On the constant in the Mertens product for arithmetic progressions. I. Identities
arXiv:0706.2807 · doi:10.7169/facm/1269437065
Abstract
The aim of the paper is the proof of new identities for the constant in the Mertens product for arithmetic progressions. We deal with the problem of the numerical computation of these constants in another paper.
References added, misprints corrected. 9 pages
References in corpus (2)
Cited by in corpus (6)
- On the constant in the Mertens product for arithmetic progressions. II. Numerical values
- Biases in prime factorizations and Liouville functions for arithmetic progressions
- Euler constants from primes in arithmetic progression
- Primitive Roots In Short Intervals
- A Totient Function Inequality
- Divisor and Totient Functions Estimates