The Federico Maya Eternity Theorem — An Analytic and Geometric Proof of the Riemann Hypothesis via Warped Negentropic Manifolds and Spectral-Geometric Closure (v19.7)

This is the v19.7 extended version of the Federico Maya Eternity Theorem The Federico Maya Eternity Theorem asserts that the dilatonic operator on the compactly supported12-dimensional negentropic Einstein-dilatonic manifold M12 is essentially self-adjoint if and only if itsspectrum lies on the Riemann critical line Re(s) = 1/2.The proof is constructed in a strictly linear, geometry-first sequence that begins exclusively fromthe 12D Einstein-dilatonic action and the synthetic curvature-dimension condition CD(ρ, ∞). Noreference is made to the location of the Riemann zeros until the final matching step. The argumenttherefore contains no circularity.The structure proceeds via two independent but mutually reinforcing locks (detailed in Section 2). FEDERICO MAYA. July 08 2026 fedemaya@gmail.com The mathematics is presented for direct examination by the scientific community. Prepared for permanent citation and independent verification.