riemann_hypothesis_from_rcl
plain-language theorem explainer
This theorem shows that the Riemann hypothesis follows once a boundary transport certificate is supplied from the decomposed RCL ledger. Number theorists working inside the Recognition Science framework would cite it as the terminal reduction step that converts the physical thesis into RH. The proof is a one-line wrapper applying the full RH statement to the physical thesis constructed from the supplied certificate.
Claim. If a boundary transport certificate exists for the decomposed RCL ledger data, then the Riemann hypothesis holds.
background
The module assembles the final link from RCL ledger data to the Riemann hypothesis. The sole remaining nontrivial input is the boundary transport certificate, which encodes the explicit RS physical bridge carrying realized annular collapse to the T1-bounded Euler ledger boundary. Upstream structures supply the supporting ledger factorization, J-cost calibration, phi-ladder nuclear densities, and spectral emergence data that together generate the physical thesis.
proof idea
This is a one-line wrapper that applies the full Riemann hypothesis theorem to the physical thesis obtained by feeding the boundary transport certificate into the derivation of the RS physical thesis.
why it matters
The result feeds the rh_from_rcl_completion_boundary theorem, which records that the boundary transport certificate is the final obstruction and is equivalent to the no-nonzero-charge core. It closes the RCL-to-RH chain inside the Recognition Science framework without new axioms, linking the phi-forcing derived ledger directly to the classical hypothesis.
Switch to Lean above to see the machine-checked source, dependencies, and usage graph.