Fermigier (1997)
y2 + xy + y = x3 - 940299517776391362903023121165864x
+ 10707363070719743033425295515449274534651125011362
Independent points of infinite order:
P1 = [32741153161482344264/3025, -223089674587110979578532169697/166375]
P2 = [215521674613198983365/24649, -6872949155061353554235704378947/3869893]
P3 = [637312541911044643/81, -1420356190129296832193564087/729]
P4 = [-11906250919327880080/361, -16580788535875788634285886853/6859]
P5 = [-136152345735493381/4, -14482270545045735913281693/8]
P6 = [-27830298157016213012252/7134241, 72099692861364392796183359497454267/19055557711]
P7 = [4127671322151440, 2626107692045613116291646]
P8 = [6175679781777296, 2266254335997033124678449]
P9 = [12047255022287093, 1061993236525943920980477]
P10 = [416685837455186583191/32761, 5321268222786709669160311587369/5929741]
P11 = [149915813139075767108024/10220809,
8704326838108646949177663157917117/32675926373]
P12 = [58759417448623559/4, 2030968553150713398654657/8]
P13 = [237195157887349854919517/16024009,
-11477798111611307979707215505421441/64144108027]
P14 = [9568474434078537574436/687241,
319520556343135681977874272805086/569722789]
P15 = [1725892668710258675291/177241,
117378050663464845770966453025039/74618461]
P16 = [-35277008506980340471/1024, 48766027143946934186731674507/32768]
P17 = [-2752742763529705669/121, 6000532252185982381233585699/1331]
P18 = [-18552633109178014, -4665466215824339436717966]
P19 = [-113251707338691187737649969/3304065361,
310152527894831470820009872373229341739/189920981015641]
P20 = [-7572001778163591251/729, -86590661426506799357663502953/19683]
P21 = [-380526048554032285152211/11242609,
73081235744931307684790623068490233/37696467977]
P22 = [-1503889497722021588110681/42784681,
-160705885170116750151534640924719585/279854598421]
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