If I understand correcly, Hecke's proved that
$$L(1,\chi)=\frac{1}{O(\log|d|)}$$
Is there a modern exposition of this result?
The most common textbooks in analytic number theory seem to prove at most Siegel's theorem.
If I understand correcly, Hecke's proved that
$$L(1,\chi)=\frac{1}{O(\log|d|)}$$
Is there a modern exposition of this result?
The most common textbooks in analytic number theory seem to prove at most Siegel's theorem.
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