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The algorithm for the $2d$ different primes and Hardy-Littlewood conjecture

We give an estimation of the existence density for the $2d$ different primes by using a new and simple algorithm for getting the $2d$ different primes. The algorithm is a kind of the sieve method, but the remainders are the central numbers between the $2d$ different primes. We may conclude that there exist infinitely many $2d$ different primes including the twin primes in case of $d=1$ because we can give the lower bounds of the existence density for the $2d$ different primes in this algorithm. We also discuss the Hardy-Littlewood conjecture and the Sophie Germain primes.

preprint2014arXivOpen access
Minoru FujimotoKunihiko Uehara
math.NT
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Minoru FujimotoKunihiko Uehara

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