Please, is it correct to argue the following? Let us set the Riemann functional equation equal to zero $$ \pi^{-\frac{s}{2}} \Gamma\left(\frac{s}{2}\right) \zeta(s) = \pi^{-\frac{x+iy}{2}} \Gamma\left(\frac{x+iy}{2}\right) \zeta(x+iy) = 0,\ x\in (0,1), y\in \mathbb{R}. $$ Factors $\pi^{-\frac{x+i...

I am requesting to reopen "Bounding with exponential Markov inequality". The asker posted a question and showed the work that they had done so far. They explained where they got stuck (can't show $at-\phi(t)$ is positive), and their unsuccessful attempts (Taylor expansion). I explained why they w...