Proving primality in essentially quartic random time

  • Bernstein D
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Abstract

This paper presents an algorithm that, given a prime n n , finds and verifies a proof of the primality of n n in random time ( lg ⁡ n ) 4 + o ( 1 ) (\operatorname {lg} n)^{4+o(1)} . Several practical speedups are incorporated into the algorithm and discussed in detail.

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APA

Bernstein, D. (2006). Proving primality in essentially quartic random time. Mathematics of Computation, 76(257), 389–403. https://doi.org/10.1090/s0025-5718-06-01786-8

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