Extreme values of the Riemann zeta function at its critical points in the critical strip

We estimate large and small values of $\mathrm{\mid }\zeta ({\rho }^{\mathrm{\prime }})\mathrm{\mid }$, where ${\rho }^{\mathrm{\prime }}$ runs over critical points of the zeta function in the right half of the critical strip, that is, the points where ${\zeta }^{\mathrm{\prime }}({\rho }^{\mathrm{\prime }})=0$ and $1\mathrm{/}2<\mathrm{\Re }{\rho }^{\mathrm{\prime }}<1$.