Reflective Number Theory: A Structural Resolution of the Riemann Hypothesis

This upload presents a rigorously classical and reproducible resolution of the Riemann Hypothesis, based on Reflective Number Theory (RNT). By restoring the historical definition of primes—including 1—the classical Euler product collapses, rendering RH structurally vacuous. Introducing a regulator-based analytic series recovers algebraic symmetry, forcing any non-trivial zeros to lie on the critical line with infinite-order flatness. > > The proof is fully verifiable using symbolic computation (Python/SymPy), and constitutes a structural dichotomy: RH is either vacuous or mechanically true. > > This repository includes: > - The full paper (PDF) outlining the theoretical framework > - A verification script (RNTMechanicalEndorsement.py) confirming key algebraic consequences > - A README summarizing the challenge to the global mathematical community > > Author: Pooria Hassanpour — Independent Researcher and Structural Architect of Reflective Number Theory