$$\psi (x)=x-\sum _{\zeta (\rho )=0}{\frac {x^{\rho }}{\rho }}-\log(2\pi ).$$
is the explicit formula for the summatory Mangoldt function. Does this mean $x$ is alway bigger than $\psi(x)$ ?
$$\psi (x)=x-\sum _{\zeta (\rho )=0}{\frac {x^{\rho }}{\rho }}-\log(2\pi ).$$
is the explicit formula for the summatory Mangoldt function. Does this mean $x$ is alway bigger than $\psi(x)$ ?
Copyright © 2021 JogjaFile Inc.