Can we prove that
$$\sum_{\exp((\log x)^{3/4})\le p\le x}\frac{1}{p^{1+it}}=o(\log\log x)$$
for $1\le t\le x$? Here $p$ runs over prime numbers.
Can we prove that
$$\sum_{\exp((\log x)^{3/4})\le p\le x}\frac{1}{p^{1+it}}=o(\log\log x)$$
for $1\le t\le x$? Here $p$ runs over prime numbers.