Authors: Marius Coman
In Addenda to my previous paper “On the special relation between the numbers of the form 505+1008k and the squares of primes” I defined the notions of c/m-integers and g/s-integers and showed some of their applications. In a previous paper I conjectured that, beside few definable exceptions, the Fermat pseudoprimes to base 2 with two prime factors are c/m-primes, but I haven’t defined the “definable exceptions”. However, in this paper I confirm one of my constant beliefs, namely that the relations between the two prime factors of a 2-Poulet number are definable without exceptions and I make a conjecture about a generic formula of these numbers, namely that the most of them are s-primes and the exceptions must satisfy a given Diophantine equation.
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[v1] 2015-04-20 12:46:56
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