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Questions about the famous conjecture from Riemann saying that the non-trivial zeroes of the Riemann Zeta function all lie on the so-called critical line $\Re(s)=\dfrac{1}{2}$, its various generalizations and the different approaches towards its solution.

3 votes

GRH and the Euler product

In general, if $F(s)$ and $G(s)$ obeys the relationship $$ G(s)=\sum_{n\ge1}{F(ns)\over n}, $$ then Möbius inversion gives $$ F(s)=\sum_{n\ge1}{\mu(n)\over n}G(ns). $$ Using the power series expansion …
TravorLZH's user avatar
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12 votes

Why is so much work done on numerical verification of the Riemann Hypothesis?

Although merely calculating the nontrivial zeros cannot lead to a direct proof of the Riemann hypothesis, these calculations are still helpful at creating numerical bounds for arithmetical functions. …
TravorLZH's user avatar
  • 1,315