Part–2: Spectral Program – Architectural Isomorphism

Part 2 of the Spectral Program.

This paper establishes an architectural bridge between the geometric framework of null-metric surfaces and Alain Connes' noncommutative spectral triple. The result is the Artemov–Connes Dictionary — a term‑by‑term correspondence between classical resonance geometry and noncommutative algebra on the adelic class space.

This part is interpretive: it provides a conceptual dictionary, not new rigorous theorems. The rigorous No‑Go results are proven in Parts 3–5.

Keywords: spectral geometry, Riemann Hypothesis, noncommutative geometry, Connes' spectral triple, adeles, Artemov–Connes Dictionary, null-metric surfaces.