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Dec 29, 2016 at 23:59 vote accept Johnny T.
Dec 27, 2016 at 23:27 comment added GH from MO @user1952009: I gave two references for this estimate (Montgomery-Vaughan and Iwaniec-Kowalski). You can study the proof in those books.
Dec 27, 2016 at 22:52 comment added reuns I see. I'd say it is a consequence of an uniform estimate $A T \ln T+B T+O(\ln T)$ (or $O(\ln T/\ln \ln T)$) for the number of non-trivial poles of $\sum_{n \equiv a \bmod q} n^{-s} \Lambda(n)$ ?
Dec 27, 2016 at 22:32 comment added GH from MO @user1952009: GRH implies the uniform error term $O(X^{1/2}\log^2(X))$. The implied constant is independent of $q$ and $a$.
Dec 27, 2016 at 22:08 comment added reuns Is there a (conjectured) $O$ term uniformly on $q,a$ (or $\chi$) ?
Dec 26, 2016 at 23:44 history edited GH from MO CC BY-SA 3.0
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Dec 26, 2016 at 23:21 history answered GH from MO CC BY-SA 3.0