Number Theory

    

Operation Based on Multiples of Three and Concatenation for Obtaining Primes and M-Primes and the Definition of a M-Prime

Authors: Marius Coman

In this paper I show how, concatenating to the right the multiples of 3 with the digit 1, obtaining the number m, respectively with the number 11, obtaining the number n, by the simple operation n – m + 1, under the condition that both m and n are primes, is obtained often (I conjecture that always) a prime or a composite r = p(1)*p(2)*..., where p(1), p(2), ... are the prime factors of r, which have the following property: there exist p(k) and p(h), where p(k) is the product of some distinct prime factors of r and p(h) the product of the other distinct prime factors such that the number p(k) + p(h) – 1 is m-prime and I also define a m-prime.

Comments: 3 Pages.

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Submission history

[v1] 2015-03-14 09:38:18

Unique-IP document downloads: 177 times

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