High-Energy Non-Trivial Riemann Zeta Zeros (n=18–21): An Extrapolation Approach via Multi-Resolution MERA Tensor Networks

This paper details the second phase (v2) of a computational study focusing on the extrapolation of the 18th to 21st non-trivial Riemann zeta zeros. Utilizing a Multi-scale Entanglement Renormalization Ansatz (MERA) architecture with a bond dimension of $\chi = 24$, the study demonstrates high-fidelity numerical convergence with a Mean Absolute Error (MAE) of $0.047296$. It provides the mathematical derivation of the Huber loss function, empirical results validating the stability of high-energy zero predictions, and historical continuity contextualizing these findings against the established baseline of zeros 1 through 17.