Elliptic Curve Rank Leaderboard

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Matthias Breddin

Member since .

About

Software Developer and Architect from Germany. No mathematician, rather an AI expert.

Curves (36)

curve a-invariants rank torsion log N log |Δ| Faltings height naive height
#505 [1, 0, 1, -2497797449771…, 46349171130280…] ≥ 18 ℤ/2ℤ 191.25 315.09 25.02 325.21
#506 [1, 0, 0, -2594964848240…, 50016117156480…] ≥ 18 ℤ/2ℤ 196.97 328.29 26.15 339.14
#481 [0, 0, 0, -2018433972704…, 12890206002478…] ≥ 18 ℤ/2ℤ 197.40 364.46 29.09 373.23
#504 [1, 0, 0, -1261852208040…, 17207833052907…] ≥ 18 ℤ/2ℤ 216.54 379.53 30.50 392.24
#503 [1, 0, 0, -2828153504755…, 18290495106905…] ≥ 18 ℤ/2ℤ 253.26 443.02 35.84 456.83
#519 [1, 0, 0, -2394980359951…, -2831350656023…] ≥ 17 ℤ/2ℤ 163.85 289.50 22.83 297.45
#526 [1, 0, 0, 10740287287663…, 42244751666753…] ≥ 17 ℤ/2ℤ 172.58 312.90 24.75 320.35
#513 [1, -1, 1, -8545878596603…, 85931558533293…] ≥ 17 ℤ/2ℤ 182.97 312.93 24.81 321.99
#514 [1, -1, 1, -9688649196963…, 37092251763493…] ≥ 17 ℤ/2ℤ 177.05 317.96 25.31 329.30
#511 [1, -1, 1, -1347598821245…, 59588718300454…] ≥ 17 ℤ/2ℤ 171.70 318.93 25.39 330.27
#508 [1, -1, 1, -5379288624256…, 47976421655098…] ≥ 17 ℤ/2ℤ 187.55 320.68 25.64 334.42
#509 [0, -1, 0, -5424376854878…, 47838663251397…] ≥ 17 ℤ/2ℤ 194.52 323.55 25.76 334.44
#520 [1, 0, 0, -8200472632584…, 84810127818880…] ≥ 17 ℤ/2ℤ 198.44 326.10 25.92 335.68
#525 [1, 0, 1, -5519473106759…, 15709950916757…] ≥ 17 ℤ/2ℤ 196.17 329.27 26.28 341.40
#515 [1, 0, 0, -1547542866227…, 72336427195558…] ≥ 17 ℤ/2ℤ 190.78 333.98 26.61 344.50
#523 [1, 1, 1, -9101887567534…, 89795409530709…] ≥ 17 ℤ/2ℤ 186.11 341.08 27.15 349.81
#512 [1, 0, 0, -2125729794087…, 37478276525551…] ≥ 17 ℤ/2ℤ 190.49 340.55 27.21 352.36
#518 [1, 0, 0, -7014295011545…, 70569323689335…] ≥ 17 ℤ/2ℤ 177.58 351.74 28.11 362.85
#517 [1, 0, 0, -4676250172766…, 12302853014843…] ≥ 17 ℤ/2ℤ 182.41 354.03 28.46 368.54
#521 [1, -1, 1, -3356619719174…, 30321206348307…] ≥ 17 ℤ/2ℤ 221.59 366.55 29.26 374.94
#510 [1, 0, 1, -8953711021620…, 10309659961796…] ≥ 17 ℤ/2ℤ 202.27 362.34 29.17 377.39
#522 [1, 1, 1, -9560119373282…, 11205917328296…] ≥ 17 ℤ/2ℤ 212.12 366.63 29.35 377.59
#516 [1, 0, 0, -1642440073507…, 80559514409142…] ≥ 17 ℤ/2ℤ 212.87 374.18 30.02 386.12
#524 [1, 0, 1, -2047287438765…, 35383097091233…] ≥ 17 ℤ/2ℤ 229.76 382.05 30.66 393.69
#507 [1, 0, 0, -8489423401566…, 30039718721636…] ≥ 17 ℤ/2ℤ 229.40 398.90 32.12 411.77
#487 [1, 0, 0, -1622978806074…, 22311725746775…] ≥ 16 ℤ/2ℤ 172.84 325.29 25.79 332.88
#488 [1, 1, 1, -1217797688174…, 15685515258825…] ≥ 16 ℤ/2ℤ 183.44 326.89 26.00 336.87
#528 [1, -1, 1, -3740245850108…, 79533615237633…] ≥ 16 ℤ/2ℤ 193.19 331.09 26.33 340.24
#489 [1, 0, 0, -5216065827416…, 45661631270513…] ≥ 16 ℤ/2ℤ 209.85 349.71 27.99 361.96
#486 [1, -1, 1, -6829211946345…, 68219554456710…] ≥ 16 ℤ/2ℤ 202.19 351.02 28.08 362.76
#490 [1, 0, 0, -6821191145727…, 21586195863974…] ≥ 16 ℤ/2ℤ 215.46 357.50 28.64 369.67
#485 [1, -1, 1, -7401252242203…, 76971090575512…] ≥ 16 ℤ/2ℤ 224.85 365.07 29.25 376.82
#483 [1, 0, 0, -2685802533025…, 53369999163244…] ≥ 16 ℤ/2ℤ 209.19 368.36 29.55 380.69
#482 [1, -1, 1, -5783251866037…, 16566356737338…] ≥ 16 ℤ/2ℤ 220.68 372.37 29.81 382.99
#527 [1, -1, 1, -7542656338846…, 78468443077032…] ≥ 16 ℤ/2ℤ 204.10 379.78 30.44 390.69
#484 [1, 0, 0, -3384639411361…, 74293935017700…] ≥ 16 ℤ/2ℤ 211.04 384.50 30.83 395.20