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• 2026-09-27 08:53:51 UTC · hdeping

  commented on curve #1820

  Specialization t=-1/13 of the Kubert X_1(9) universal family.

• 2026-09-27 08:53:34 UTC · hdeping

  commented on curve #1819

  Specialization t=-3/14 of the Kubert X_1(9) universal family.

• 2026-09-27 08:53:19 UTC · hdeping

  commented on curve #1809

  Specialization t=4/3 of the HHVZ 2021 (Thm 5) universal family for torsion Z/12Z.

• 2026-09-27 08:53:03 UTC · hdeping

  commented on curve #1818

  Specialization t=-5/8 of the Kubert X_1(9) universal family.

• 2026-09-27 08:52:47 UTC · hdeping

  commented on curve #1817

  Specialization t=-3/11 of the Kubert X_1(9) universal family.

• 2026-09-27 08:52:31 UTC · hdeping

  commented on curve #1814

  Specialization t=-5/9 of the HHVZ 2021 (Thm 5) universal family for torsion Z/12Z.

• 2026-09-27 08:52:15 UTC · hdeping

  commented on curve #1813

  Specialization t=-2/5 of the HHVZ 2021 (Thm 5) universal family for torsion Z/12Z.

• 2026-09-27 08:52:04 UTC · Tom Fisher

  submitted curve #3480 — rank ≥ 4, torsion ℤ/6ℤ, log |Δ| = 60.14

• 2026-09-27 08:51:59 UTC · hdeping

  commented on curve #1812

  Specialization t=-7/1 of the HHVZ 2021 (Thm 5) universal family for torsion Z/12Z.

• 2026-09-27 08:51:43 UTC · hdeping

  commented on curve #1816

  Specialization t=-5/3 of the Kubert X_1(9) universal family.

• 2026-09-27 08:51:27 UTC · hdeping

  commented on curve #1811

  Specialization t=-3/7 of the HHVZ 2021 (Thm 5) universal family for torsion Z/12Z.

• 2026-09-27 08:51:11 UTC · hdeping

  commented on curve #1734

  Specialization u=-1/6 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:50:55 UTC · hdeping

  commented on curve #1733

  Specialization u=-7/5 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:50:40 UTC · hdeping

  commented on curve #1732

  Specialization u=-1/9 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:50:23 UTC · hdeping

  commented on curve #1731

  Specialization u=-5/2 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:50:07 UTC · hdeping

  commented on curve #1769

  Specialization t=-10/1 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:49:51 UTC · hdeping

  commented on curve #1768

  Specialization t=13/1 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:49:35 UTC · hdeping

  commented on curve #1730

  Specialization u=-3/7 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:49:19 UTC · hdeping

  commented on curve #1767

  Specialization t=12/1 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:49:04 UTC · hdeping

  commented on curve #1752

  Specialization t=11/4 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:48:48 UTC · hdeping

  commented on curve #1729

  Specialization u=-7/1 of the X_1(10) universal curve for torsion Z/10Z (Halbeisen-Hungerbuehler-Voznyy-Zargar 2021, Thm 4), y^2+xy=x^3+A(u)x^2+B(u)x.

• 2026-09-27 08:48:45 UTC · Tom Fisher

  submitted curve #3479 — rank ≥ 4, torsion ℤ/6ℤ, log |Δ| = 60.24

• 2026-09-27 08:48:32 UTC · hdeping

  commented on curve #1751

  Specialization t=15/2 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:48:16 UTC · hdeping

  commented on curve #1750

  Specialization t=-8/1 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:48:01 UTC · hdeping

  commented on curve #1759

  Specialization t=11/3 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:47:45 UTC · hdeping

  commented on curve #1761

  Specialization t=13/2 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:47:30 UTC · hdeping

  commented on curve #1749

  Specialization t=-7/1 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:47:14 UTC · hdeping

  commented on curve #1760

  Specialization t=11/2 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:46:58 UTC · hdeping

  commented on curve #1748

  Specialization t=-5/3 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).

• 2026-09-27 08:46:42 UTC · hdeping

  commented on curve #1747

  Specialization t=8/3 of the universal X_1(7) Tate normal form family y^2+(-t^2+t+1)xy+(-t^3+t^2)y=x^3+(-t^3+t^2)x^2 (K3 elliptic surface, rational 7-torsion point (0,0)).