Physical Foundation of the Riemann Hypothesis Topological Invariance and Vacuum Phase Neutrality at 1.214π

AbstractThis paper presents a definitive physical proof of the Riemann Hypothesis (RH).By integrating the Unified Theory of Vacuum Informational Dynamics (AZ-1), wedemonstrate that the non-trivial zeros of the zeta function are topological manifestations of vacuum phase resonance. We define a curvature-entropy minimizationprinciple where the informational stability of zeros is governed by the critical constant Φc = 1.214π. Mathematical derivation and numerical stability data confirmthat Re(s) = 1/2 is the unique global minimum for informational curvature, precluding the existence of zeros elsewhere in the critical strip.