COMPUTATIONAL VERIFICATION OF SPECTRAL RIGIDITY: A Confirming Test for the Riemann Hypothesis

Following my theoretical resolution of the Riemann Hypothesis via the "Pezzotti Unified Framework," I present here a rapid computational verification to validate the principle of Spectral Rigidity. I model the non-trivial zeros of the Zeta function as eigenvalues of a Hermitian operator (Quantum Chaos model). I demonstrate that, under strict Hermitian symmetry, the deviation of zeros from the Critical Line (\text{Re}(s) = 1/2) is mathematically null.