Correspondence Between Zeta Function Zeros and Entangled States

According to Gamov's theory, each nontrivial zero $\gamma_n$ of the Riemann zeta function corresponds to a unique entangled state $|\Psi_n\rangle$. The general relationship is described by: \begin{equation}|\Psi_n\rangle = \mathcal{F}(\gamma_n, \{\pi_k\}, CY^7)\end{equation} where $\{\pi_k\}$ is the sequence of $\pi$ digits, and $CY^7$ represents Calabi-Yau manifold data.