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Prime numbers, diophantine equations, diophantine approximations, analytic or algebraic number theory, arithmetic geometry, Galois theory, transcendental number theory, continued fractions

1 vote
1 answer
602 views

Matrix sieve algorithm for finding prime numbers

I have derived the following theorem: An odd positive integer $N=6n−1$ is a prime iff neither of two diophantine equations $6x^2+(6x−1)y=n$ $6x^2+(6x+1)y=n$ has solution. An odd positive integer …
Boris Sklyar's user avatar
-3 votes
1 answer
1k views

Matrix sieve theorem [closed]

I have formulated the following conjecture: Odd positive integer $ N=6n-1$ is a prime number iff neither of two diophantine equations $6x^2+(6x−1)y=n$ $6x^2+(6x+1)y=n$ has solution. $x=1,2,3,..y=0 …
Boris Sklyar's user avatar
0 votes
0 answers
434 views

Matrix sieve algorithm

I proposed "matrix sieve" algorithm for finding primes as two pairs of 2-dimensional arrays: positive integers which do not appear in these arrays are indexes $k$ of primes in the sequences $S1(k)=6 …
Boris Sklyar's user avatar