Abstract: Polynomial multiplication performs as the most important task and is computationally extensive in cryptographic algorithms. Of the several polynomial multiplications, theoretically, the Toom ...
const std:: size_t effective_cutoff = cutoff_override == 0 ? square_toom_cook_3_cutoff : cutoff_override; // Fall through to the Karatsuba squaring variant below the performance ...
smaller Fermat numbers and extremely large B2, when Karatsuba and Toom-Cook are used extensively.) Factoring Fermat numbers uses a lot of memory, depending on the size of the Fermat number and on dF.
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