Rank = 21

Li (2026)

y2 + xy = x3 - 9816912725444562187524600797902415008202105152126113863x 
         + 11818799450661452554897134080088006676176269596921055787278149418755224711667070217

	Torsion points: 

O, [1869439861683643732654645302, -934719930841821866327322651]

	Independent points of infinite order:

P1 = [880726230364795706784130612, 62096275921272152565563522678492801946919]
P2 = [2013562896473447661109110262, 14686360827591159496922328833945545948069]
P3 = [1744897658693291519236235062, 1387517478609645368162848745620016490469]
P4 = [261868637349197478945870262, 96260145346144799762049937107658472548069]
P5 = [2073006227990259756457223542, 19409315793934798643439235035192612072229]
P6 = [858217135447907324959758262, 63449705340187031255655223680960854653669]
P7 = [1696965298890279827328971152, 6824609496062322097493151544133690686099]
P8 = [893078887239378477625837342, 61350082779228373247956592086023078220429]
P9 = [1926129114353817515108389342, 7486370898292665355827763540834505169229]
P10 = [1741677323872278951351213238, 2044175710606151770088487896804885963365]
P11 = [1292366056513492196479180402, 35920431607153238174805176933027477599249]
P12 = [1896902761917341723918081992, 4752067924056091310770481383192330936429]
P13 = [1717476308799639977460135862, 4956511179345161212461968239311523597669]
P14 = [1737361148792120262639482992, 2714563302038537713831238274737350846579]
P15 = [1655865408930763254660278566, 10174206125978192535510888713230590952405]
P16 = [602711195776124031007943542, 78236676728338304792757998084462237328229]
P17 = [2211024293914534653005304262, 30368456370280164514258662532652975728069]
P18 = [17146106328972264345191023078/9, 150341688461627715676079049950244231206183/27]
P19 = [194228750274293292339062686564/25, 79499728063083675758551929086482419153277553/125]
P20 = [1922376747852196468109461402, 7155429594678851010487386593563159064749]
P21 = [2030466818938399403407646902, 16033819474969368221711534588155451483749]