{ "Index":186, "Name":"10_102", "RolfsenName":"10_102", "DTname":"10a_97", "TunnelNumber":2, "BridgeNumber":"Not implemented", "Hyperbolic":true, "Diagram":{ "Scode":"{-9, 11, 17, 15, -19, 5, -1, 7, 3, -13}", "Acode":"{-5, 6, 9, 8, -10, 3, -1, 4, 2, -7}", "PDcode":[ "{2, 9, 3, 10}", "{4, 12, 5, 11}", "{6, 18, 7, 17}", "{8, 16, 9, 15}", "{10, 19, 11, 20}", "{12, 6, 13, 5}", "{14, 1, 15, 2}", "{16, 8, 17, 7}", "{18, 4, 19, 3}", "{20, 13, 1, 14}" ], "CBtype":"{3, 0}", "ParabolicReps":{ "SolvingSeq":[ "{2, 6, 10}", [], [ "{2, 6, 3, 1}", "{6, 3, 7, 1}", "{6, -10, 5, 2}", "{2, -5, 1, 2}", "{10, 2, 9, 2}", "{3, 9, 4, 1}", "{9, 4, 8, 2}" ], "{7, 10}", "{4}", 4 ], "SolvingSeqIdx":1, "Comps":{ "u":{ "CheckEq":[ "-a - 2*b - a*b^2 - b^3 + a*u^2 + b*u^2 + 2*a^2*b*u^2 + 4*a*b^2*u^2 + 2*b^3*u^2 - 2*a^2*u^3 - 2*a*b*u^3 + 2*a^3*b*u^3 + a^2*b^2*u^3 - a^3*u^4 - 3*a^2*b*u^4 - 3*a*b^2*u^4 - b^3*u^4 + a^2*u^5 + a^4*u^5 + a^3*b*u^5 - 2*a^5*b*u^5 - 3*a^4*b^2*u^5 + a^6*b^2*u^5 + a^5*b^3*u^5 - a^4*u^7 + 2*a^5*b*u^7 - 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1816034*u^32 + 998276*u^33 - 448504*u^34 + 194012*u^35 - 57241*u^36 + 22148*u^37 - 4193*u^38 + 1477*u^39 - 174*u^40 + 56*u^41 - 3*u^42 + u^43", "5572 + 83360*u + 601527*u^2 + 2949466*u^3 + 10927814*u^4 + 30914218*u^5 + 66206491*u^6 + 105960843*u^7 + 121663593*u^8 + 87265375*u^9 + 13144990*u^10 - 52128289*u^11 - 66684448*u^12 - 27356364*u^13 + 30129500*u^14 + 59965064*u^15 + 48242110*u^16 + 6858246*u^17 - 34744515*u^18 - 49382776*u^19 - 40094034*u^20 - 13995574*u^21 + 10267905*u^22 + 25756339*u^23 + 30127815*u^24 + 26168217*u^25 + 19557015*u^26 + 12702313*u^27 + 7284500*u^28 + 4122072*u^29 + 1840340*u^30 + 1028783*u^31 + 333582*u^32 + 214170*u^33 + 43406*u^34 + 37410*u^35 + 3878*u^36 + 5166*u^37 + 211*u^38 + 517*u^39 + 5*u^40 + 33*u^41 + u^43", "-1 + 2*u + 2*u^2 + 6*u^3 - 48*u^4 + 58*u^5 - 102*u^6 + 332*u^7 - 1036*u^8 + 2293*u^9 - 2813*u^10 + 2305*u^11 - 3206*u^12 + 1708*u^13 - 6066*u^14 + 1226*u^15 - 2177*u^16 - 1354*u^17 - 1434*u^18 + 634*u^19 - 60*u^20 - 696*u^21 + 1086*u^22 + 730*u^23 + 1603*u^24 - 283*u^25 + 407*u^26 + 487*u^27 + 455*u^28 - 200*u^29 - 311*u^30 + 363*u^31 - 187*u^32 - 101*u^33 - 113*u^34 + 80*u^35 - 50*u^36 - 6*u^37 + 14*u^39 - 2*u^40 + u^41 + u^42 + u^43", "-28 - 618*u - 7061*u^2 - 53522*u^3 - 292641*u^4 - 1195402*u^5 - 3713387*u^6 - 8900170*u^7 - 16741087*u^8 - 24807490*u^9 - 27396133*u^10 - 16045843*u^11 + 15874784*u^12 + 62027022*u^13 + 91586812*u^14 + 60727816*u^15 - 36368718*u^16 - 126001628*u^17 - 110883659*u^18 + 6327188*u^19 + 103932897*u^20 + 85206256*u^21 - 5741369*u^22 - 57604282*u^23 - 34779335*u^24 + 8048272*u^25 + 20437500*u^26 + 7377079*u^27 - 4035517*u^28 - 4339574*u^29 - 618044*u^30 + 957994*u^31 + 514669*u^32 - 36671*u^33 - 116580*u^34 - 28678*u^35 + 10585*u^36 + 6722*u^37 + 331*u^38 - 602*u^39 - 147*u^40 + 12*u^41 + 9*u^42 + u^43", "103 - 1160*u + 2807*u^2 + 27822*u^3 + 31228*u^4 + 125547*u^5 + 525722*u^6 + 122981*u^7 + 594551*u^8 + 2177989*u^9 - 4308789*u^10 - 13895*u^11 - 1812526*u^12 - 25733854*u^13 + 9140190*u^14 - 25409450*u^15 - 22188795*u^16 + 53138332*u^17 - 42381867*u^18 + 101871698*u^19 + 46715400*u^20 + 78159501*u^21 + 126055992*u^22 + 73220861*u^23 + 104779196*u^24 + 74240411*u^25 + 51079116*u^26 + 53976889*u^27 + 15410621*u^28 + 27301861*u^29 + 2723186*u^30 + 9231738*u^31 + 195761*u^32 + 2066319*u^33 - 24020*u^34 + 306664*u^35 - 7560*u^36 + 29887*u^37 - 830*u^38 + 1841*u^39 - 45*u^40 + 65*u^41 - u^42 + u^43", "1 + 68*u + 1852*u^2 + 19435*u^3 + 103330*u^4 + 359485*u^5 + 1201005*u^6 + 3766465*u^7 + 10776344*u^8 + 28672451*u^9 + 65409867*u^10 + 120289739*u^11 + 185664726*u^12 + 248328598*u^13 + 302845024*u^14 + 329549570*u^15 + 331440911*u^16 + 299824826*u^17 + 277018878*u^18 + 182288601*u^19 + 168893756*u^20 + 90218767*u^21 + 68613789*u^22 + 38125131*u^23 + 17225621*u^24 + 11425269*u^25 + 4047903*u^26 + 177292*u^27 + 430573*u^28 - 627437*u^29 - 912940*u^30 + 52335*u^31 - 455493*u^32 + 152055*u^33 - 63413*u^34 + 58299*u^35 + 1190*u^36 + 10013*u^37 + 601*u^38 + 885*u^39 + 10*u^40 + 43*u^41 - u^42 + u^43", "1 + 28*u + 260*u^2 + 3951*u^3 - 19594*u^4 + 76721*u^5 - 54407*u^6 - 521155*u^7 + 1485028*u^8 - 1356737*u^9 + 2047479*u^10 - 5369337*u^11 - 7096094*u^12 + 68359666*u^13 - 175468592*u^14 + 240732194*u^15 - 55742417*u^16 - 668460270*u^17 + 1964390254*u^18 - 3108586767*u^19 + 2703235988*u^20 + 398506987*u^21 - 6201064639*u^22 + 13488196827*u^23 - 20341782427*u^24 + 24841569273*u^25 - 25818617757*u^26 + 23350540284*u^27 - 18601227875*u^28 + 13131775251*u^29 - 8220795160*u^30 + 4544046395*u^31 - 2200410573*u^32 + 924381903*u^33 - 333316749*u^34 + 101999219*u^35 - 26158590*u^36 + 5538853*u^37 - 949947*u^38 + 128541*u^39 - 13202*u^40 + 967*u^41 - 45*u^42 + u^43", "-1 + 26*u - 336*u^2 + 2768*u^3 - 16684*u^4 + 79484*u^5 - 315448*u^6 + 1081810*u^7 - 3285456*u^8 + 8959785*u^9 - 22055955*u^10 + 49008283*u^11 - 98103514*u^12 + 176668746*u^13 - 286257670*u^14 + 418045358*u^15 - 551937835*u^16 + 661363302*u^17 - 722306868*u^18 + 722267918*u^19 - 664193782*u^20 + 564144110*u^21 - 444430048*u^22 + 325935634*u^23 - 223338471*u^24 + 143392655*u^25 - 86491259*u^26 + 49128773*u^27 - 26289841*u^28 + 13306526*u^29 - 6335855*u^30 + 2870935*u^31 - 1212601*u^32 + 493725*u^33 - 182747*u^34 + 67192*u^35 - 21208*u^36 + 7104*u^37 - 1814*u^38 + 562*u^39 - 104*u^40 + 31*u^41 - 3*u^42 + u^43", "-175561 + 2566222*u - 18530429*u^2 + 90217379*u^3 - 340940512*u^4 + 1081872889*u^5 - 3001433725*u^6 + 7400553039*u^7 - 16308073726*u^8 + 32227911446*u^9 - 57382166923*u^10 + 92630030031*u^11 - 136557936782*u^12 + 185276676994*u^13 - 233121064870*u^14 + 273935394038*u^15 - 302343185917*u^16 + 314579915476*u^17 - 308913293417*u^18 + 285912152737*u^19 - 248613215138*u^20 + 202270808215*u^21 - 153368495711*u^22 + 108044353245*u^23 - 70595731461*u^24 + 42766336274*u^25 - 24032678768*u^26 + 12533098604*u^27 - 6057953949*u^28 + 2701215119*u^29 - 1100405103*u^30 + 403207645*u^31 - 129956752*u^32 + 35723319*u^33 - 8008860*u^34 + 1363727*u^35 - 157120*u^36 + 13581*u^37 - 4709*u^38 + 2451*u^39 - 760*u^40 + 146*u^41 - 17*u^42 + u^43", "-1 + 8*u - 76*u^2 + 256*u^3 - 1944*u^4 + 5246*u^5 - 29772*u^6 - 69996*u^7 - 119682*u^8 - 63263*u^9 - 4163295*u^10 - 17377331*u^11 - 36550558*u^12 - 51320276*u^13 - 58097882*u^14 - 36264266*u^15 - 14109919*u^16 + 13299074*u^17 + 24195074*u^18 + 33148364*u^19 + 14575914*u^20 + 12679526*u^21 - 5595586*u^22 - 3775162*u^23 - 9065351*u^24 - 1925765*u^25 - 2895647*u^26 + 2039031*u^27 + 189781*u^28 + 1498100*u^29 + 9817*u^30 + 305481*u^31 - 174541*u^32 + 10271*u^33 - 56171*u^34 + 4896*u^35 - 6088*u^36 + 2722*u^37 - 184*u^38 + 444*u^39 + 12*u^40 + 33*u^41 + u^42 + u^43", "-3737 + 42640*u - 229642*u^2 + 840307*u^3 - 2385750*u^4 + 6040945*u^5 - 11423057*u^6 + 22015191*u^7 - 28812798*u^8 + 36786173*u^9 - 30562349*u^10 + 20301333*u^11 + 13499952*u^12 - 52115250*u^13 + 95061006*u^14 - 112105516*u^15 + 100827409*u^16 - 64312374*u^17 + 15945286*u^18 + 26341473*u^19 - 55319738*u^20 + 66030457*u^21 - 63999825*u^22 + 51792567*u^23 - 39871687*u^24 + 25836105*u^25 - 16472833*u^26 + 9867350*u^27 - 4611933*u^28 + 3114973*u^29 - 871334*u^30 + 800579*u^31 - 114309*u^32 + 161683*u^33 - 11411*u^34 + 25947*u^35 - 962*u^36 + 3381*u^37 - 91*u^38 + 347*u^39 - 12*u^40 + 25*u^41 - u^42 + u^43", "-2479 - 12427*u - 48896*u^2 - 214730*u^3 - 980718*u^4 - 1897650*u^5 - 3421319*u^6 - 166046*u^7 - 1470902*u^8 - 6966538*u^9 - 19903242*u^10 + 24251919*u^11 - 23696656*u^12 + 4131690*u^13 + 21335192*u^14 - 95353238*u^15 + 144797601*u^16 - 81046257*u^17 - 19171162*u^18 + 87439240*u^19 - 79660034*u^20 + 82102052*u^21 - 60383251*u^22 + 1361276*u^23 - 15269813*u^24 + 74226635*u^25 - 101977588*u^26 + 83264071*u^27 - 49125847*u^28 + 20263605*u^29 + 4396876*u^30 - 12542050*u^31 + 4595556*u^32 + 1587457*u^33 - 1245265*u^34 - 6412*u^35 + 143864*u^36 - 15582*u^37 - 8861*u^38 + 1518*u^39 + 288*u^40 - 62*u^41 - 4*u^42 + u^43", "-1 + 18*u - 128*u^2 + 453*u^3 - 888*u^4 + 1301*u^5 - 2641*u^6 + 5475*u^7 - 7248*u^8 + 7757*u^9 - 13407*u^10 + 23685*u^11 - 23968*u^12 + 11136*u^13 - 10902*u^14 + 39070*u^15 - 66121*u^16 + 57308*u^17 - 24976*u^18 + 6615*u^19 - 10296*u^20 + 17073*u^21 - 17753*u^22 + 15085*u^23 - 10045*u^24 + 1869*u^25 + 3291*u^26 - 1314*u^27 - 3877*u^28 + 6607*u^29 - 5898*u^30 + 4013*u^31 - 2451*u^32 + 1751*u^33 - 1571*u^34 + 1359*u^35 - 876*u^36 + 405*u^37 - 161*u^38 + 87*u^39 - 54*u^40 + 25*u^41 - 7*u^42 + u^43", "-361 + 4299*u - 17985*u^2 + 14343*u^3 + 146549*u^4 - 468029*u^5 - 1475939*u^6 + 18564798*u^7 - 84915601*u^8 + 232751759*u^9 - 380300664*u^10 + 211750615*u^11 + 635550056*u^12 - 1934339668*u^13 + 2434441906*u^14 - 662082822*u^15 - 3250052787*u^16 + 6692849969*u^17 - 6345289941*u^18 + 1394347661*u^19 + 5125555965*u^20 - 8645682389*u^21 + 6935497995*u^22 - 1743583116*u^23 - 3136954086*u^24 + 5094896654*u^25 - 4170543553*u^26 + 2073143706*u^27 - 384288640*u^28 - 354068780*u^29 + 407670987*u^30 - 225453737*u^31 + 71289773*u^32 - 3041361*u^33 - 11311476*u^34 + 7902003*u^35 - 3329535*u^36 + 1023811*u^37 - 240347*u^38 + 43214*u^39 - 5819*u^40 + 557*u^41 - 34*u^42 + u^43", "877 + 12465*u + 84979*u^2 + 398510*u^3 + 1536547*u^4 + 5209959*u^5 + 15587563*u^6 + 40987696*u^7 + 95500057*u^8 + 199836533*u^9 + 374923863*u^10 + 608620183*u^11 + 797075386*u^12 + 752110368*u^13 + 375132446*u^14 - 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0.197997 I", "a->1.36182 + 0.54122 I", "b->0.85369 - 1.27696 I" ], [ "u->-1.28396 + 0.82422 I", "a->0.006867 - 0.472371 I", "b->-0.821146 + 0.390568 I" ], [ "u->-1.28396 - 0.82422 I", "a->0.006867 + 0.472371 I", "b->-0.821146 - 0.390568 I" ] ], "Epsilon":2.05428, "uPolys_ij":[ "-1 - u + 3*u^2 + 3*u^3 - 3*u^4 - 2*u^5 + u^6 + u^7", "-1 + 7*u - 21*u^2 + 33*u^3 - 29*u^4 + 16*u^5 - 5*u^6 + u^7", "-1 - u + 8*u^2 + 9*u^3 - 3*u^4 + 9*u^5 + 3*u^6 + u^7", "4 + 20*u + 35*u^2 + 25*u^3 + 11*u^4 + 11*u^5 + 6*u^6 + u^7", "-11 - u - 19*u^2 + 4*u^3 + 13*u^4 + 2*u^5 - 5*u^6 + u^7", "1 + u^2 - u^3 + 2*u^4 + u^7", "-49 - 38*u - 19*u^2 - 5*u^3 - 4*u^4 + u^6 + u^7", "-1 + 4*u + 2*u^2 + 17*u^3 - u^4 + 10*u^5 + u^7", "-1 + 2*u - 5*u^2 + 8*u^3 - 8*u^4 + 4*u^5 + u^7", "1 - 2*u + 5*u^2 - 3*u^3 + 4*u^4 - 2*u^5 + u^7", "1 - 3*u + 36*u^2 + 20*u^3 - 9*u^4 - 4*u^5 + 2*u^6 + u^7", "1 + 6*u - 5*u^2 + 15*u^3 - 8*u^4 + 8*u^5 - 2*u^6 + u^7", "1 + u^2 + 4*u^3 + 4*u^5 + u^7", "1 + 15*u - 10*u^2 + 8*u^3 + 3*u^4 - 2*u^5 + u^7", "-1 - 2*u - u^2 + 2*u^3 + 2*u^4 + u^7", "-1 + 5*u - 16*u^2 + 29*u^3 - 33*u^4 + 21*u^5 - 7*u^6 + u^7", "4 - 8*u - u^2 + 10*u^3 + u^4 - 6*u^5 + u^7", "1 + 12*u + 44*u^2 + 51*u^3 + 36*u^4 + 20*u^5 + 7*u^6 + u^7", "4 - 2*u - 9*u^2 + 2*u^3 + 6*u^4 - u^5 + u^7", "1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7", "1 + 2*u^3 - u^4 + u^5 + u^7", "1 - 2*u^2 + 4*u^3 - 3*u^4 + 5*u^5 - 2*u^6 + u^7", "1 + 5*u + 16*u^2 + 29*u^3 + 33*u^4 + 21*u^5 + 7*u^6 + u^7", "-1 - 2*u - u^2 + 16*u^3 + 32*u^4 + 24*u^5 + 8*u^6 + u^7", "-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7", "1 + 2*u + 5*u^2 + 8*u^3 + 8*u^4 + 4*u^5 + u^7", "23 + 37*u - u^2 + u^3 + 9*u^4 + 6*u^5 + 3*u^6 + u^7", "7 + 3*u - 29*u^2 + 42*u^3 - 33*u^4 + 18*u^5 - 5*u^6 + u^7", "-4 + 8*u - 15*u^2 + 2*u^3 + u^4 + 5*u^5 + 3*u^6 + u^7", "-16 + 44*u - 63*u^2 + 58*u^3 - 37*u^4 + 17*u^5 - 5*u^6 + u^7", "-1 + u + 4*u^2 - 2*u^3 - 7*u^4 + 3*u^5 + u^7" ], "GeometricComponent":0, "uPolys_ij_N":[ "-1 - u + 3*u^2 + 3*u^3 - 3*u^4 - 2*u^5 + u^6 + u^7", "-1 + 7*u - 21*u^2 + 33*u^3 - 29*u^4 + 16*u^5 - 5*u^6 + u^7", "-1 - u + 8*u^2 + 9*u^3 - 3*u^4 + 9*u^5 + 3*u^6 + u^7", "4 + 20*u + 35*u^2 + 25*u^3 + 11*u^4 + 11*u^5 + 6*u^6 + u^7", "-11 - u - 19*u^2 + 4*u^3 + 13*u^4 + 2*u^5 - 5*u^6 + u^7", "1 + u^2 - u^3 + 2*u^4 + u^7", "-49 - 38*u - 19*u^2 - 5*u^3 - 4*u^4 + u^6 + u^7", "-1 + 4*u + 2*u^2 + 17*u^3 - u^4 + 10*u^5 + u^7", "-1 + 2*u - 5*u^2 + 8*u^3 - 8*u^4 + 4*u^5 + u^7", "1 - 2*u + 5*u^2 - 3*u^3 + 4*u^4 - 2*u^5 + u^7", "1 - 3*u + 36*u^2 + 20*u^3 - 9*u^4 - 4*u^5 + 2*u^6 + u^7", "1 + 6*u - 5*u^2 + 15*u^3 - 8*u^4 + 8*u^5 - 2*u^6 + u^7", "1 + u^2 + 4*u^3 + 4*u^5 + u^7", "1 + 15*u - 10*u^2 + 8*u^3 + 3*u^4 - 2*u^5 + u^7", "-1 - 2*u - u^2 + 2*u^3 + 2*u^4 + u^7", "-1 + 5*u - 16*u^2 + 29*u^3 - 33*u^4 + 21*u^5 - 7*u^6 + u^7", "4 - 8*u - u^2 + 10*u^3 + u^4 - 6*u^5 + u^7", "1 + 12*u + 44*u^2 + 51*u^3 + 36*u^4 + 20*u^5 + 7*u^6 + u^7", "4 - 2*u - 9*u^2 + 2*u^3 + 6*u^4 - u^5 + u^7", "1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7", "1 + 2*u^3 - u^4 + u^5 + u^7", "1 - 2*u^2 + 4*u^3 - 3*u^4 + 5*u^5 - 2*u^6 + u^7", "1 + 5*u + 16*u^2 + 29*u^3 + 33*u^4 + 21*u^5 + 7*u^6 + u^7", "-1 - 2*u - u^2 + 16*u^3 + 32*u^4 + 24*u^5 + 8*u^6 + u^7", "-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7", "1 + 2*u + 5*u^2 + 8*u^3 + 8*u^4 + 4*u^5 + u^7", "23 + 37*u - u^2 + u^3 + 9*u^4 + 6*u^5 + 3*u^6 + u^7", "7 + 3*u - 29*u^2 + 42*u^3 - 33*u^4 + 18*u^5 - 5*u^6 + u^7", "-4 + 8*u - 15*u^2 + 2*u^3 + u^4 + 5*u^5 + 3*u^6 + u^7", "-16 + 44*u - 63*u^2 + 58*u^3 - 37*u^4 + 17*u^5 - 5*u^6 + u^7", "-1 + u + 4*u^2 - 2*u^3 - 7*u^4 + 3*u^5 + u^7" ], "Multiplicity":1, "ij_list":[ [ "{2, 6}", "{3, 6}", "{3, 7}" ], [ "{2, 3}", "{6, 7}" ], [ "{2, 7}" ], [ "{4, 10}" ], [ "{1, 9}" ], [ "{5, 10}", "{6, 10}" ], [ "{1, 6}" ], [ "{1, 4}" ], [ "{9, 10}" ], [ "{5, 6}" ], [ "{7, 9}" ], [ "{3, 10}" ], [ "{3, 9}", "{4, 8}", "{4, 9}", "{5, 8}" ], [ "{2, 4}" ], [ "{2, 9}", "{2, 10}", "{3, 5}" ], [ "{1, 10}" ], [ "{6, 9}" ], [ "{6, 8}" ], [ "{5, 7}" ], [ "{7, 10}" ], [ "{1, 5}", "{2, 5}" ], [ "{1, 2}" ], [ "{7, 8}" ], [ "{3, 4}", "{4, 5}", "{8, 9}" ], [ "{1, 7}", "{1, 8}" ], [ "{3, 8}", "{5, 9}" ], [ "{4, 6}" ], [ "{4, 7}" ], [ "{2, 8}" ], [ "{1, 3}" ], [ "{8, 10}" ] ], "SortedReprnIndices":"{6, 7, 4, 5, 2, 1, 3}", "aCuspShapeN":[ "-1.2910786889545153003`5.002844103653789 + 1.274168192501301239`4.997118150541733*I", "-1.2910786889545153003`5.002844103653789 - 1.274168192501301239`4.997118150541733*I", -8.5336, "1.8245058089865441365`5.135744226339022 - 0.4840574744321085765`4.559495906442394*I", "1.8245058089865441365`5.135744226339022 + 0.4840574744321085765`4.559495906442394*I", "-3.2666345141532545005`4.71066616739667 - 8.3797272472905323044`5.119795503993515*I", "-3.2666345141532545005`4.71066616739667 + 8.3797272472905323044`5.119795503993515*I" ], "Abelian":false }, { "IdealName":"abJ10_102_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":8.2546e-2, "TimingZeroDimVars":7.0025e-2, "TimingmagmaVCompNormalize":7.1394e-2, "TimingNumberOfSols":2.8495e-2, "TimingIsRadical":1.941e-3, "TimingArcColoring":6.9616e-2, "TimingObstruction":4.07e-4, "TimingComplexVolumeN":0.374704, "TimingaCuspShapeN":4.5709999999999995e-3, "TiminguValues":0.637251, "TiminguPolysN":7.6e-5, "TiminguPolys":0.812787, "TimingaCuspShape":0.102847, "TimingRepresentationsN":2.5414e-2, "TiminguValues_ij":0.149351, "TiminguPoly_ij":0.147053, "TiminguPolys_ij_N":3.1e-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 + 2*u^3 - u^4 + u^5 + u^7)*(419 - 1000*u - 1869*u^2 + 7315*u^3 + 486*u^4 - 24151*u^5 + 16003*u^6 + 48821*u^7 - 60200*u^8 - 67786*u^9 + 132027*u^10 + 63487*u^11 - 214160*u^12 - 24292*u^13 + 277370*u^14 - 45310*u^15 - 294429*u^16 + 120352*u^17 + 257837*u^18 - 167067*u^19 - 187210*u^20 + 167009*u^21 + 115171*u^22 - 130179*u^23 - 63529*u^24 + 82800*u^25 + 33892*u^26 - 44940*u^27 - 17679*u^28 + 21853*u^29 + 7991*u^30 - 9631*u^31 - 2564*u^32 + 3683*u^33 + 294*u^34 - 1073*u^35 + 170*u^36 + 201*u^37 - 107*u^38 - 7*u^39 + 24*u^40 - 4*u^41 - 3*u^42 + u^43)", "(-1 - u + 3*u^2 + 3*u^3 - 3*u^4 - 2*u^5 + u^6 + u^7)*(-1 - 7*u - 10*u^2 + 23*u^3 + 56*u^4 + 121*u^5 + 50*u^6 - 791*u^7 - 734*u^8 + 2040*u^9 + 1960*u^10 - 2691*u^11 - 2246*u^12 + 962*u^13 - 158*u^14 + 3150*u^15 + 4387*u^16 - 6671*u^17 - 6524*u^18 + 6541*u^19 + 3780*u^20 - 3233*u^21 + 2004*u^22 + 183*u^23 - 6351*u^24 + 255*u^25 + 6886*u^26 + 1192*u^27 - 4755*u^28 - 2446*u^29 + 2307*u^30 + 2476*u^31 - 796*u^32 - 1671*u^33 + 189*u^34 + 813*u^35 - 28*u^36 - 289*u^37 + 2*u^38 + 73*u^39 - 12*u^41 + u^43)", "(1 + u^2 + 4*u^3 + 4*u^5 + u^7)*(-1 + 10*u - 36*u^2 + 59*u^3 - 72*u^4 + 301*u^5 - 183*u^6 + 83*u^7 + 388*u^8 - 1613*u^9 + 3501*u^10 - 4549*u^11 + 5650*u^12 - 3566*u^13 - 934*u^14 + 4764*u^15 - 15219*u^16 + 16010*u^17 - 29926*u^18 + 26305*u^19 - 42176*u^20 + 37157*u^21 - 44971*u^22 + 51811*u^23 - 27933*u^24 + 68295*u^25 + 1451*u^26 + 75466*u^27 + 21215*u^28 + 64323*u^29 + 22012*u^30 + 40833*u^31 + 12941*u^32 + 19019*u^33 + 4991*u^34 + 6405*u^35 + 1294*u^36 + 1519*u^37 + 219*u^38 + 241*u^39 + 22*u^40 + 23*u^41 + u^42 + u^43)", "(1 + u^2 + 4*u^3 + 4*u^5 + u^7)*(-1 + 10*u - 36*u^2 + 59*u^3 - 72*u^4 + 301*u^5 - 183*u^6 + 83*u^7 + 388*u^8 - 1613*u^9 + 3501*u^10 - 4549*u^11 + 5650*u^12 - 3566*u^13 - 934*u^14 + 4764*u^15 - 15219*u^16 + 16010*u^17 - 29926*u^18 + 26305*u^19 - 42176*u^20 + 37157*u^21 - 44971*u^22 + 51811*u^23 - 27933*u^24 + 68295*u^25 + 1451*u^26 + 75466*u^27 + 21215*u^28 + 64323*u^29 + 22012*u^30 + 40833*u^31 + 12941*u^32 + 19019*u^33 + 4991*u^34 + 6405*u^35 + 1294*u^36 + 1519*u^37 + 219*u^38 + 241*u^39 + 22*u^40 + 23*u^41 + u^42 + u^43)", "(1 + u^2 - u^3 + 2*u^4 + u^7)*(-1 + 2*u + 2*u^2 + 6*u^3 - 48*u^4 + 58*u^5 - 102*u^6 + 332*u^7 - 1036*u^8 + 2293*u^9 - 2813*u^10 + 2305*u^11 - 3206*u^12 + 1708*u^13 - 6066*u^14 + 1226*u^15 - 2177*u^16 - 1354*u^17 - 1434*u^18 + 634*u^19 - 60*u^20 - 696*u^21 + 1086*u^22 + 730*u^23 + 1603*u^24 - 283*u^25 + 407*u^26 + 487*u^27 + 455*u^28 - 200*u^29 - 311*u^30 + 363*u^31 - 187*u^32 - 101*u^33 - 113*u^34 + 80*u^35 - 50*u^36 - 6*u^37 + 14*u^39 - 2*u^40 + u^41 + u^42 + u^43)", "(1 - u - 3*u^2 + 3*u^3 + 3*u^4 - 2*u^5 - u^6 + u^7)*(-1 - 7*u - 10*u^2 + 23*u^3 + 56*u^4 + 121*u^5 + 50*u^6 - 791*u^7 - 734*u^8 + 2040*u^9 + 1960*u^10 - 2691*u^11 - 2246*u^12 + 962*u^13 - 158*u^14 + 3150*u^15 + 4387*u^16 - 6671*u^17 - 6524*u^18 + 6541*u^19 + 3780*u^20 - 3233*u^21 + 2004*u^22 + 183*u^23 - 6351*u^24 + 255*u^25 + 6886*u^26 + 1192*u^27 - 4755*u^28 - 2446*u^29 + 2307*u^30 + 2476*u^31 - 796*u^32 - 1671*u^33 + 189*u^34 + 813*u^35 - 28*u^36 - 289*u^37 + 2*u^38 + 73*u^39 - 12*u^41 + u^43)", "(1 - u - 2*u^2 + 3*u^3 + 3*u^4 - 3*u^5 - u^6 + u^7)*(-19 + 85*u - 77*u^2 - 275*u^3 + 913*u^4 - 675*u^5 - 2293*u^6 + 5908*u^7 - 1115*u^8 - 12781*u^9 + 12716*u^10 + 8025*u^11 - 16588*u^12 + 12370*u^13 - 10416*u^14 - 23886*u^15 + 53805*u^16 + 5623*u^17 - 63395*u^18 + 18503*u^19 + 22051*u^20 - 12037*u^21 + 27887*u^22 - 17654*u^23 - 43868*u^24 + 34710*u^25 + 29193*u^26 - 26368*u^27 - 10264*u^28 + 8978*u^29 + 927*u^30 + 1431*u^31 + 903*u^32 - 3305*u^33 - 494*u^34 + 1885*u^35 + 125*u^36 - 631*u^37 - 17*u^38 + 134*u^39 + u^40 - 17*u^41 + u^43)", "(-1 - u^2 + 4*u^3 + 4*u^5 + u^7)*(-1 + 10*u - 36*u^2 + 59*u^3 - 72*u^4 + 301*u^5 - 183*u^6 + 83*u^7 + 388*u^8 - 1613*u^9 + 3501*u^10 - 4549*u^11 + 5650*u^12 - 3566*u^13 - 934*u^14 + 4764*u^15 - 15219*u^16 + 16010*u^17 - 29926*u^18 + 26305*u^19 - 42176*u^20 + 37157*u^21 - 44971*u^22 + 51811*u^23 - 27933*u^24 + 68295*u^25 + 1451*u^26 + 75466*u^27 + 21215*u^28 + 64323*u^29 + 22012*u^30 + 40833*u^31 + 12941*u^32 + 19019*u^33 + 4991*u^34 + 6405*u^35 + 1294*u^36 + 1519*u^37 + 219*u^38 + 241*u^39 + 22*u^40 + 23*u^41 + u^42 + u^43)", "(1 - 2*u + u^2 + 2*u^3 - 2*u^4 + u^7)*(-1 + 18*u - 128*u^2 + 453*u^3 - 888*u^4 + 1301*u^5 - 2641*u^6 + 5475*u^7 - 7248*u^8 + 7757*u^9 - 13407*u^10 + 23685*u^11 - 23968*u^12 + 11136*u^13 - 10902*u^14 + 39070*u^15 - 66121*u^16 + 57308*u^17 - 24976*u^18 + 6615*u^19 - 10296*u^20 + 17073*u^21 - 17753*u^22 + 15085*u^23 - 10045*u^24 + 1869*u^25 + 3291*u^26 - 1314*u^27 - 3877*u^28 + 6607*u^29 - 5898*u^30 + 4013*u^31 - 2451*u^32 + 1751*u^33 - 1571*u^34 + 1359*u^35 - 876*u^36 + 405*u^37 - 161*u^38 + 87*u^39 - 54*u^40 + 25*u^41 - 7*u^42 + u^43)", "(-1 - u + 2*u^2 + 3*u^3 - 3*u^4 - 3*u^5 + u^6 + u^7)*(-19 + 85*u - 77*u^2 - 275*u^3 + 913*u^4 - 675*u^5 - 2293*u^6 + 5908*u^7 - 1115*u^8 - 12781*u^9 + 12716*u^10 + 8025*u^11 - 16588*u^12 + 12370*u^13 - 10416*u^14 - 23886*u^15 + 53805*u^16 + 5623*u^17 - 63395*u^18 + 18503*u^19 + 22051*u^20 - 12037*u^21 + 27887*u^22 - 17654*u^23 - 43868*u^24 + 34710*u^25 + 29193*u^26 - 26368*u^27 - 10264*u^28 + 8978*u^29 + 927*u^30 + 1431*u^31 + 903*u^32 - 3305*u^33 - 494*u^34 + 1885*u^35 + 125*u^36 - 631*u^37 - 17*u^38 + 134*u^39 + u^40 - 17*u^41 + u^43)" ], "RileyPolyC":[ "(-1 + 2*y^2 + 4*y^3 + 3*y^4 + 5*y^5 + 2*y^6 + y^7)*(-175561 + 2566222*y - 18530429*y^2 + 90217379*y^3 - 340940512*y^4 + 1081872889*y^5 - 3001433725*y^6 + 7400553039*y^7 - 16308073726*y^8 + 32227911446*y^9 - 57382166923*y^10 + 92630030031*y^11 - 136557936782*y^12 + 185276676994*y^13 - 233121064870*y^14 + 273935394038*y^15 - 302343185917*y^16 + 314579915476*y^17 - 308913293417*y^18 + 285912152737*y^19 - 248613215138*y^20 + 202270808215*y^21 - 153368495711*y^22 + 108044353245*y^23 - 70595731461*y^24 + 42766336274*y^25 - 24032678768*y^26 + 12533098604*y^27 - 6057953949*y^28 + 2701215119*y^29 - 1100405103*y^30 + 403207645*y^31 - 129956752*y^32 + 35723319*y^33 - 8008860*y^34 + 1363727*y^35 - 157120*y^36 + 13581*y^37 - 4709*y^38 + 2451*y^39 - 760*y^40 + 146*y^41 - 17*y^42 + y^43)", "(-1 + 7*y - 21*y^2 + 33*y^3 - 29*y^4 + 16*y^5 - 5*y^6 + y^7)*(-1 + 29*y - 310*y^2 + 55*y^3 + 13036*y^4 - 66665*y^5 + 54508*y^6 + 790751*y^7 - 4355940*y^8 + 12084128*y^9 - 19874496*y^10 + 13858879*y^11 + 21931058*y^12 - 82570640*y^13 + 125248818*y^14 - 91467388*y^15 - 33175929*y^16 + 179849523*y^17 - 237149372*y^18 + 149635385*y^19 + 23428910*y^20 - 155423549*y^21 + 160325290*y^22 - 54854361*y^23 - 74712671*y^24 + 152163817*y^25 - 158947110*y^26 + 122975250*y^27 - 80277845*y^28 + 49720976*y^29 - 32288533*y^30 + 22094456*y^31 - 14714078*y^32 + 8849383*y^33 - 4622913*y^34 + 2063159*y^35 - 779736*y^36 + 247387*y^37 - 65052*y^38 + 13891*y^39 - 2330*y^40 + 290*y^41 - 24*y^42 + y^43)", "(-1 - 2*y - y^2 + 16*y^3 + 32*y^4 + 24*y^5 + 8*y^6 + y^7)*(-1 + 28*y - 260*y^2 + 3951*y^3 + 19594*y^4 + 76721*y^5 + 54407*y^6 - 521155*y^7 - 1485028*y^8 - 1356737*y^9 - 2047479*y^10 - 5369337*y^11 + 7096094*y^12 + 68359666*y^13 + 175468592*y^14 + 240732194*y^15 + 55742417*y^16 - 668460270*y^17 - 1964390254*y^18 - 3108586767*y^19 - 2703235988*y^20 + 398506987*y^21 + 6201064639*y^22 + 13488196827*y^23 + 20341782427*y^24 + 24841569273*y^25 + 25818617757*y^26 + 23350540284*y^27 + 18601227875*y^28 + 13131775251*y^29 + 8220795160*y^30 + 4544046395*y^31 + 2200410573*y^32 + 924381903*y^33 + 333316749*y^34 + 101999219*y^35 + 26158590*y^36 + 5538853*y^37 + 949947*y^38 + 128541*y^39 + 13202*y^40 + 967*y^41 + 45*y^42 + y^43)", "(-1 - 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7*y^6 + y^7)*(-361 + 4299*y - 17985*y^2 + 14343*y^3 + 146549*y^4 - 468029*y^5 - 1475939*y^6 + 18564798*y^7 - 84915601*y^8 + 232751759*y^9 - 380300664*y^10 + 211750615*y^11 + 635550056*y^12 - 1934339668*y^13 + 2434441906*y^14 - 662082822*y^15 - 3250052787*y^16 + 6692849969*y^17 - 6345289941*y^18 + 1394347661*y^19 + 5125555965*y^20 - 8645682389*y^21 + 6935497995*y^22 - 1743583116*y^23 - 3136954086*y^24 + 5094896654*y^25 - 4170543553*y^26 + 2073143706*y^27 - 384288640*y^28 - 354068780*y^29 + 407670987*y^30 - 225453737*y^31 + 71289773*y^32 - 3041361*y^33 - 11311476*y^34 + 7902003*y^35 - 3329535*y^36 + 1023811*y^37 - 240347*y^38 + 43214*y^39 - 5819*y^40 + 557*y^41 - 34*y^42 + y^43)", "(-1 - 2*y - y^2 + 16*y^3 + 32*y^4 + 24*y^5 + 8*y^6 + y^7)*(-1 + 28*y - 260*y^2 + 3951*y^3 + 19594*y^4 + 76721*y^5 + 54407*y^6 - 521155*y^7 - 1485028*y^8 - 1356737*y^9 - 2047479*y^10 - 5369337*y^11 + 7096094*y^12 + 68359666*y^13 + 175468592*y^14 + 240732194*y^15 + 55742417*y^16 - 668460270*y^17 - 1964390254*y^18 - 3108586767*y^19 - 2703235988*y^20 + 398506987*y^21 + 6201064639*y^22 + 13488196827*y^23 + 20341782427*y^24 + 24841569273*y^25 + 25818617757*y^26 + 23350540284*y^27 + 18601227875*y^28 + 13131775251*y^29 + 8220795160*y^30 + 4544046395*y^31 + 2200410573*y^32 + 924381903*y^33 + 333316749*y^34 + 101999219*y^35 + 26158590*y^36 + 5538853*y^37 + 949947*y^38 + 128541*y^39 + 13202*y^40 + 967*y^41 + 45*y^42 + y^43)", "(-1 + 2*y - 5*y^2 + 8*y^3 - 8*y^4 + 4*y^5 + y^7)*(-1 + 68*y - 1852*y^2 + 19435*y^3 - 103330*y^4 + 359485*y^5 - 1201005*y^6 + 3766465*y^7 - 10776344*y^8 + 28672451*y^9 - 65409867*y^10 + 120289739*y^11 - 185664726*y^12 + 248328598*y^13 - 302845024*y^14 + 329549570*y^15 - 331440911*y^16 + 299824826*y^17 - 277018878*y^18 + 182288601*y^19 - 168893756*y^20 + 90218767*y^21 - 68613789*y^22 + 38125131*y^23 - 17225621*y^24 + 11425269*y^25 - 4047903*y^26 + 177292*y^27 - 430573*y^28 - 627437*y^29 + 912940*y^30 + 52335*y^31 + 455493*y^32 + 152055*y^33 + 63413*y^34 + 58299*y^35 - 1190*y^36 + 10013*y^37 - 601*y^38 + 885*y^39 - 10*y^40 + 43*y^41 + y^42 + y^43)", "(-1 + 5*y - 16*y^2 + 29*y^3 - 33*y^4 + 21*y^5 - 7*y^6 + y^7)*(-361 + 4299*y - 17985*y^2 + 14343*y^3 + 146549*y^4 - 468029*y^5 - 1475939*y^6 + 18564798*y^7 - 84915601*y^8 + 232751759*y^9 - 380300664*y^10 + 211750615*y^11 + 635550056*y^12 - 1934339668*y^13 + 2434441906*y^14 - 662082822*y^15 - 3250052787*y^16 + 6692849969*y^17 - 6345289941*y^18 + 1394347661*y^19 + 5125555965*y^20 - 8645682389*y^21 + 6935497995*y^22 - 1743583116*y^23 - 3136954086*y^24 + 5094896654*y^25 - 4170543553*y^26 + 2073143706*y^27 - 384288640*y^28 - 354068780*y^29 + 407670987*y^30 - 225453737*y^31 + 71289773*y^32 - 3041361*y^33 - 11311476*y^34 + 7902003*y^35 - 3329535*y^36 + 1023811*y^37 - 240347*y^38 + 43214*y^39 - 5819*y^40 + 557*y^41 - 34*y^42 + y^43)" ] }, "GeometricRepresentation":[ 1.37273e1, [ "J10_102_0", 1, "{33, 34}" ] ] } }