The Matyszczuk Theory of Zeta–Divisor Coupling and Symmetric Criteria for the Riemann Hypothesis

This paper presents the Matyszczuk Theory of Zeta–Divisor Coupling as a new analytic approach to the Riemann Hypothesis. It studies the hybrid function Zₖ(s) = ζ(s) · σ₋ₛ(k), investigates its critical line symmetry, introduces the correction function Φₖ(s), and explores applications to L-functions. The observed zero distribution offers theoretical support for the Riemann Hypothesis.