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Modern Elliptic Curve Factorization, Part 2

The elliptic curve factorization algorithm is remarkably similar to Pollard's p-1 algorithm: define p-1(n, B1, B2)         1         define ecf(n, B1, B2, C)         q = 2         2                 Qx,z ∈ C // random point         for p ∈ π(2 … B1)         3                 for p ∈ π(2 … B1)                 a = ⌊logp B1⌋         4                         a = ⌊logp B1⌋                 q…



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Modern Elliptic Curve Factorization, Part 2

https://programmingpraxis.com/2010/04/27/modern-elliptic-curve-factorization-part-2

The elliptic curve factorization algorithm is remarkably similar to Pollard's p-1 algorithm: define p-1(n, B1, B2)         1         define ecf(n, B1, B2, C)         q = 2         2                 Qx,z ∈ C // random point         for p ∈ π(2 … B1)         3                 for p ∈ π(2 … B1)                 a = ⌊logp B1⌋         4                         a = ⌊logp B1⌋                 q…



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https://programmingpraxis.com/2010/04/27/modern-elliptic-curve-factorization-part-2

Modern Elliptic Curve Factorization, Part 2

The elliptic curve factorization algorithm is remarkably similar to Pollard's p-1 algorithm: define p-1(n, B1, B2)         1         define ecf(n, B1, B2, C)         q = 2         2                 Qx,z ∈ C // random point         for p ∈ π(2 … B1)         3                 for p ∈ π(2 … B1)                 a = ⌊logp B1⌋         4                         a = ⌊logp B1⌋                 q…

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