multiplications
Karatsuba algorithmhttps://en.wikipedia.org/wiki/Karatsuba_algorithm#Implementation
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arithmatic
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classic implementations of arithematic of multi precision big integers
multiple-precision integer arithmeticIf \(b ≥ 2\) is an integer, then any positive integer \(a\) can be expressed uniquely as \(a = a_n \cdot b^n+a_{n−1}\cdot b^{n−1}+···+a_1 \cdot b+a_0\),…
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get the next m*SIZE 0-WARP_SIZE = 0xffffffffffffffe0eo = 0b11100000it will select multiples of WARP_SZnelems+WARP_SZ-1 will counter for the removed numbers by 00000 n will be [32, 64, 96, ……
Read articlegoldilocks field
properties\( p = \phi^2 - \phi + 1\)\( \epsilon = \phi -1\) Goldilocks Additionlet \( a = a_0 + a_1 \cdot \phi, b = b_0 + b_1 \cdot \phi\) (c, carry) = a + b; if carry = 0 && c > p, result …
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