Adelman and Huang developed an errorless version of the elliptic curve one of these.
Adelman and Huang developed an errorless version of the elliptic curve one of these. The AKS one of these is the  rst of them to be polynomial time, but it is practically much slower than the Baillie-PSW one for small inputs. The Miller-Rabin one of these relies on the generalized Riemann hypothesis for its correctness. A simple one of these is named for Fermat and uses his   Little Theorem, however, for Carmichael numbers it fails to be more e cient than a search for factors. For ten points, identify this class of algorithms to determine if numbers have a certain property, the simplest of which is the Sieve of Eratosthenes.
Adelman and Huang developed an errorless version of the elliptic curve one of these.
primality tests [accept any descriptive answer indicating that they are tests or algorithms or anything of the like to determine if a number is prime, prompt on factoring algorithms]