Primes recognizable in deterministic polynomial time. The algorithms in the preceding two sections to determine whether n is prime or not all hypothesized�...
In this paper we present several algorithms that can find proofs of primality in deterministic polynomial time for some primes. In particular we show this for�...
In this paper we present several algorithms that can find proofs of primality in deterministic polynomial time for some primes. In particular we show this�...
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Jan 14, 2022 � I was wondering if, given k, there is a deterministic polynomial time algorithm (polynomial in k) which finds a prime number with k digits.
Missing: Recognizable | Show results with:Recognizable
Nov 6, 2017 � The Agrawal–Kayal–Saxena primality test is a polynomial deterministic primality-proving algorithm. The result was very famous in 2002. The�...
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We discuss some simple deterministic algorithms that establish primality for a robust set of primes in polynomial time. The first 6 sections comprise the�...
Feb 12, 2011 � We have a deterministic polynomial-time algorithm for the problem, simply by running primality test on each number larger than n start from n+1.
Sergei Konyagin, Carl Pomerance: On Primes Recognizable in Deterministic Polynomial Time. The Mathematics of Paul Erdős I 2013: 159-186.
Jun 3, 2011 � This means to prove primes is in P we need to show PRIMES can be determined in time polynomial of log n because time complexity is measured in�...
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Oct 3, 2022 � A reasonable approach is to start with the minimum number m, and then search over m+1,m+2,m+3,⋯ until you find the first prime number, using a deterministic�...
Missing: Recognizable | Show results with:Recognizable