{
  "id": 5398,
  "curve_key": "0:21583528357536",
  "ainvs": [
    "0",
    "0",
    "0",
    "0",
    "-24980935599"
  ],
  "rank_lower_bound": 8,
  "torsion": [],
  "family": "mordell",
  "families": [
    "mordell"
  ],
  "naive_height": 61.405903127339315,
  "faltings_height": 3.174814503069905,
  "conductor": "30817142884019036484",
  "bad_primes": [
    "2",
    "3",
    "12953",
    "71429"
  ],
  "discriminant": "-269588365949398531162032",
  "regulator": "785559.385230664822311530648144613820153390208643764659",
  "points": [
    [
      "2955",
      "28674"
    ],
    [
      "5007",
      "317088"
    ],
    [
      "6222",
      "464643"
    ],
    [
      "7572",
      "639657"
    ],
    [
      "7702",
      "657197"
    ],
    [
      "17562",
      "2321973"
    ],
    [
      "21774",
      "3209085"
    ],
    [
      "77304/25",
      "8463717/125"
    ]
  ],
  "submitter": "The Wren",
  "history": [],
  "commentary": "Rational 3-isogeny partner of https://elliptic-rank.icarm.cloud/curve/5377, submitted by Daniel Błażewicz. Starting from the Mordell curve y^2 = x^3 + 925219837, apply the standard rational 3-isogeny to y^2 = x^3 - 27*925219837 = x^3 - 24980935599. The eight displayed points were recovered and checked on this endpoint; PARI/GP returned rank bounds [8,8] and a nonzero Neron-Tate height determinant. Same conductor 30817142884019036484 as the source curve. No original-discovery claim.",
  "created_at": "2026-10-21 21:23:04",
  "updated_at": "2026-10-21 21:23:04"
}