Rank ≥ 23


Martin - McMillen (1998)

y2 + xy + y = x3 - 19252966408674012828065964616418441723x  
              + 32685500727716376257923347071452044295907443056345614006 

	Independent points of infinite order: 

P1 = [16902136044621724275584661392595/119224493521, 
     -69455519784971993679807552308609739430858248812/41166906143372569] 
P2 = [6647882272466103821634772046571/30891226081, 
     -17137023844710987140049387309945953892946213544/5429411004770479] 
P3 = [1277229332035649706664846727592/2961427561, 
     1443380843339272397458721030742392016696304046/161157926442059] 
P4 = [1754834771916476982132090651/369369961, 
     49412130720987886904443301152758710388796/7098921280459]
P5 = [902743031953703698667092998/307406089, 
     6538434104009303265024749952830709029353/5389750958437]
P6 = [103579510135061476534950819/45091225, 
     230697883363551870088729854504374414548/302787575875]
P7 = [31762044569407766003397375255/14054813809, 
     1411381089291349753164768808558921002947204/1666240341498377] 
P8 = [29436984213667648723395/17956, 
     5657335012046240705357319452802233/2406104]
P9 = [1127027270330215920, 3523978127407100674110377602]
P10 = [686464244502821899711515/139129, 
      -394563651945882403580468873435105816/51895117] 
P11 = [11962675953816366561795/1369, 
      -1167962768316319592876571517317044/50653] 
P12 = [30520680805402695175757355/3345241, 
      -151915114589061403100759698106532333112/6118445789] 
P13 = [11449775538050756019357635316/967521025, 
      -1150775031908416918955115365651634494501651/30094741482625] 
P14 = [4969418243982621661795591770/1285294201, 
      184569435055535326363669745422918052707327/46079082400051] 
P15 = [480465113537612829840777315/160801, 
      -10531550647702714814852169224678207441368/64481201] 
P16 = [97907154284679777917982542166035/57601436172721, 
      964874722537391293613786748114488474882993683572/437169613520472565481] 
P17 = [249989354826313432718977195/4397409, 
      3941156276776007263792745630379334937996/9221366673] 
P18 = [54840074123086507808388135/3996001, 
      387496978790653709721061294119215460988/7988005999] 
P19 = [9690141319063801580189469420/87590881, 
      -953144078079942906360903670036536669593542/819763055279]
P20 = [882142442406602738753880/76729, 
      -775394556680837651292166377698874734/21253933] 
P21 = [2812175950395226936581984/24025, 
      4712624271973109965160039085789391367/3723875] 
P22 = [7126269737101017406079752337071371/2947180538019481, 
      83015454575998684006900205726968222686505350799684/159996363164349841378621] 
P23 = [2143448685801212487450/841, 
      10099849221189668277354753748208/24389] 

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