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  2. Primality test - Wikipedia

    en.wikipedia.org/wiki/Primality_test

    Otherwise, n may or may not be prime. The Solovay–Strassen test is an Euler probable prime test (see PSW [3] page 1003). For each individual value of a, the Solovay–Strassen test is weaker than the Miller–Rabin test. For example, if n = 1905 and a = 2, then the Miller-Rabin test shows that n is composite, but the Solovay–Strassen test ...

  3. Miller–Rabin primality test - Wikipedia

    en.wikipedia.org/wiki/Miller–Rabin_primality_test

    The Miller–Rabin primality test or Rabin–Miller primality test is a probabilistic primality test: an algorithm which determines whether a given number is likely to be prime, similar to the Fermat primality test and the Solovay–Strassen primality test. It is of historical significance in the search for a polynomial-time deterministic ...

  4. Primality certificate - Wikipedia

    en.wikipedia.org/wiki/Primality_certificate

    Primality certificates allow the primality of a number to be rapidly checked without having to run an expensive or unreliable primality test. "Succinct" usually means that the proof should be at most polynomially larger than the number of digits in the number itself (for example, if the number has b bits, the proof might contain roughly b 2 bits).

  5. Fermat primality test - Wikipedia

    en.wikipedia.org/wiki/Fermat_primality_test

    Using fast algorithms for modular exponentiation and multiprecision multiplication, the running time of this algorithm is O(k log 2 n log log n) = Õ(k log 2 n), where k is the number of times we test a random a, and n is the value we want to test for primality; see Miller–Rabin primality test for details.

  6. Category:Classes of prime numbers - Wikipedia

    en.wikipedia.org/wiki/Category:Classes_of_prime...

    This category is for articles about classes (meaning subsets here) of prime numbers, for example primes generated by a particular formula or having a special property. See List of prime numbers for definitions and examples of many classes of primes.

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  8. Lucas pseudoprime - Wikipedia

    en.wikipedia.org/wiki/Lucas_pseudoprime

    A Lucas probable prime test is most useful if D is chosen such that the Jacobi symbol () is −1 (see pages 1401–1409 of, [1] page 1024 of, [5] or pages 266–269 of [2]). This is especially important when combining a Lucas test with a strong pseudoprime test, such as the Baillie–PSW primality test.

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