189545836*u^14 - 16399820660613361871333438277543000*u^15 + 25293715630010229744072771615141306*u^16 + 23680354621436609815658987666746721*u^17 - 15390781996443068737683774152253952*u^18 - 41126838671265687149475848048250304*u^19 + 18161578923470978853083033824548729*u^20 + 41176818206018334029782493910847566*u^21 - 26240139091797299626046894869444916*u^22 - 22708357072940056681186085891813716*u^23 + 24649868390957102575458770848381926*u^24 + 4844414253621818535440376516377569*u^25 - 14553970518467097484049761608628940*u^26 + 2079214924054993518688109408885564*u^27 + 5381609548800618267365351364771273*u^28 - 1920207402770496991170655110778485*u^29 - 1161487744037127650347625758738162*u^30 + 613618200606701616393995608735161*u^31 + 105435772293615348775448336063096*u^32 - 77914138194133338289602921981727*u^33)\/5343190692053501589907407327056",
								"(44729608486616483674254228077938 + 22382792940166649505458516207525*u - 353745720551310660879003300669102*u^2 - 148269417944678215944678187433100*u^3 + 768450342520963506202310541628113*u^4 + 1143113402984304834072260910850532*u^5 - 1307725843168548783186331797529652*u^6 - 2306537290783115942816816668735692*u^7 + 517303082872821515017313086751016*u^8 + 4197256203631859218423099962214132*u^9 - 420912572402133796436983292598746*u^10 - 4655712603419530701363905289204726*u^11 + 1615134803051554273848088701830558*u^12 + 3181254890763469644808034020675174*u^13 - 2977253504684665737108688248428540*u^14 - 1478500302476936143681480162045800*u^15 + 2451399340975854404567646861124334*u^16 + 2168636664755958671895063667590413*u^17 - 1549009167025840174251959591938464*u^18 - 3857782993672387060561920696711656*u^19 + 1827701007777256308962740713450753*u^20 + 3877435380429694171408107268612250*u^21 - 2573100903720272828383244694448708*u^22 - 2120872003723895649923342026528324*u^23 + 2384002056148775091214939148563058*u^24 + 426783016966552006180726749178953*u^25 - 1397300258910946606025850508899468*u^26 + 217818745046478500045246800829416*u^27 + 514004731752059994040893425079613*u^28 - 190401370902918760182039112452901*u^29 - 110400496138045180593181809307670*u^30 + 60174101238333274827190404602513*u^31 + 9927704475256579633376048569364*u^32 - 7623711147095211212128406219159*u^33)\/1335797673013375397476851831764"
							],
							[
								"(43957437808974621131187337774818 + 24465660995524699546003987793947*u - 343321939344660335327225823955170*u^2 - 171681310963895400297418030242420*u^3 + 716361843272083716494111302808075*u^4 + 1149181921495200367626623797910104*u^5 - 1154441805679702102812477715830644*u^6 - 2243069477028696066772415211584004*u^7 + 336922277519252093000064840717016*u^8 + 3950523299008030402695219444847256*u^9 - 211965540793009122700501005955046*u^10 - 4335572794149987740689735007084398*u^11 + 1380729891347709489711962707496770*u^12 + 3011658537570085417821514979675410*u^13 - 2710381826393008367672336742261668*u^14 - 1497974207243659613801073947051400*u^15 + 2212588323729544589400312024377710*u^16 + 2143686851773253589725533285197867*u^17 - 1313535046905672577239419397785728*u^18 - 3670815242368019843889737894486240*u^19 + 1550110698908850516747438710106531*u^20 + 3666725240614222477735723548056938*u^21 - 2278247925273744044644845155950012*u^22 - 2032124151149210583070388255100060*u^23 + 2159122880908857458657002036304242*u^24 + 448183169393658644388209931380251*u^25 - 1280681354689044437135194224718724*u^26 + 172562849124154216929588886509700*u^27 + 475084374541768327314539666350403*u^28 - 165514559879831707206071237280983*u^29 - 102840822783563846853556931643926*u^30 + 53274542236195502440747712903587*u^31 + 9389279198941290034563448826520*u^32 - 6774184800821784777298471015013*u^33)\/763312956007643084272486761008",
								"(44729608486616483674254228077938 + 22382792940166649505458516207525*u - 353745720551310660879003300669102*u^2 - 148269417944678215944678187433100*u^3 + 768450342520963506202310541628113*u^4 + 1143113402984304834072260910850532*u^5 - 1307725843168548783186331797529652*u^6 - 2306537290783115942816816668735692*u^7 + 517303082872821515017313086751016*u^8 + 4197256203631859218423099962214132*u^9 - 420912572402133796436983292598746*u^10 - 4655712603419530701363905289204726*u^11 + 1615134803051554273848088701830558*u^12 + 3181254890763469644808034020675174*u^13 - 2977253504684665737108688248428540*u^14 - 1478500302476936143681480162045800*u^15 + 2451399340975854404567646861124334*u^16 + 2168636664755958671895063667590413*u^17 - 1549009167025840174251959591938464*u^18 - 3857782993672387060561920696711656*u^19 + 1827701007777256308962740713450753*u^20 + 3877435380429694171408107268612250*u^21 - 2573100903720272828383244694448708*u^22 - 2120872003723895649923342026528324*u^23 + 2384002056148775091214939148563058*u^24 + 426783016966552006180726749178953*u^25 - 1397300258910946606025850508899468*u^26 + 217818745046478500045246800829416*u^27 + 514004731752059994040893425079613*u^28 - 190401370902918760182039112452901*u^29 - 110400496138045180593181809307670*u^30 + 60174101238333274827190404602513*u^31 + 9927704475256579633376048569364*u^32 - 7623711147095211212128406219159*u^33)\/1335797673013375397476851831764"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"u - u^3"
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							[
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								"(15398606242595925382027089207390 + 11849248529071436410214906250193*u - 124468337330819125826642425765302*u^2 - 75360740473780929784117845147364*u^3 + 246924852423452838067922869776369*u^4 + 439742599946520690599942219115576*u^5 - 373825987453705210269718484294268*u^6 - 822089246040276090762867793849964*u^7 + 38243162240700904528105557267864*u^8 + 1413877279480023815409692092272168*u^9 + 22783371175173759891737839466926*u^10 - 1553144152977794580652689426558810*u^11 + 424438057170228602900207270323606*u^12 + 1109728849976926555619321770000982*u^13 - 932725152514470608538198876966700*u^14 - 584160980503167901488191696175256*u^15 + 746275696546306334944266228358962*u^16 + 804538247516842584355865779931857*u^17 - 391809465863036461323910951665024*u^18 - 1339173526338520060849952126402408*u^19 + 468195200935194887608413732673497*u^20 + 1341796407069210269347078362010990*u^21 - 754139908556534102686178723713652*u^22 - 761135170457112912972837331335924*u^23 + 745318976843051715341433424289342*u^24 + 187215351293095555686030737892913*u^25 - 451352920724722003058233232247500*u^26 + 47813288012584416384092616640340*u^27 + 169704068844636913695161841679873*u^28 - 54466661635615182951232203171877*u^29 - 37155501271225692753516831675146*u^30 + 18076548292052869065829686038473*u^31 + 3453078011575425586892214065408*u^32 - 2318531806556223261547882984303*u^33)\/763312956007643084272486761008",
								"(84253651766739714461525341174290 + 45107758972935173049636471719435*u - 680670271416005520315564347234066*u^2 - 276775525706247199761863211611404*u^3 + 1482228880960949751038383582282987*u^4 + 2197886658372050665594706650080744*u^5 - 2553632149421724567082475097774396*u^6 - 4473234000799168945214972825202212*u^7 + 1065368720148652950211612440603576*u^8 + 8162683050199348574134805453786840*u^9 - 901260050674842066201970617396462*u^10 - 9043012681049333445425616425426270*u^11 + 3183783599666475739868716452769602*u^12 + 6151392549800575127729443156358786*u^13 - 5793589223171453836114603267994212*u^14 - 2841541111041610071574864788708968*u^15 + 4785491345988075076981701362647502*u^16 + 4195744473943971225705890763561867*u^17 - 3070799981618478127232735020740520*u^18 - 7479948869097406941647392030198328*u^19 + 3621382334016189770805062773364851*u^20 + 7507257683193251357857974084828122*u^21 - 5045891281958031230854971927473628*u^22 - 4090587208785721178132339315713532*u^23 + 4649890310261156077425477229075122*u^24 + 807391131350233149836348537422299*u^25 - 2717920629264079191686569710276124*u^26 + 433513601659939605166703600288396*u^27 + 998077038372235952305849509530131*u^28 - 373159848703037295082276280114935*u^29 - 214080809598684422292176602754638*u^30 + 117531614761388615990325584417163*u^31 + 19210744906582525912278537842448*u^32 - 14875159871663077338526556341781*u^33)\/2671595346026750794953703663528"
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							[
								"(222036886223841424183427162898506 + 138026191141096380546267217174075*u - 1797118626989997864542785000125138*u^2 - 896656580118019108909173426172796*u^3 + 3752898437593734958098703844944811*u^4 + 6038872719438556198345644480671880*u^5 - 6076732989157577343188091517394452*u^6 - 11764621132170035789885997803527940*u^7 + 1697259159497173948535164084568232*u^8 + 20812137443857583765905257841694808*u^9 - 1006675424583775687383387885063126*u^10 - 22941936899124202326548473765386078*u^11 + 7206707028978146723237291123341634*u^12 + 15989777155352620173251589616247986*u^13 - 14300202873862024294034210625587892*u^14 - 7909648385499934251743855957167752*u^15 + 11656483514123681740123134646498534*u^16 + 11258668833364717287998988985235195*u^17 - 6847897921056291805640665773378224*u^18 - 19375444808105809105900470256551304*u^19 + 8087653890379046726480953012375923*u^20 + 19429495576629701347041975145961050*u^21 - 11991105898700207157207433710176348*u^22 - 10806338011547129678818550367574588*u^23 + 11414560700191047031865326248416586*u^24 + 2403241326613999880872952771702523*u^25 - 6786696965897197963319377914138164*u^26 + 905265150836069099177530049163308*u^27 + 2521315629737525784958176717473995*u^28 - 876510796725137082787914923850199*u^29 - 546378197972692967341545709613246*u^30 + 282806483379939877271250866479059*u^31 + 49909718208595486231595372353584*u^32 - 36015333231577289838395257377893*u^33)\/5343190692053501589907407327056",
								"(54796428591504634990447130110534 + 29472156337904570443834629823985*u - 442276396753905079803901604998990*u^2 - 175755453091538862186514114008556*u^3 + 965939099736656182606801553027705*u^4 + 1430252700942486372097596503068344*u^5 - 1682846240280072499397800072463084*u^6 - 2927736458390047602949022154255372*u^7 + 726756409005782166741397084517048*u^8 + 5379980936591083590304994383877640*u^9 - 639095391049435015038152878576802*u^10 - 5978110452709945714863949802756634*u^11 + 2132508722375864208469002288713222*u^12 + 4055731480669785879657340121295350*u^13 - 3830539834088499345894297361534476*u^14 - 1848182023662556180631529241523192*u^15 + 3160720799044814720346225145415826*u^16 + 2741696246772068226802987660059185*u^17 - 2049208478883838224949794977803848*u^18 - 4925661869224352349254681658336624*u^19 + 2428462425771283877773188876610641*u^20 + 4949405419186432848240704232223518*u^21 - 3366095787057072823760142091740308*u^22 - 2689318055258270907150689363692484*u^23 + 3089894455917061973704214639678630*u^24 + 519698945600569637107235666037521*u^25 - 1801781686039214176133322017993396*u^26 + 295182101944649570226453004684092*u^27 + 660399925181569963601015265940945*u^28 - 250085787781477001605386835453173*u^29 - 141382973212152964845716903585274*u^30 + 78496779286315739494862665945209*u^31 + 12637248509279669271544445049336*u^32 - 9929718004729308347755532780039*u^33)\/2671595346026750794953703663528"
							]
						],
						"Obstruction":-1,
						"ComplexVolumeN":[
							"8.1954 - 1.89242*I",
							"8.1954 + 1.89242*I",
							"-2.64192 + 2.05432*I",
							"-2.64192 - 2.05432*I",
							"2.64192 - 2.05432*I",
							"2.64192 + 2.05432*I",
							"0. + 4.00435*I",
							"0. - 4.00435*I",
							"-3.39729 - 2.12414*I",
							"-3.39729 + 2.12414*I",
							"-1.35986 + 0.095322*I",
							"-1.35986 - 0.095322*I",
							"-2.34523 + 5.2634*I",
							"-2.34523 - 5.2634*I",
							"0. - 0.739532*I",
							"0. + 0.739532*I",
							"1.35986 - 0.095322*I",
							"1.35986 + 0.095322*I",
							"3.39729 - 2.12414*I",
							"3.39729 + 2.12414*I",
							6.7397,
							"-8.1954 + 1.89242*I",
							"-8.1954 - 1.89242*I",
							"-5.53452 - 7.73594*I",
							"-5.53452 + 7.73594*I",
							"5.53452 + 7.73594*I",
							"5.53452 - 7.73594*I",
							"2.34523 + 5.2634*I",
							"2.34523 - 5.2634*I",
							-1.14323,
							"0. - 12.5403*I",
							"0. + 12.5403*I",
							1.14323,
							-6.7397
						],
						"uPolysN":[
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34"
						],
						"uPolys":[
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34"
						],
						"aCuspShape":"(-6709303290177034000118427210275 - 15228250343865546839857453647532*u + 49173262625937614594073260739978*u^2 + 45403908488061581293287751857666*u^3 - 76157891751463697335020120341229*u^4 - 200963514750434844216822208631044*u^5 + 117146138543837954517489336775566*u^6 + 336528432997260949986990782817462*u^7 + 49061857471064725110788099866004*u^8 - 600733057119786731190053327705212*u^9 - 72600613661912983480548332719444*u^10 + 703735706340094899398487571511998*u^11 - 138982535930530725010789516221210*u^12 - 536850706751728028323554015476542*u^13 + 378709163192180715636738242094348*u^14 + 278510528017372690176253311620136*u^15 - 282924617547858217599960706939825*u^16 - 347698734855724299622660955181602*u^17 + 106264810380269371744085635682002*u^18 + 594899626905224259063386303796982*u^19 - 145177607239633540824383957053253*u^20 - 620916713830953930230032110584526*u^21 + 301510655698117529381456731773258*u^22 + 368273445235608197656111532913130*u^23 - 324100410593903611967955053579409*u^24 - 100616839939948058163807413079652*u^25 + 203592037966422578102797581096848*u^26 - 16004519702529086186148642510208*u^27 - 78109540131160961220997622490920*u^28 + 23771230882015343334754557810406*u^29 + 17340467041964250582002323993515*u^30 - 8237262136206079029664033161243*u^31 - 1623721468588103952504155327948*u^32 + 1080565652052171461586628969617*u^33)\/333949418253343849369212957941",
						"RepresentationsN":[
							[
								"u->-0.334121 + 0.939075 I",
								"a->0.665187 + 1.18539 I",
								"b->0.168561 - 1.14983 I"
							],
							[
								"u->-0.334121 - 0.939075 I",
								"a->0.665187 - 1.18539 I",
								"b->0.168561 + 1.14983 I"
							],
							[
								"u->0.28646 + 0.973864 I",
								"a->0.697313 - 0.627321 I",
								"b->-0.30439 + 1.55545 I"
							],
							[
								"u->0.28646 - 0.973864 I",
								"a->0.697313 + 0.627321 I",
								"b->-0.30439 - 1.55545 I"
							],
							[
								"u->0.810678 + 0.499386 I",
								"a->0.792602 + 0.713045 I",
								"b->0.050287 - 0.622907 I"
							],
							[
								"u->0.810678 - 0.499386 I",
								"a->0.792602 - 0.713045 I",
								"b->0.050287 + 0.622907 I"
							],
							[
								"u->-0.995699 + 0.467507 I",
								"a->0.638734 + 0.769428 I",
								"b->0.60499 - 1.49342 I"
							],
							[
								"u->-0.995699 - 0.467507 I",
								"a->0.638734 - 0.769428 I",
								"b->0.60499 + 1.49342 I"
							],
							[
								"u->1.08897 + 0.372927 I",
								"a->0.911686 - 0.699013 I",
								"b->1.6261 + 0.98618 I"
							],
							[
								"u->1.08897 - 0.372927 I",
								"a->0.911686 + 0.699013 I",
								"b->1.6261 - 0.98618 I"
							],
							[
								"u->0.845756 + 0.036069 I",
								"a->-0.613787 + 0.53866 I",
								"b->0.203218 - 0.673856 I"
							],
							[
								"u->0.845756 - 0.036069 I",
								"a->-0.613787 - 0.53866 I",
								"b->0.203218 + 0.673856 I"
							],
							[
								"u->-1.11282 + 0.516604 I",
								"a->-0.84241 + 0.743758 I",
								"b->-0.101206 + 0.252455 I"
							],
							[
								"u->-1.11282 - 0.516604 I",
								"a->-0.84241 - 0.743758 I",
								"b->-0.101206 - 0.252455 I"
							],
							[
								"u->-0.304859 + 0.635319 I",
								"a->-0.625675 + 0.780084 I",
								"b->0.24828 - 2.17048 I"
							],
							[
								"u->-0.304859 - 0.635319 I",
								"a->-0.625675 - 0.780084 I",
								"b->0.24828 + 2.17048 I"
							],
							[
								"u->-0.538543 + 0.433436 I",
								"a->-0.920373 - 0.80772 I",
								"b->-0.674327 + 1.02101 I"
							],
							[
								"u->-0.538543 - 0.433436 I",
								"a->-0.920373 + 0.80772 I",
								"b->-0.674327 - 1.02101 I"
							],
							[
								"u->1.25348 + 0.421212 I",
								"a->0.690781 - 0.52964 I",
								"b->-0.104017 + 0.97741 I"
							],
							[
								"u->1.25348 - 0.421212 I",
								"a->0.690781 + 0.52964 I",
								"b->-0.104017 - 0.97741 I"
							],
							[
								"u->0.65005",
								"a->-2.7225",
								"b->-1.02677"
							],
							[
								"u->-1.33542 + 0.228599 I",
								"a->0.360026 - 0.641577 I",
								"b->0.062959 - 0.180613 I"
							],
							[
								"u->-1.33542 - 0.228599 I",
								"a->0.360026 + 0.641577 I",
								"b->0.062959 + 0.180613 I"
							],
							[
								"u->1.21547 + 0.599118 I",
								"a->-0.588471 + 0.824257 I",
								"b->-1.38976 - 1.48159 I"
							],
							[
								"u->1.21547 - 0.599118 I",
								"a->-0.588471 - 0.824257 I",
								"b->-1.38976 + 1.48159 I"
							],
							[
								"u->-1.20909 + 0.649293 I",
								"a->-0.573728 - 0.803607 I",
								"b->-0.46886 + 1.54639 I"
							],
							[
								"u->-1.20909 - 0.649293 I",
								"a->-0.573728 + 0.803607 I",
								"b->-0.46886 - 1.54639 I"
							],
							[
								"u->0.553222 + 1.26286 I",
								"a->-0.667081 + 0.588961 I",
								"b->0.13797 - 1.43868 I"
							],
							[
								"u->0.553222 - 1.26286 I",
								"a->-0.667081 - 0.588961 I",
								"b->0.13797 + 1.43868 I"
							],
							[
								"u->0.52288",
								"a->-0.711056",
								"b->0.786385"
							],
							[
								"u->1.26084 + 0.79719 I",
								"a->0.428806 - 0.903397 I",
								"b->1.11261 + 1.64372 I"
							],
							[
								"u->1.26084 - 0.79719 I",
								"a->0.428806 + 0.903397 I",
								"b->1.11261 - 1.64372 I"
							],
							[
								"u->-0.371797",
								"a->-1.40636",
								"b->-0.98079"
							],
							[
								"u->-1.76976",
								"a->-0.36731",
								"b->-0.123664"
							]
						],
						"Epsilon":0.966777,
						"uPolys_ij":[
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"16 + 296*u + 2217*u^2 + 9624*u^3 + 29632*u^4 + 73705*u^5 + 161808*u^6 + 336244*u^7 + 660024*u^8 + 1138476*u^9 + 1625058*u^10 + 1909564*u^11 + 1991628*u^12 + 2156510*u^13 + 2606358*u^14 + 3105100*u^15 + 3209490*u^16 + 2826300*u^17 + 2311327*u^18 + 2006368*u^19 + 1883704*u^20 + 1703297*u^21 + 1349646*u^22 + 914760*u^23 + 542174*u^24 + 293960*u^25 + 151443*u^26 + 73928*u^27 + 32710*u^28 + 12395*u^29 + 3823*u^30 + 914*u^31 + 159*u^32 + 18*u^33 + u^34",
							"-964 - 8204*u - 8517*u^2 + 87092*u^3 + 204032*u^4 - 74201*u^5 - 264192*u^6 + 47484*u^7 - 248508*u^8 + 73570*u^9 - 327250*u^10 - 81004*u^11 + 446086*u^12 + 844386*u^13 + 786200*u^14 + 1467554*u^15 + 1285078*u^16 + 1743838*u^17 + 1267805*u^18 + 1415858*u^19 + 904788*u^20 + 795251*u^21 + 466646*u^22 + 323164*u^23 + 169064*u^24 + 95204*u^25 + 45389*u^26 + 21154*u^27 + 8584*u^28 + 3191*u^29 + 1075*u^30 + 318*u^31 + 75*u^32 + 12*u^33 + u^34",
							"-167 + 4516*u - 6291*u^2 - 20569*u^3 + 58874*u^4 - 1159*u^5 - 253888*u^6 + 717028*u^7 - 1401326*u^8 + 2318816*u^9 - 3308166*u^10 + 4079094*u^11 - 4524758*u^12 + 4776130*u^13 - 4891748*u^14 + 4766838*u^15 - 4326121*u^16 + 3628860*u^17 - 2795131*u^18 + 1946801*u^19 - 1210388*u^20 + 669249*u^21 - 330040*u^22 + 142514*u^23 - 48457*u^24 + 8776*u^25 + 3111*u^26 - 3335*u^27 + 1565*u^28 - 493*u^29 + 176*u^30 - 80*u^31 + 32*u^32 - 8*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"-279 + 387*u + 1155*u^2 + 24795*u^3 - 16339*u^4 - 478453*u^5 + 470018*u^6 + 2622894*u^7 - 2595750*u^8 - 5906930*u^9 + 5020066*u^10 + 2337954*u^11 + 4913992*u^12 - 2678968*u^13 - 6581224*u^14 - 2242516*u^15 + 1255269*u^16 + 4584661*u^17 + 1817687*u^18 + 1095965*u^19 + 926453*u^20 + 345041*u^21 + 266312*u^22 + 50856*u^23 + 69205*u^24 + 24949*u^25 + 10005*u^26 + 6077*u^27 + 1212*u^28 + 844*u^29 + 158*u^30 + 37*u^31 + 16*u^32 + u^33 + u^34",
							"149 + 271*u + 1378*u^2 - 1700*u^3 - 3965*u^4 - 11379*u^5 - 13880*u^6 + 43378*u^7 - 6434*u^8 - 34786*u^9 - 133508*u^10 - 320632*u^11 + 164746*u^12 - 181326*u^13 + 746686*u^14 + 523904*u^15 + 1046301*u^16 + 1206703*u^17 + 765210*u^18 + 1020774*u^19 + 271777*u^20 + 449163*u^21 + 67354*u^22 + 110032*u^23 + 4897*u^24 + 15541*u^25 + 1464*u^26 + 330*u^27 - 64*u^28 - 54*u^29 + 105*u^30 + 6*u^31 - 9*u^32 - u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"149 + 644*u + 5935*u^2 + 11997*u^3 - 9398*u^4 - 27087*u^5 + 16564*u^6 + 82082*u^7 + 103654*u^8 + 98560*u^9 + 108358*u^10 + 30130*u^11 - 29504*u^12 + 41974*u^13 - 121690*u^14 - 289678*u^15 - 227557*u^16 - 236056*u^17 - 155475*u^18 + 31879*u^19 + 16984*u^20 + 80291*u^21 + 66612*u^22 + 23986*u^23 + 40713*u^24 - 262*u^25 + 13819*u^26 - 1677*u^27 + 2945*u^28 - 415*u^29 + 392*u^30 - 46*u^31 + 30*u^32 - 2*u^33 + u^34",
							"1 + 42*u - 411*u^2 + 325*u^3 + 4150*u^4 + 2569*u^5 - 4464*u^6 + 14120*u^7 + 83550*u^8 + 148404*u^9 + 195822*u^10 + 584850*u^11 + 1640438*u^12 + 2756490*u^13 + 3394764*u^14 + 4950008*u^15 + 8998269*u^16 + 13686954*u^17 + 15131467*u^18 + 12773469*u^19 + 10357084*u^20 + 10949457*u^21 + 13344688*u^22 + 14192244*u^23 + 11979573*u^24 + 7957466*u^25 + 4187857*u^26 + 1753371*u^27 + 582695*u^28 + 152191*u^29 + 30634*u^30 + 4594*u^31 + 484*u^32 + 32*u^33 + u^34",
							"149 - 644*u + 5935*u^2 - 11997*u^3 - 9398*u^4 + 27087*u^5 + 16564*u^6 - 82082*u^7 + 103654*u^8 - 98560*u^9 + 108358*u^10 - 30130*u^11 - 29504*u^12 - 41974*u^13 - 121690*u^14 + 289678*u^15 - 227557*u^16 + 236056*u^17 - 155475*u^18 - 31879*u^19 + 16984*u^20 - 80291*u^21 + 66612*u^22 - 23986*u^23 + 40713*u^24 + 262*u^25 + 13819*u^26 + 1677*u^27 + 2945*u^28 + 415*u^29 + 392*u^30 + 46*u^31 + 30*u^32 + 2*u^33 + u^34",
							"-937 - 1584*u + 5315*u^2 + 13145*u^3 - 26808*u^4 - 47181*u^5 + 52290*u^6 + 71348*u^7 - 18168*u^8 - 80074*u^9 + 70430*u^10 - 64532*u^11 - 133896*u^12 + 116854*u^13 + 19778*u^14 + 193670*u^15 + 230033*u^16 + 396948*u^17 + 193867*u^18 + 381285*u^19 + 150276*u^20 + 176947*u^21 + 103492*u^22 + 44088*u^23 + 46507*u^24 + 5358*u^25 + 13335*u^26 - 21*u^27 + 2527*u^28 - 89*u^29 + 322*u^30 - 8*u^31 + 26*u^32 + u^34",
							"-167 - 4516*u - 6291*u^2 + 20569*u^3 + 58874*u^4 + 1159*u^5 - 253888*u^6 - 717028*u^7 - 1401326*u^8 - 2318816*u^9 - 3308166*u^10 - 4079094*u^11 - 4524758*u^12 - 4776130*u^13 - 4891748*u^14 - 4766838*u^15 - 4326121*u^16 - 3628860*u^17 - 2795131*u^18 - 1946801*u^19 - 1210388*u^20 - 669249*u^21 - 330040*u^22 - 142514*u^23 - 48457*u^24 - 8776*u^25 + 3111*u^26 + 3335*u^27 + 1565*u^28 + 493*u^29 + 176*u^30 + 80*u^31 + 32*u^32 + 8*u^33 + u^34",
							"4916 + 13962*u + 42055*u^2 - 77542*u^3 - 218324*u^4 - 569817*u^5 - 592786*u^6 - 264662*u^7 + 131700*u^8 + 1745776*u^9 + 2972402*u^10 + 4170800*u^11 + 1879390*u^12 - 1064752*u^13 - 3446378*u^14 - 3850392*u^15 - 1251582*u^16 - 2773008*u^17 - 223565*u^18 + 1682836*u^19 + 593960*u^20 + 777811*u^21 + 119254*u^22 + 325848*u^23 + 180550*u^24 + 114762*u^25 + 48727*u^26 + 22070*u^27 + 11204*u^28 + 5493*u^29 + 2137*u^30 + 616*u^31 + 125*u^32 + 16*u^33 + u^34",
							"-1 - 7*u - 29*u^2 - 317*u^3 - 655*u^4 - 4555*u^5 - 2674*u^6 - 21344*u^7 - 6220*u^8 - 38574*u^9 - 8396*u^10 - 11482*u^11 + 9468*u^12 + 63648*u^13 + 49336*u^14 + 115010*u^15 + 74289*u^16 + 97883*u^17 + 65743*u^18 + 47513*u^19 + 42155*u^20 + 11949*u^21 + 21452*u^22 + 16*u^23 + 8743*u^24 - 1089*u^25 + 2789*u^26 - 413*u^27 + 684*u^28 - 90*u^29 + 126*u^30 - 13*u^31 + 16*u^32 - u^33 + u^34",
							"16 - 296*u + 2217*u^2 - 9624*u^3 + 29632*u^4 - 73705*u^5 + 161808*u^6 - 336244*u^7 + 660024*u^8 - 1138476*u^9 + 1625058*u^10 - 1909564*u^11 + 1991628*u^12 - 2156510*u^13 + 2606358*u^14 - 3105100*u^15 + 3209490*u^16 - 2826300*u^17 + 2311327*u^18 - 2006368*u^19 + 1883704*u^20 - 1703297*u^21 + 1349646*u^22 - 914760*u^23 + 542174*u^24 - 293960*u^25 + 151443*u^26 - 73928*u^27 + 32710*u^28 - 12395*u^29 + 3823*u^30 - 914*u^31 + 159*u^32 - 18*u^33 + u^34",
							"-1 + 7*u - 29*u^2 + 317*u^3 - 655*u^4 + 4555*u^5 - 2674*u^6 + 21344*u^7 - 6220*u^8 + 38574*u^9 - 8396*u^10 + 11482*u^11 + 9468*u^12 - 63648*u^13 + 49336*u^14 - 115010*u^15 + 74289*u^16 - 97883*u^17 + 65743*u^18 - 47513*u^19 + 42155*u^20 - 11949*u^21 + 21452*u^22 - 16*u^23 + 8743*u^24 + 1089*u^25 + 2789*u^26 + 413*u^27 + 684*u^28 + 90*u^29 + 126*u^30 + 13*u^31 + 16*u^32 + u^33 + u^34",
							"-937 + 1584*u + 5315*u^2 - 13145*u^3 - 26808*u^4 + 47181*u^5 + 52290*u^6 - 71348*u^7 - 18168*u^8 + 80074*u^9 + 70430*u^10 + 64532*u^11 - 133896*u^12 - 116854*u^13 + 19778*u^14 - 193670*u^15 + 230033*u^16 - 396948*u^17 + 193867*u^18 - 381285*u^19 + 150276*u^20 - 176947*u^21 + 103492*u^22 - 44088*u^23 + 46507*u^24 - 5358*u^25 + 13335*u^26 + 21*u^27 + 2527*u^28 + 89*u^29 + 322*u^30 + 8*u^31 + 26*u^32 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"1 - 42*u - 411*u^2 - 325*u^3 + 4150*u^4 - 2569*u^5 - 4464*u^6 - 14120*u^7 + 83550*u^8 - 148404*u^9 + 195822*u^10 - 584850*u^11 + 1640438*u^12 - 2756490*u^13 + 3394764*u^14 - 4950008*u^15 + 8998269*u^16 - 13686954*u^17 + 15131467*u^18 - 12773469*u^19 + 10357084*u^20 - 10949457*u^21 + 13344688*u^22 - 14192244*u^23 + 11979573*u^24 - 7957466*u^25 + 4187857*u^26 - 1753371*u^27 + 582695*u^28 - 152191*u^29 + 30634*u^30 - 4594*u^31 + 484*u^32 - 32*u^33 + u^34",
							"1 + u - 9*u^2 - 23*u^3 - 49*u^4 + 117*u^5 + 204*u^6 - 378*u^7 + 2218*u^8 + 668*u^9 - 17406*u^10 + 3488*u^11 + 44368*u^12 - 52350*u^13 - 44464*u^14 + 219548*u^15 - 65207*u^16 - 596327*u^17 + 217761*u^18 + 1194071*u^19 + 125157*u^20 - 1247279*u^21 - 692648*u^22 + 382914*u^23 + 397217*u^24 - 7941*u^25 - 94881*u^26 - 17003*u^27 + 10826*u^28 + 3524*u^29 - 482*u^30 - 291*u^31 - 8*u^32 + 9*u^33 + u^34",
							"-1744 + 11980*u - 7911*u^2 - 21266*u^3 - 170236*u^4 + 56195*u^5 + 436556*u^6 + 908600*u^7 + 95932*u^8 - 991720*u^9 - 713398*u^10 + 5314602*u^11 + 13507428*u^12 + 13497358*u^13 + 4117922*u^14 - 2933710*u^15 - 2229456*u^16 - 3437430*u^17 - 4444787*u^18 + 793836*u^19 + 3953588*u^20 - 778093*u^21 - 691504*u^22 + 577376*u^23 - 62848*u^24 - 85896*u^25 + 28949*u^26 - 8664*u^27 + 1774*u^28 - 1093*u^29 + 255*u^30 - 8*u^31 + 5*u^32 - 2*u^33 + u^34",
							"1 - u - 9*u^2 + 23*u^3 - 49*u^4 - 117*u^5 + 204*u^6 + 378*u^7 + 2218*u^8 - 668*u^9 - 17406*u^10 - 3488*u^11 + 44368*u^12 + 52350*u^13 - 44464*u^14 - 219548*u^15 - 65207*u^16 + 596327*u^17 + 217761*u^18 - 1194071*u^19 + 125157*u^20 + 1247279*u^21 - 692648*u^22 - 382914*u^23 + 397217*u^24 + 7941*u^25 - 94881*u^26 + 17003*u^27 + 10826*u^28 - 3524*u^29 - 482*u^30 + 291*u^31 - 8*u^32 - 9*u^33 + u^34",
							"-279 - 387*u + 1155*u^2 - 24795*u^3 - 16339*u^4 + 478453*u^5 + 470018*u^6 - 2622894*u^7 - 2595750*u^8 + 5906930*u^9 + 5020066*u^10 - 2337954*u^11 + 4913992*u^12 + 2678968*u^13 - 6581224*u^14 + 2242516*u^15 + 1255269*u^16 - 4584661*u^17 + 1817687*u^18 - 1095965*u^19 + 926453*u^20 - 345041*u^21 + 266312*u^22 - 50856*u^23 + 69205*u^24 - 24949*u^25 + 10005*u^26 - 6077*u^27 + 1212*u^28 - 844*u^29 + 158*u^30 - 37*u^31 + 16*u^32 - u^33 + u^34",
							"-964 + 8204*u - 8517*u^2 - 87092*u^3 + 204032*u^4 + 74201*u^5 - 264192*u^6 - 47484*u^7 - 248508*u^8 - 73570*u^9 - 327250*u^10 + 81004*u^11 + 446086*u^12 - 844386*u^13 + 786200*u^14 - 1467554*u^15 + 1285078*u^16 - 1743838*u^17 + 1267805*u^18 - 1415858*u^19 + 904788*u^20 - 795251*u^21 + 466646*u^22 - 323164*u^23 + 169064*u^24 - 95204*u^25 + 45389*u^26 - 21154*u^27 + 8584*u^28 - 3191*u^29 + 1075*u^30 - 318*u^31 + 75*u^32 - 12*u^33 + u^34"
						],
						"GeometricComponent":"{31, 32}",
						"uPolys_ij_N":[
							"4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34",
							"16 + 296*u + 2217*u^2 + 9624*u^3 + 29632*u^4 + 73705*u^5 + 161808*u^6 + 336244*u^7 + 660024*u^8 + 1138476*u^9 + 1625058*u^10 + 1909564*u^11 + 1991628*u^12 + 2156510*u^13 + 2606358*u^14 + 3105100*u^15 + 3209490*u^16 + 2826300*u^17 + 2311327*u^18 + 2006368*u^19 + 1883704*u^20 + 1703297*u^21 + 1349646*u^22 + 914760*u^23 + 542174*u^24 + 293960*u^25 + 151443*u^26 + 73928*u^27 + 32710*u^28 + 12395*u^29 + 3823*u^30 + 914*u^31 + 159*u^32 + 18*u^33 + u^34",
							"-964 - 8204*u - 8517*u^2 + 87092*u^3 + 204032*u^4 - 74201*u^5 - 264192*u^6 + 47484*u^7 - 248508*u^8 + 73570*u^9 - 327250*u^10 - 81004*u^11 + 446086*u^12 + 844386*u^13 + 786200*u^14 + 1467554*u^15 + 1285078*u^16 + 1743838*u^17 + 1267805*u^18 + 1415858*u^19 + 904788*u^20 + 795251*u^21 + 466646*u^22 + 323164*u^23 + 169064*u^24 + 95204*u^25 + 45389*u^26 + 21154*u^27 + 8584*u^28 + 3191*u^29 + 1075*u^30 + 318*u^31 + 75*u^32 + 12*u^33 + u^34",
							"-167 + 4516*u - 6291*u^2 - 20569*u^3 + 58874*u^4 - 1159*u^5 - 253888*u^6 + 717028*u^7 - 1401326*u^8 + 2318816*u^9 - 3308166*u^10 + 4079094*u^11 - 4524758*u^12 + 4776130*u^13 - 4891748*u^14 + 4766838*u^15 - 4326121*u^16 + 3628860*u^17 - 2795131*u^18 + 1946801*u^19 - 1210388*u^20 + 669249*u^21 - 330040*u^22 + 142514*u^23 - 48457*u^24 + 8776*u^25 + 3111*u^26 - 3335*u^27 + 1565*u^28 - 493*u^29 + 176*u^30 - 80*u^31 + 32*u^32 - 8*u^33 + u^34",
							"1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34",
							"-279 + 387*u + 1155*u^2 + 24795*u^3 - 16339*u^4 - 478453*u^5 + 470018*u^6 + 2622894*u^7 - 2595750*u^8 - 5906930*u^9 + 5020066*u^10 + 2337954*u^11 + 4913992*u^12 - 2678968*u^13 - 6581224*u^14 - 2242516*u^15 + 1255269*u^16 + 4584661*u^17 + 1817687*u^18 + 1095965*u^19 + 926453*u^20 + 345041*u^21 + 266312*u^22 + 50856*u^23 + 69205*u^24 + 24949*u^25 + 10005*u^26 + 6077*u^27 + 1212*u^28 + 844*u^29 + 158*u^30 + 37*u^31 + 16*u^32 + u^33 + u^34",
							"149 + 271*u + 1378*u^2 - 1700*u^3 - 3965*u^4 - 11379*u^5 - 13880*u^6 + 43378*u^7 - 6434*u^8 - 34786*u^9 - 133508*u^10 - 320632*u^11 + 164746*u^12 - 181326*u^13 + 746686*u^14 + 523904*u^15 + 1046301*u^16 + 1206703*u^17 + 765210*u^18 + 1020774*u^19 + 271777*u^20 + 449163*u^21 + 67354*u^22 + 110032*u^23 + 4897*u^24 + 15541*u^25 + 1464*u^26 + 330*u^27 - 64*u^28 - 54*u^29 + 105*u^30 + 6*u^31 - 9*u^32 - u^33 + u^34",
							"4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34",
							"149 + 644*u + 5935*u^2 + 11997*u^3 - 9398*u^4 - 27087*u^5 + 16564*u^6 + 82082*u^7 + 103654*u^8 + 98560*u^9 + 108358*u^10 + 30130*u^11 - 29504*u^12 + 41974*u^13 - 121690*u^14 - 289678*u^15 - 227557*u^16 - 236056*u^17 - 155475*u^18 + 31879*u^19 + 16984*u^20 + 80291*u^21 + 66612*u^22 + 23986*u^23 + 40713*u^24 - 262*u^25 + 13819*u^26 - 1677*u^27 + 2945*u^28 - 415*u^29 + 392*u^30 - 46*u^31 + 30*u^32 - 2*u^33 + u^34",
							"1 + 42*u - 411*u^2 + 325*u^3 + 4150*u^4 + 2569*u^5 - 4464*u^6 + 14120*u^7 + 83550*u^8 + 148404*u^9 + 195822*u^10 + 584850*u^11 + 1640438*u^12 + 2756490*u^13 + 3394764*u^14 + 4950008*u^15 + 8998269*u^16 + 13686954*u^17 + 15131467*u^18 + 12773469*u^19 + 10357084*u^20 + 10949457*u^21 + 13344688*u^22 + 14192244*u^23 + 11979573*u^24 + 7957466*u^25 + 4187857*u^26 + 1753371*u^27 + 582695*u^28 + 152191*u^29 + 30634*u^30 + 4594*u^31 + 484*u^32 + 32*u^33 + u^34",
							"149 - 644*u + 5935*u^2 - 11997*u^3 - 9398*u^4 + 27087*u^5 + 16564*u^6 - 82082*u^7 + 103654*u^8 - 98560*u^9 + 108358*u^10 - 30130*u^11 - 29504*u^12 - 41974*u^13 - 121690*u^14 + 289678*u^15 - 227557*u^16 + 236056*u^17 - 155475*u^18 - 31879*u^19 + 16984*u^20 - 80291*u^21 + 66612*u^22 - 23986*u^23 + 40713*u^24 + 262*u^25 + 13819*u^26 + 1677*u^27 + 2945*u^28 + 415*u^29 + 392*u^30 + 46*u^31 + 30*u^32 + 2*u^33 + u^34",
							"-937 - 1584*u + 5315*u^2 + 13145*u^3 - 26808*u^4 - 47181*u^5 + 52290*u^6 + 71348*u^7 - 18168*u^8 - 80074*u^9 + 70430*u^10 - 64532*u^11 - 133896*u^12 + 116854*u^13 + 19778*u^14 + 193670*u^15 + 230033*u^16 + 396948*u^17 + 193867*u^18 + 381285*u^19 + 150276*u^20 + 176947*u^21 + 103492*u^22 + 44088*u^23 + 46507*u^24 + 5358*u^25 + 13335*u^26 - 21*u^27 + 2527*u^28 - 89*u^29 + 322*u^30 - 8*u^31 + 26*u^32 + u^34",
							"-167 - 4516*u - 6291*u^2 + 20569*u^3 + 58874*u^4 + 1159*u^5 - 253888*u^6 - 717028*u^7 - 1401326*u^8 - 2318816*u^9 - 3308166*u^10 - 4079094*u^11 - 4524758*u^12 - 4776130*u^13 - 4891748*u^14 - 4766838*u^15 - 4326121*u^16 - 3628860*u^17 - 2795131*u^18 - 1946801*u^19 - 1210388*u^20 - 669249*u^21 - 330040*u^22 - 142514*u^23 - 48457*u^24 - 8776*u^25 + 3111*u^26 + 3335*u^27 + 1565*u^28 + 493*u^29 + 176*u^30 + 80*u^31 + 32*u^32 + 8*u^33 + u^34",
							"4916 + 13962*u + 42055*u^2 - 77542*u^3 - 218324*u^4 - 569817*u^5 - 592786*u^6 - 264662*u^7 + 131700*u^8 + 1745776*u^9 + 2972402*u^10 + 4170800*u^11 + 1879390*u^12 - 1064752*u^13 - 3446378*u^14 - 3850392*u^15 - 1251582*u^16 - 2773008*u^17 - 223565*u^18 + 1682836*u^19 + 593960*u^20 + 777811*u^21 + 119254*u^22 + 325848*u^23 + 180550*u^24 + 114762*u^25 + 48727*u^26 + 22070*u^27 + 11204*u^28 + 5493*u^29 + 2137*u^30 + 616*u^31 + 125*u^32 + 16*u^33 + u^34",
							"-1 - 7*u - 29*u^2 - 317*u^3 - 655*u^4 - 4555*u^5 - 2674*u^6 - 21344*u^7 - 6220*u^8 - 38574*u^9 - 8396*u^10 - 11482*u^11 + 9468*u^12 + 63648*u^13 + 49336*u^14 + 115010*u^15 + 74289*u^16 + 97883*u^17 + 65743*u^18 + 47513*u^19 + 42155*u^20 + 11949*u^21 + 21452*u^22 + 16*u^23 + 8743*u^24 - 1089*u^25 + 2789*u^26 - 413*u^27 + 684*u^28 - 90*u^29 + 126*u^30 - 13*u^31 + 16*u^32 - u^33 + u^34",
							"16 - 296*u + 2217*u^2 - 9624*u^3 + 29632*u^4 - 73705*u^5 + 161808*u^6 - 336244*u^7 + 660024*u^8 - 1138476*u^9 + 1625058*u^10 - 1909564*u^11 + 1991628*u^12 - 2156510*u^13 + 2606358*u^14 - 3105100*u^15 + 3209490*u^16 - 2826300*u^17 + 2311327*u^18 - 2006368*u^19 + 1883704*u^20 - 1703297*u^21 + 1349646*u^22 - 914760*u^23 + 542174*u^24 - 293960*u^25 + 151443*u^26 - 73928*u^27 + 32710*u^28 - 12395*u^29 + 3823*u^30 - 914*u^31 + 159*u^32 - 18*u^33 + u^34",
							"-1 + 7*u - 29*u^2 + 317*u^3 - 655*u^4 + 4555*u^5 - 2674*u^6 + 21344*u^7 - 6220*u^8 + 38574*u^9 - 8396*u^10 + 11482*u^11 + 9468*u^12 - 63648*u^13 + 49336*u^14 - 115010*u^15 + 74289*u^16 - 97883*u^17 + 65743*u^18 - 47513*u^19 + 42155*u^20 - 11949*u^21 + 21452*u^22 - 16*u^23 + 8743*u^24 + 1089*u^25 + 2789*u^26 + 413*u^27 + 684*u^28 + 90*u^29 + 126*u^30 + 13*u^31 + 16*u^32 + u^33 + u^34",
							"-937 + 1584*u + 5315*u^2 - 13145*u^3 - 26808*u^4 + 47181*u^5 + 52290*u^6 - 71348*u^7 - 18168*u^8 + 80074*u^9 + 70430*u^10 + 64532*u^11 - 133896*u^12 - 116854*u^13 + 19778*u^14 - 193670*u^15 + 230033*u^16 - 396948*u^17 + 193867*u^18 - 381285*u^19 + 150276*u^20 - 176947*u^21 + 103492*u^22 - 44088*u^23 + 46507*u^24 - 5358*u^25 + 13335*u^26 + 21*u^27 + 2527*u^28 + 89*u^29 + 322*u^30 + 8*u^31 + 26*u^32 + u^34",
							"1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34",
							"1 - 42*u - 411*u^2 - 325*u^3 + 4150*u^4 - 2569*u^5 - 4464*u^6 - 14120*u^7 + 83550*u^8 - 148404*u^9 + 195822*u^10 - 584850*u^11 + 1640438*u^12 - 2756490*u^13 + 3394764*u^14 - 4950008*u^15 + 8998269*u^16 - 13686954*u^17 + 15131467*u^18 - 12773469*u^19 + 10357084*u^20 - 10949457*u^21 + 13344688*u^22 - 14192244*u^23 + 11979573*u^24 - 7957466*u^25 + 4187857*u^26 - 1753371*u^27 + 582695*u^28 - 152191*u^29 + 30634*u^30 - 4594*u^31 + 484*u^32 - 32*u^33 + u^34",
							"1 + u - 9*u^2 - 23*u^3 - 49*u^4 + 117*u^5 + 204*u^6 - 378*u^7 + 2218*u^8 + 668*u^9 - 17406*u^10 + 3488*u^11 + 44368*u^12 - 52350*u^13 - 44464*u^14 + 219548*u^15 - 65207*u^16 - 596327*u^17 + 217761*u^18 + 1194071*u^19 + 125157*u^20 - 1247279*u^21 - 692648*u^22 + 382914*u^23 + 397217*u^24 - 7941*u^25 - 94881*u^26 - 17003*u^27 + 10826*u^28 + 3524*u^29 - 482*u^30 - 291*u^31 - 8*u^32 + 9*u^33 + u^34",
							"-1744 + 11980*u - 7911*u^2 - 21266*u^3 - 170236*u^4 + 56195*u^5 + 436556*u^6 + 908600*u^7 + 95932*u^8 - 991720*u^9 - 713398*u^10 + 5314602*u^11 + 13507428*u^12 + 13497358*u^13 + 4117922*u^14 - 2933710*u^15 - 2229456*u^16 - 3437430*u^17 - 4444787*u^18 + 793836*u^19 + 3953588*u^20 - 778093*u^21 - 691504*u^22 + 577376*u^23 - 62848*u^24 - 85896*u^25 + 28949*u^26 - 8664*u^27 + 1774*u^28 - 1093*u^29 + 255*u^30 - 8*u^31 + 5*u^32 - 2*u^33 + u^34",
							"1 - u - 9*u^2 + 23*u^3 - 49*u^4 - 117*u^5 + 204*u^6 + 378*u^7 + 2218*u^8 - 668*u^9 - 17406*u^10 - 3488*u^11 + 44368*u^12 + 52350*u^13 - 44464*u^14 - 219548*u^15 - 65207*u^16 + 596327*u^17 + 217761*u^18 - 1194071*u^19 + 125157*u^20 + 1247279*u^21 - 692648*u^22 - 382914*u^23 + 397217*u^24 + 7941*u^25 - 94881*u^26 + 17003*u^27 + 10826*u^28 - 3524*u^29 - 482*u^30 + 291*u^31 - 8*u^32 - 9*u^33 + u^34",
							"-279 - 387*u + 1155*u^2 - 24795*u^3 - 16339*u^4 + 478453*u^5 + 470018*u^6 - 2622894*u^7 - 2595750*u^8 + 5906930*u^9 + 5020066*u^10 - 2337954*u^11 + 4913992*u^12 + 2678968*u^13 - 6581224*u^14 + 2242516*u^15 + 1255269*u^16 - 4584661*u^17 + 1817687*u^18 - 1095965*u^19 + 926453*u^20 - 345041*u^21 + 266312*u^22 - 50856*u^23 + 69205*u^24 - 24949*u^25 + 10005*u^26 - 6077*u^27 + 1212*u^28 - 844*u^29 + 158*u^30 - 37*u^31 + 16*u^32 - u^33 + u^34",
							"-964 + 8204*u - 8517*u^2 - 87092*u^3 + 204032*u^4 + 74201*u^5 - 264192*u^6 - 47484*u^7 - 248508*u^8 - 73570*u^9 - 327250*u^10 + 81004*u^11 + 446086*u^12 - 844386*u^13 + 786200*u^14 - 1467554*u^15 + 1285078*u^16 - 1743838*u^17 + 1267805*u^18 - 1415858*u^19 + 904788*u^20 - 795251*u^21 + 466646*u^22 - 323164*u^23 + 169064*u^24 - 95204*u^25 + 45389*u^26 - 21154*u^27 + 8584*u^28 - 3191*u^29 + 1075*u^30 - 318*u^31 + 75*u^32 - 12*u^33 + u^34"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{2, 6}",
								"{3, 6}",
								"{3, 7}"
							],
							[
								"{1, 5}",
								"{2, 3}",
								"{6, 7}"
							],
							[
								"{2, 7}"
							],
							[
								"{1, 9}"
							],
							[
								"{1, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{6, 10}"
							],
							[
								"{4, 9}"
							],
							[
								"{5, 8}",
								"{5, 9}",
								"{6, 9}"
							],
							[
								"{2, 8}"
							],
							[
								"{1, 2}",
								"{3, 4}",
								"{4, 5}"
							],
							[
								"{3, 10}"
							],
							[
								"{4, 8}"
							],
							[
								"{3, 5}"
							],
							[
								"{2, 10}"
							],
							[
								"{3, 9}"
							],
							[
								"{1, 7}",
								"{5, 6}",
								"{8, 9}"
							],
							[
								"{2, 9}"
							],
							[
								"{3, 8}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{2, 4}",
								"{2, 5}"
							],
							[
								"{1, 10}",
								"{7, 8}",
								"{9, 10}"
							],
							[
								"{5, 7}",
								"{5, 10}"
							],
							[
								"{4, 10}"
							],
							[
								"{1, 6}",
								"{4, 6}"
							],
							[
								"{4, 7}"
							],
							[
								"{6, 8}"
							]
						],
						"SortedReprnIndices":"{32, 31, 26, 25, 27, 24, 28, 13, 29, 14, 7, 8, 20, 10, 19, 9, 6, 3, 5, 4, 2, 22, 1, 23, 16, 15, 18, 11, 17, 12, 21, 34, 33, 30}",
						"aCuspShapeN":[
							"7.3452228237965744838`5.137911730548288 + 1.7955665338283127067`4.5261082578440925*I",
							"7.3452228237965744838`5.137911730548288 - 1.7955665338283127067`4.5261082578440925*I",
							"-2.8716207234861347486`4.96845281213924 - 3.2901393201721727315`5.027540021751499*I",
							"-2.8716207234861347486`4.96845281213924 + 3.2901393201721727315`5.027540021751499*I",
							"2.8716207234861345463`4.96845281213924 + 3.2901393201721724473`5.027540021751499*I",
							"2.8716207234861345463`4.96845281213924 - 3.2901393201721724473`5.027540021751499*I",
							"0``4.33780130570644 - 6.4970122135685191032`5.150514988891761*I",
							"0``4.33780130570644 + 6.4970122135685191032`5.150514988891761*I",
							"-2.1823428680865395893`5.014203977202811 + 2.0394848731806401093`4.9848014820557855*I",
							"-2.1823428680865395893`5.014203977202811 - 2.0394848731806401093`4.9848014820557855*I",
							"-5.800268785793669453`5.149344852926856 + 0.4263596722758035291`4.015672853304856*I",
							"-5.800268785793669453`5.149344852926856 - 0.4263596722758035291`4.015672853304856*I",
							"-1.7919374358679172769`4.764333867328486 - 3.9749328118850719591`5.110340816993019*I",
							"-1.7919374358679172769`4.764333867328486 + 3.9749328118850719591`5.110340816993019*I",
							"0``4.511222224446899 - 4.3580556674117867749`5.150514997831977*I",
							"0``4.511222224446899 + 4.3580556674117867749`5.150514997831977*I",
							"5.8002687857936693552`5.149344852926856 - 0.4263596722758035028`4.015672853304856*I",
							"5.8002687857936693552`5.149344852926856 + 0.4263596722758035028`4.015672853304856*I",
							"2.1823428680864114688`5.014203977202806 + 2.0394848731805680611`4.984801482055791*I",
							"2.1823428680864114688`5.014203977202806 - 2.0394848731805680611`4.984801482055791*I",
							-7.32,
							"-7.3452228237966514926`5.137911730548288 - 1.7955665338282777538`4.52610825784408*I",
							"-7.3452228237966514926`5.137911730548288 + 1.7955665338282777538`4.52610825784408*I",
							"-3.5353535188436733638`4.8574543792173275 + 5.9744962270246419475`5.0853228226949705*I",
							"-3.5353535188436733638`4.8574543792173275 - 5.9744962270246419475`5.0853228226949705*I",
							"3.5353535188253074572`4.857454379215653 - 5.9744962270246881958`5.085322822695558*I",
							"3.5353535188253074572`4.857454379215653 + 5.9744962270246881958`5.085322822695558*I",
							"1.7919374359347526083`4.764333867341936 - 3.9749328118852095668`5.110340816990285*I",
							"1.7919374359347526083`4.764333867341936 + 3.9749328118852095668`5.110340816990285*I",
							-1.0334000000000001e1,
							"0``4.280389263574845 + 7.0730829689481397679`5.129998016064899*I",
							"0``4.280389263574845 - 7.0730829689481397679`5.129998016064899*I",
							1.0334000000000001e1,
							0
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_79_1",
						"Generators":[
							"a",
							"2 + b - v",
							"1 - 3*v + v^2"
						],
						"VariableOrder":[
							"b",
							"a",
							"v"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"ZeroDimensionalVars":[
							"b",
							"a",
							"v"
						],
						"Timings":{
							"TimingZeroDimVars":6.4466e-2,
							"TimingmagmaVCompNormalize":0.157804,
							"TimingNumberOfSols":3.1842e-2,
							"TimingIsRadical":2.101e-3,
							"TimingArcColoring":5.7984e-2,
							"TimingObstruction":1.056e-3,
							"TimingComplexVolumeN":1.225761,
							"TimingaCuspShapeN":8.218999999999999e-3,
							"TiminguValues":0.643715,
							"TiminguPolysN":3.24e-4,
							"TiminguPolys":0.806578,
							"TimingaCuspShape":9.0779e-2,
							"TimingRepresentationsN":3.3155000000000004e-2,
							"TiminguValues_ij":0.151118,
							"TiminguPolys_ij_N":3.26e-4
						},
						"Legacy":{
							"IdealName":"J10_79_1",
							"Generators":[
								"2 + b - v",
								"1 - 3*v + v^2"
							],
							"VariableOrder":[
								"b",
								"a",
								"v"
							],
							"Characteristic":0,
							"MonomialOrder":"lex"
						},
						"NumberOfSols":2,
						"IsRadical":true,
						"ArcColoring":[
							[
								"-v",
								-1
							],
							"{1, 0}",
							"{1, 0}",
							[
								"1 + v",
								1
							],
							[
								"v",
								1
							],
							[
								"v",
								0
							],
							[
								"v",
								0
							],
							[
								"1 - 2*v",
								-1
							],
							[
								0,
								"-2 + v"
							],
							[
								"-1 + 2*v",
								"-2 + v"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							-0.657974,
							7.23771
						],
						"uPolysN":[
							"1 - 2*u + u^2",
							"u^2",
							"1 + 2*u + u^2",
							"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"
						],
						"uPolys":[
							"(-1 + u)^2",
							"u^2",
							"(1 + u)^2",
							"(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"
						],
						"aCuspShape":9,
						"RepresentationsN":[
							[
								"v->0.381966",
								"a->0",
								"b->-1.61803"
							],
							[
								"v->2.61803",
								"a->0",
								"b->0.618034"
							]
						],
						"Epsilon":3.16228,
						"uPolys_ij_N":[
							"4 + 4*u + u^2",
							"1 + 2*u + u^2",
							"u^2",
							"1 - 2*u + u^2",
							"-1 + u + u^2",
							"-1 + u + u^2",
							"-1 - u + u^2",
							"1 + 3*u + u^2",
							"1 - 3*u + u^2",
							"-5 + u^2"
						],
						"GeometricComponent":0,
						"Multiplicity":1,
						"ij_list":[
							[
								"{4, 10}"
							],
							[
								"{2, 8}",
								"{3, 8}"
							],
							[
								"{1, 5}",
								"{2, 3}",
								"{2, 6}",
								"{2, 7}",
								"{3, 6}",
								"{3, 7}",
								"{6, 7}"
							],
							[
								"{1, 2}",
								"{1, 3}",
								"{1, 4}",
								"{2, 4}",
								"{2, 5}",
								"{3, 4}",
								"{3, 5}",
								"{4, 5}"
							],
							[
								"{1, 8}",
								"{1, 9}"
							],
							[
								"{2, 9}",
								"{2, 10}",
								"{3, 9}",
								"{3, 10}",
								"{4, 8}"
							],
							[
								"{5, 8}",
								"{5, 9}",
								"{6, 9}",
								"{6, 10}",
								"{7, 9}",
								"{7, 10}",
								"{8, 10}"
							],
							[
								"{4, 6}",
								"{4, 7}",
								"{5, 6}",
								"{5, 7}",
								"{5, 10}",
								"{6, 8}",
								"{7, 8}",
								"{8, 9}",
								"{9, 10}"
							],
							[
								"{1, 6}",
								"{1, 7}",
								"{1, 10}"
							],
							[
								"{4, 9}"
							]
						],
						"SortedReprnIndices":"{2, 1}",
						"aCuspShapeN":[
							9.0,
							9.0
						],
						"Abelian":false
					},
					{
						"IdealName":"J10_79_2",
						"Generators":[
							"-1 + b - u",
							"a",
							"-1 + u + u^2"
						],
						"VariableOrder":[
							"b",
							"a",
							"u"
						],
						"Characteristic":0,
						"KnownGroebner":[],
						"Status":[
							"vCompNormalize"
						],
						"MonomialOrder":"lex",
						"IsHomogeneous":false,
						"IsZeroDim":true,
						"IdealDimension":0,
						"Timings":{
							"TimingGroebner":7.8139e-2,
							"TimingZeroDimVars":6.9478e-2,
							"TimingmagmaVCompNormalize":7.1005e-2,
							"TimingNumberOfSols":3.2904e-2,
							"TimingIsRadical":1.935e-3,
							"TimingArcColoring":6.468e-2,
							"TimingObstruction":1.057e-3,
							"TimingComplexVolumeN":1.892416,
							"TimingaCuspShapeN":8.102e-3,
							"TiminguValues":0.63748,
							"TiminguPolysN":3.1800000000000003e-4,
							"TiminguPolys":0.806024,
							"TimingaCuspShape":9.406800000000001e-2,
							"TimingRepresentationsN":3.238e-2,
							"TiminguValues_ij":0.154718,
							"TiminguPoly_ij":0.639679,
							"TiminguPolys_ij_N":2.86e-4
						},
						"ZeroDimensionalVars":[
							"b",
							"a",
							"u"
						],
						"NumberOfSols":2,
						"IsRadical":true,
						"ArcColoring":[
							[
								"u",
								"-1 + u"
							],
							"{1, 0}",
							[
								1,
								"1 - u"
							],
							[
								"u",
								"u"
							],
							[
								0,
								"u"
							],
							[
								0,
								"u"
							],
							[
								"-u",
								"1 - u"
							],
							[
								0,
								"1 + u"
							],
							[
								0,
								"1 + u"
							],
							[
								"u",
								"2*u"
							]
						],
						"Obstruction":1,
						"ComplexVolumeN":[
							0.657974,
							-7.23771
						],
						"uPolysN":[
							"-1 + u + u^2",
							"-1 + u + u^2",
							"-1 - u + u^2",
							"-1 - u + u^2",
							"u^2",
							"-1 - u + u^2",
							"1 + 2*u + u^2",
							"u^2",
							"1 - 2*u + u^2",
							"1 - 2*u + u^2"
						],
						"uPolys":[
							"-1 + u + u^2",
							"-1 + u + u^2",
							"-1 - u + u^2",
							"-1 - u + u^2",
							"u^2",
							"-1 - u + u^2",
							"(1 + u)^2",
							"u^2",
							"(-1 + u)^2",
							"(-1 + u)^2"
						],
						"aCuspShape":-9,
						"RepresentationsN":[
							[
								"u->0.618034",
								"a->0",
								"b->1.61803"
							],
							[
								"u->-1.61803",
								"a->0",
								"b->-0.618034"
							]
						],
						"Epsilon":3.16228,
						"uPolys_ij":[
							"(1 + u)^2",
							"u^2",
							"(-1 + u)^2",
							"1 - 3*u + u^2",
							"1 + 3*u + u^2",
							"-1 + u + u^2",
							"-4 + 2*u + u^2",
							"-1 - u + u^2"
						],
						"GeometricComponent":0,
						"uPolys_ij_N":[
							"1 + 2*u + u^2",
							"u^2",
							"1 - 2*u + u^2",
							"1 - 3*u + u^2",
							"1 + 3*u + u^2",
							"-1 + u + u^2",
							"-4 + 2*u + u^2",
							"-1 - u + u^2"
						],
						"Multiplicity":1,
						"ij_list":[
							[
								"{7, 8}",
								"{7, 9}",
								"{7, 10}",
								"{8, 10}",
								"{9, 10}"
							],
							[
								"{1, 7}",
								"{5, 6}",
								"{5, 8}",
								"{5, 9}",
								"{6, 8}",
								"{6, 9}",
								"{8, 9}"
							],
							[
								"{1, 8}",
								"{1, 9}",
								"{1, 10}",
								"{3, 10}",
								"{4, 8}",
								"{4, 9}"
							],
							[
								"{1, 2}",
								"{1, 5}",
								"{1, 6}",
								"{2, 3}",
								"{2, 7}",
								"{3, 4}",
								"{4, 5}",
								"{4, 6}",
								"{4, 10}",
								"{5, 7}",
								"{6, 7}"
							],
							[
								"{5, 10}",
								"{6, 10}"
							],
							[
								"{1, 3}",
								"{1, 4}",
								"{2, 4}",
								"{2, 5}",
								"{2, 6}",
								"{3, 5}",
								"{3, 6}",
								"{3, 7}",
								"{4, 7}"
							],
							[
								"{2, 10}"
							],
							[
								"{2, 8}",
								"{2, 9}",
								"{3, 8}",
								"{3, 9}"
							]
						],
						"SortedReprnIndices":"{2, 1}",
						"aCuspShapeN":[
							-9.0,
							-9.0
						],
						"Abelian":false
					},
					{
						"IdealName":"abJ10_79_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":7.2912e-2,
							"TimingZeroDimVars":6.5708e-2,
							"TimingmagmaVCompNormalize":6.7082e-2,
							"TimingNumberOfSols":2.6536e-2,
							"TimingIsRadical":1.619e-3,
							"TimingArcColoring":6.2981e-2,
							"TimingObstruction":3.63e-4,
							"TimingComplexVolumeN":0.471746,
							"TimingaCuspShapeN":4.313e-3,
							"TiminguValues":0.630145,
							"TiminguPolysN":7.2e-5,
							"TiminguPolys":0.812778,
							"TimingaCuspShape":9.0558e-2,
							"TimingRepresentationsN":2.5615000000000002e-2,
							"TiminguValues_ij":0.148871,
							"TiminguPoly_ij":0.151488,
							"TiminguPolys_ij_N":4.6e-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*(-1 + u + u^2)*(1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34)",
				"u^2*(-1 + u + u^2)*(4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34)",
				"(1 + u)^2*(-1 - u + u^2)*(1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34)",
				"(1 + u)^2*(-1 - u + u^2)*(1 + 10*u + 29*u^2 + 69*u^3 + 64*u^4 - 57*u^5 - 208*u^6 - 208*u^7 + 46*u^8 + 188*u^9 - 154*u^10 - 158*u^11 + 906*u^12 + 1334*u^13 - 556*u^14 - 3064*u^15 - 1867*u^16 + 2998*u^17 + 4119*u^18 - 715*u^19 - 4050*u^20 - 1617*u^21 + 2368*u^22 + 2300*u^23 - 867*u^24 - 1658*u^25 + 213*u^26 + 779*u^27 - 59*u^28 - 243*u^29 + 26*u^30 + 46*u^31 - 8*u^32 - 4*u^33 + u^34)",
				"u^2*(-1 - u + u^2)*(4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34)",
				"u^2*(-1 - u + u^2)*(4 + 4*u - 35*u^2 - 34*u^3 + 90*u^4 - u^5 - 272*u^6 + 36*u^7 + 356*u^8 - 312*u^9 - 596*u^10 + 366*u^11 + 762*u^12 - 74*u^13 - 690*u^14 - 260*u^15 + 420*u^16 + 128*u^17 - 431*u^18 + 144*u^19 + 678*u^20 - 109*u^21 - 746*u^22 - 148*u^23 + 496*u^24 + 276*u^25 - 183*u^26 - 204*u^27 + 18*u^28 + 85*u^29 + 15*u^30 - 20*u^31 - 7*u^32 + 2*u^33 + u^34)",
				"(1 + u)^2*(-1 - u + u^2)*(1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34)",
				"u^2*(-1 + u + u^2)*(4 - 4*u - 35*u^2 + 34*u^3 + 90*u^4 + u^5 - 272*u^6 - 36*u^7 + 356*u^8 + 312*u^9 - 596*u^10 - 366*u^11 + 762*u^12 + 74*u^13 - 690*u^14 + 260*u^15 + 420*u^16 - 128*u^17 - 431*u^18 - 144*u^19 + 678*u^20 + 109*u^21 - 746*u^22 + 148*u^23 + 496*u^24 - 276*u^25 - 183*u^26 + 204*u^27 + 18*u^28 - 85*u^29 + 15*u^30 + 20*u^31 - 7*u^32 - 2*u^33 + u^34)",
				"(-1 + u)^2*(-1 + u + u^2)*(1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34)",
				"(-1 + u)^2*(-1 + u + u^2)*(1 - 10*u + 29*u^2 - 69*u^3 + 64*u^4 + 57*u^5 - 208*u^6 + 208*u^7 + 46*u^8 - 188*u^9 - 154*u^10 + 158*u^11 + 906*u^12 - 1334*u^13 - 556*u^14 + 3064*u^15 - 1867*u^16 - 2998*u^17 + 4119*u^18 + 715*u^19 - 4050*u^20 + 1617*u^21 + 2368*u^22 - 2300*u^23 - 867*u^24 + 1658*u^25 + 213*u^26 - 779*u^27 - 59*u^28 + 243*u^29 + 26*u^30 - 46*u^31 - 8*u^32 + 4*u^33 + u^34)"
			],
			"RileyPolyC":[
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)",
				"y^2*(1 - 3*y + y^2)*(16 - 296*y + 2217*y^2 - 9624*y^3 + 29632*y^4 - 73705*y^5 + 161808*y^6 - 336244*y^7 + 660024*y^8 - 1138476*y^9 + 1625058*y^10 - 1909564*y^11 + 1991628*y^12 - 2156510*y^13 + 2606358*y^14 - 3105100*y^15 + 3209490*y^16 - 2826300*y^17 + 2311327*y^18 - 2006368*y^19 + 1883704*y^20 - 1703297*y^21 + 1349646*y^22 - 914760*y^23 + 542174*y^24 - 293960*y^25 + 151443*y^26 - 73928*y^27 + 32710*y^28 - 12395*y^29 + 3823*y^30 - 914*y^31 + 159*y^32 - 18*y^33 + y^34)",
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)",
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)",
				"y^2*(1 - 3*y + y^2)*(16 - 296*y + 2217*y^2 - 9624*y^3 + 29632*y^4 - 73705*y^5 + 161808*y^6 - 336244*y^7 + 660024*y^8 - 1138476*y^9 + 1625058*y^10 - 1909564*y^11 + 1991628*y^12 - 2156510*y^13 + 2606358*y^14 - 3105100*y^15 + 3209490*y^16 - 2826300*y^17 + 2311327*y^18 - 2006368*y^19 + 1883704*y^20 - 1703297*y^21 + 1349646*y^22 - 914760*y^23 + 542174*y^24 - 293960*y^25 + 151443*y^26 - 73928*y^27 + 32710*y^28 - 12395*y^29 + 3823*y^30 - 914*y^31 + 159*y^32 - 18*y^33 + y^34)",
				"y^2*(1 - 3*y + y^2)*(16 - 296*y + 2217*y^2 - 9624*y^3 + 29632*y^4 - 73705*y^5 + 161808*y^6 - 336244*y^7 + 660024*y^8 - 1138476*y^9 + 1625058*y^10 - 1909564*y^11 + 1991628*y^12 - 2156510*y^13 + 2606358*y^14 - 3105100*y^15 + 3209490*y^16 - 2826300*y^17 + 2311327*y^18 - 2006368*y^19 + 1883704*y^20 - 1703297*y^21 + 1349646*y^22 - 914760*y^23 + 542174*y^24 - 293960*y^25 + 151443*y^26 - 73928*y^27 + 32710*y^28 - 12395*y^29 + 3823*y^30 - 914*y^31 + 159*y^32 - 18*y^33 + y^34)",
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)",
				"y^2*(1 - 3*y + y^2)*(16 - 296*y + 2217*y^2 - 9624*y^3 + 29632*y^4 - 73705*y^5 + 161808*y^6 - 336244*y^7 + 660024*y^8 - 1138476*y^9 + 1625058*y^10 - 1909564*y^11 + 1991628*y^12 - 2156510*y^13 + 2606358*y^14 - 3105100*y^15 + 3209490*y^16 - 2826300*y^17 + 2311327*y^18 - 2006368*y^19 + 1883704*y^20 - 1703297*y^21 + 1349646*y^22 - 914760*y^23 + 542174*y^24 - 293960*y^25 + 151443*y^26 - 73928*y^27 + 32710*y^28 - 12395*y^29 + 3823*y^30 - 914*y^31 + 159*y^32 - 18*y^33 + y^34)",
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)",
				"(-1 + y)^2*(1 - 3*y + y^2)*(1 - 42*y - 411*y^2 - 325*y^3 + 4150*y^4 - 2569*y^5 - 4464*y^6 - 14120*y^7 + 83550*y^8 - 148404*y^9 + 195822*y^10 - 584850*y^11 + 1640438*y^12 - 2756490*y^13 + 3394764*y^14 - 4950008*y^15 + 8998269*y^16 - 13686954*y^17 + 15131467*y^18 - 12773469*y^19 + 10357084*y^20 - 10949457*y^21 + 13344688*y^22 - 14192244*y^23 + 11979573*y^24 - 7957466*y^25 + 4187857*y^26 - 1753371*y^27 + 582695*y^28 - 152191*y^29 + 30634*y^30 - 4594*y^31 + 484*y^32 - 32*y^33 + y^34)"
			]
		},
		"GeometricRepresentation":[
			1.25403e1,
			[
				"J10_79_0",
				1,
				"{31, 32}"
			]
		]
	}
}