On the constant in the Mertens product for arithmetic progressions. II. Numerical values

Abstract

We give explicit numerical values with 100 decimal digits for the constant in the Mertens product over primes in the arithmetic progressions $a\mathrm{mod}q$, for $q\in \{3$, ..., $100\}$ and $(a,q)=1$.

The complete set of results can be downloaded from http://www.math.unipd.it/~languasc/MCcomput.html together with the source program in Gp and the results of the verifications of the consistency identities described in section 4

References in corpus (1)

• On the constant in the Mertens product for arithmetic progressions. I. Identities

Cited by in corpus (5)

• Computing the Mertens and Meissel-Mertens constants for sums over arithmetic progressions
• On the constant in the Mertens product for arithmetic progressions. I. Identities
• Table of Dirichlet L-Series and Prime Zeta Modulo Functions for Small Moduli
• Biases in prime factorizations and Liouville functions for arithmetic progressions
• Euler constants from primes in arithmetic progression