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Definition: For $q\geq 1$ and $\gcd(a,q)=1$, $M(q,a)$, $B(q,a)$ and $C(q,a)$ are the Mertens and Meissel-Mertens constants of the primes $p\equiv a\pmod q$ CITE{LZ2007}- CITE{LZ2010} CITE{LZ2009}. They are defined by the reciprocal-prime sum, the convergent- sum of $\log(1-1/p)+1/p$, and the Mertens product in CITE{formula-definitions}.+ CITE{LZ2010} CITE{LZ2009}. The reciprocal-prime sum, the $B(q,a)$ series and the+ Mertens product define them in CITE{formula-definitions}. Parameters: q:
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