Pocklington Primality Test at Ruth Sanders blog

Pocklington Primality Test. Suppose a;f;n > 1 are integers, f j n 1, f > p n, af 1 (mod n) and gcd(af=q 1; N) = 1 for all. Let be an odd prime, be an integer such that and , and. Proth, pocklington, brillhart, lehmer, & selfridge (ppbls): Pocklington in 1914, which is a primality test for the number n, states: Lucas’ result was strengthened by pocklington in the. Then the following are equivalent. The pocklington's theorem invented by h.

(PDF) Primality Test
from www.researchgate.net

The pocklington's theorem invented by h. Suppose a;f;n > 1 are integers, f j n 1, f > p n, af 1 (mod n) and gcd(af=q 1; Then the following are equivalent. Proth, pocklington, brillhart, lehmer, & selfridge (ppbls): Pocklington in 1914, which is a primality test for the number n, states: Let be an odd prime, be an integer such that and , and. N) = 1 for all. Lucas’ result was strengthened by pocklington in the.

(PDF) Primality Test

Pocklington Primality Test Proth, pocklington, brillhart, lehmer, & selfridge (ppbls): Lucas’ result was strengthened by pocklington in the. The pocklington's theorem invented by h. Let be an odd prime, be an integer such that and , and. N) = 1 for all. Pocklington in 1914, which is a primality test for the number n, states: Then the following are equivalent. Suppose a;f;n > 1 are integers, f j n 1, f > p n, af 1 (mod n) and gcd(af=q 1; Proth, pocklington, brillhart, lehmer, & selfridge (ppbls):

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