Hilbert-P\'{o}lya conjecture and Riemann hypothesis

Since Hilbert-P\'{o}lya conjecture has been solved by the G-dynamics ${{\widehat{w}}^{\left( cl \right)}}$ as a Hermitian frequency operator, the Riemann hypothesis as a corollary of Hilbert-P\'{o}lya theorem is proven as well, then we have explicitly asserted the physical essence of Riemann hypothesis expressed by $$\zeta \left( \rho \right)=\zeta \left( \varrho/\hbar \right)=0$$ where the non-trivial zeros $\rho =1/2+\sqrt{-1}{{w}^{\left( q \right)}}$. Furthermore, we have geometrically proven Einstein tensor such that ${{G}_{ij}}=\zeta \left( \rho\right)=0$, and ${w}^{\left( q \right)}=R$ is the scalar curvature.