IndisputableMonolith.CPM.AuditMain
CPM.AuditMain supplies the main executable and display utilities for auditing constants verified from Recognition Science invariants. It imports the verification logic and defines print helpers for constants, consistency checks, probabilities, examples, and summaries. The module is entirely definitional with no theorems.
claimThe module formats verified constants such as $\hbar = \phi^{-5}$, $G = \phi^5 / \pi$, and $\alpha^{-1} \in (137.030, 137.039)$ that satisfy the Recognition Composition Law and phi-ladder relations.
background
The imported ConstantsAudit module supplies machine-checkable verification of CPM constants and their derivations from Recognition Science invariants. AuditMain extends this with display functions. In the framework, constants arise from the forcing chain (T5 J-uniqueness through T8 D=3) and the Recognition Composition Law $J(xy) + J(x/y) = 2J(x)J(y) + 2J(x) + 2J(y)$.
proof idea
This is a definition module, no proofs. It consists of helper definitions for formatting and printing that consume the verified constants from the imported module and culminate in a main entry point.
why it matters in Recognition Science
The module supports practical auditing of constants derived from the single functional equation, feeding the overall CPM verification process. It connects to the T5-T8 chain and the alpha band without introducing new derivations.
scope and limits
- Does not prove any theorems about constants.
- Does not perform numerical computations or simulations.
- Does not extend the constant derivations from Recognition Science.
- Does not depend on external runtime data.