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curve #752
y2 + xy + y = x3 − 367647057132661536131605961085494446124192297751927792319003x + 98299706024123968245526077311124299338038232423912535744363101436934755800391181044000522
Witness: 31 independent points log in to add more points →
(71105554675963492526000845558, 269290675255312661174603378631020782861321040)(-29704042557861724610106945056, 330445307249640665572931018435703810679069958)(175101426740732876260582241005, 198224319312459426980672090698178741258477618)(248378798255456892042084921013, 149355158680850764630077956833029679160249216)(313900322947403427672774580018, 117579105889397601198987345355815654946667156)(333644300759445321399900785433, 113036057509898777135980865422754832845580526)(337344195504174583822768511518, 112544426509569291513494634176313983515956200)(391217840641677214394952534118, 119775022330853746321023953719517878370351456)(401963771980612812461862639853, 124362992830515375551949254364908031216155186)(464097733011782059104565490608, 166240855799271737505324188103123394017945590)(475134242728882677950838093241, 175729241082718683415630197857841349279480910)(529405211752483370638248246438, 228126658076586731082043695240804220559709241)(579189497967497021932404809974, 282236736482276291601963258814603820401596857)(625994455340224943038994586453, 336842016882366329700990861656802279403168810)(749358867473339221965452104495, 493552567740834272838256207863808118503287806)(797654601729686318207740399225, 559065616589325930326866108761173159611508216)(837492018316060116985328636506, 614661833404508719417509841535129164548977708)(-107722374782128106191710128387, 369666738848101167311314042281532540472062370)(-233000608579077662642766453614, 413898849914606078624628944133861443516843060)(-660994466322383342336243257631, 229161184819056810524321051792070900954383558)(-688879569869957765431042713827, 157012629314028111691246563988770194336931680)(12634572579830709787101640264696, 44859120442512732892230119991041047323065577593)(1703911033642285521501475481995/4, 1102343813623627845916169407198261090774939219/8)(3652077712422208611593320763671/4, 5789523681738628554391589071533545434744586569/8)(352026727500770729632317877760971/4, 6604701297779016008758035713310404474080024860031/8)(1776743818924411871583988405023175/121, 74829595482338766924870171133618492376860560105646/1331)(-5599939107511436010602903625091823/7921, 49159336464846881946892694393203461251199881716504/704969)(32940950888329124567379444930867961/5041, 5953929118344485676637543868016722944517491049985298/357911)(67874840820182268597647907936582871/502681, 80581032075217681677822192102437784338628376179256742/356400829)(6713014538784551199121920448085296653/237169, 17389121945217432551592433873627102231449587231623719598/115501303)(-316408858372840476395533341767285708/4748041, 3621148460240821165722126549633182690560042357051383059/10345981339)
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