Structural Construction of the Uniqueness Statement for the Riemann Hypothesis A Chain Map between the Additive and Multiplicative Sides, a Well-Defined Obstruction Functional, and a Spectral Uniqueness Theorem
This paper presents a structural framework that isolates the Riemann Hypothesis as a single, computable existence problem regarding the positivity of the Li criterion and the vanishing of the de Bruijn–Newman constant, by demonstrating that while the additive and multiplicative presentations of the zeta function lack structural isomorphism, their numerical agreement and spectral uniqueness are anchored by a fixed critical line of Re s = 1/2 derived from independent arithmetic and analytic symmetries.