IndisputableMonolith.Verification.Preregistered.AlphaInv.Measurement_CODATA2022
Pure measurement module holding the CODATA 2022 value of the inverse fine-structure constant α⁻¹ as frozen external data. It sits in the preregistered harness so predictions never import measurements. Downstream AlphaInv tests cite it to check that the RS-predicted interval contains the laboratory value. No proofs: data only.
claimRecords the CODATA 2022 laboratory value of $\alpha^{-1}$ (inverse fine-structure constant) as pure measurement data for preregistered comparison against the Recognition Science interval $(\approx 137.030,\,137.039)$.
background
Recognition Science predicts $\alpha^{-1}$ in a narrow band near $137.036$ from the forcing chain and the Recognition Composition Law, without fitting to QED data. The preregistered harness (Core) separates three layers: prediction modules that never import measurements, measurement modules that hold only external data, and test modules that import both.
This module is the measurement layer for $\alpha^{-1}$. It freezes the CODATA 2022 recommended value so that any later comparison is against a value that could not have been adjusted after the formula was fixed. Sibling declaration measurement_CODATA2022 is the data object consumed by tests.
proof idea
This is a definition/data module, not a proof module. It exposes the CODATA 2022 $\alpha^{-1}$ measurement as a pure value (or structured record) with no theorems and no sorry. Structural separation is enforced by the import graph: predictions do not import this file; only Test modules do.
why it matters in Recognition Science
Feeds IndisputableMonolith.Verification.Preregistered.AlphaInv.Test, whose stated goal is: the RS $\alpha^{-1}$ interval contains CODATA 2022. That test is the audit point for the primer claim that $\alpha^{-1}$ lies inside $(137.030, 137.039)$. Without a frozen measurement module, the preregistration invariant (formula frozen before measurement) would be only social, not structural. Closes the data side of the $\alpha$ verification edge in the Verification domain.
scope and limits
- Does not derive or prove the RS $\alpha^{-1}$ interval; only stores external CODATA data.
- Does not assert numerical agreement; that claim lives in AlphaInv.Test.
- Does not import or depend on prediction formulas; import direction is one-way into tests.
- Does not update automatically if CODATA revises; value is a frozen snapshot.