Recent activity
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commented on curve #3678
Specialization at t = 247/45 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3678 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 163.68
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commented on curve #3677
Specialization at t = -413/1592 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ell… -
submitted curve #3677 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 170.87
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commented on curve #3676
Specialization at t = 961/1280 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3676 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 162.89
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commented on curve #3675
Specialization at t = -251/298 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3675 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 166.43
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commented on curve #3674
Specialization at t = 905/402 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ell… -
submitted curve #3674 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 165.97
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commented on curve #3673
Specialization at t = 1341/20 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ell… -
submitted curve #3673 — rank ≥ 9, torsion ℤ/4ℤ, log |Δ| = 170.21
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commented on curve #3672
Specialization at t = 199/664 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellra… -
submitted curve #3672 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 141.02
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commented on curve #3671
Specialization at t = -77/334 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellra… -
submitted curve #3671 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 127.78
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commented on curve #3670
Specialization at t = 19/302 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3670 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 128.75
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commented on curve #3669
Specialization at t = 3/502 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellrank… -
submitted curve #3669 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 134.25
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commented on curve #3668
Specialization at t = 137/54 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3668 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 125.84
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commented on curve #3667
Specialization at t = 389/90 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3667 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 134.13
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commented on curve #3666
Specialization at t = -859/928 of the Elkies-Klagsbrun Z/4 fibration E1: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = (8t-1)(32t+7), c = 8(t+1)(15t-8)(31t-7) (arXiv:2003.00077, eq. (5)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3666 — rank ≥ 8, torsion ℤ/4ℤ, log |Δ| = 129.10
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commented on curve #3665
Specialization at t = -13/80 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellr… -
submitted curve #3665 — rank ≥ 7, torsion ℤ/4ℤ, log |Δ| = 127.44
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commented on curve #3664
Specialization at t = -140 of the Elkies-Klagsbrun Z/4 fibration E2: y^2 + a*xy + a*c*y = x^3 + c*x^2, a = -8(80t+9), c = 2(t-2)(2t-1)(18t-1)(2t-81) (arXiv:2003.00077, eq. (6)), found by searching small-height t = a/b for small conductor, with points from a 2-descent (PARI ellran… -
submitted curve #3664 — rank ≥ 7, torsion ℤ/4ℤ, log |Δ| = 106.96