If $\gamma$ denotes the ordinate of a zero of $\zeta$-function, why is the number of zeros ''$\ll\log(n)$'' for $n\le\gamma<n+1$ ?
Is there a connection to prime number theorem ?
If $\gamma$ denotes the ordinate of a zero of $\zeta$-function, why is the number of zeros ''$\ll\log(n)$'' for $n\le\gamma<n+1$ ?
Is there a connection to prime number theorem ?
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