Can i apply residue theorem or numerical integration to prove that
$\int_{-\infty}^{\infty}$log |$\zeta (1/2+it)$|/(1+$4t^2$) dt =0. where $\zeta$ is the Riemann Zeta function
@All Sorry about missing a number of days. Currently the site is in dire need of quality control. And... Stay healthy.
2
@amWhy Thanks for the vote of confidence (in the form of the invitation for me to become a co-owner of this room). I will continue to assist the effort here, but I think I'll pass. I am rather inexperience in managing chatrooms, and might unwittingly do some damage. I am practicing/tiptoeing in the Pearl Dive. May be later :-)
Can i apply residue theorem or numerical integration to prove that
$\int_{-\infty}^{\infty}$log |$\zeta (1/2+it)$|/(1+$4t^2$) dt =0. where $\zeta$ is the Riemann Zeta function
