Fermigier (1992)
y2 + xy + y = x3 - x2 - 2063758701246626370773726978x + 32838647793306133075103747085833809114881 Independent points of infinite order: P1 = [-30987785091199, 258909576181697016447] P2 = [-28889517303967, 261435145473088184895] P3 = [-71487320458034575/7921, 158780942822372481268517943/704969] P4 = [-5811612460699807/2401, 22879566180834025272238959/117649] P5 = [13824498650633, 83368523385975203271] P6 = [761787717625797737/51529, -872181661081924408957800795/11697083] P7 = [-6768903225745, -215633697068279328993] P8 = [-26753594302623, -262493028566521557409] P9 = [-43702888408807, -198899103401955431409] P10 = [-3473544815195797742755/66896041, -720367355474239205275292698047/547142719339] P11 = [-4844597663662106466271/94965025, 67726534118909683241734294312143/925434168625] P12 = [-50527110390373, 90106963524511847991] P13 = [-45015432587775, 185797905595910416127] P14 = [-385165144189, -183394325158424667243] P15 = [12603290965505, 93970415796904223487] P16 = [-17345672207357056815/421201, -59881991231482114022330423257/273359449] P17 = [19374570094625, -11265860759711920353] P18 = [-1148870915488663/169, -474033106804620147824853/2197] P19 = [-124803550432849879/32041, 1158739203591364356910897749/5735339]
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