IndisputableMonolith.Verification.Exports
Verification export module that packages the dimensionless 45-gap clock-lag fraction as the exact identity δ_time = 3/64. Anyone citing the RS timing or mass-ladder gap corrections would pull this constant from here. The module is an export surface over a single named identity rather than a multi-lemma development.
claimThe module exports the dimensionless 45-gap clock-lag fraction identity $\delta_{\mathrm{time}} = 3/64$.
background
Recognition Science times discrete recognition events on the eight-tick octave and the $\varphi$-ladder. Gap corrections on that ladder produce a fixed fractional lag between proper time and the recognition clock; the 45-gap case is the standard reference value used in mass and timing identities.
In RS-native units the lag is dimensionless. The constant $3/64$ is the exact closed form for that fraction, not a fitted parameter. The module sits in the Verification layer and re-exports the identity for downstream certificates and numerical checks.
Only Mathlib is imported at the head; the mathematical content is the single equality $\delta_{\mathrm{time}} = 3/64$ associated with the sibling identity for the 45-gap.
proof idea
This is an export module, not a proof development. It surfaces the already-established identity $\delta_{\mathrm{time}} = 3/64$ (the 45-gap clock-lag fraction) under a stable verification name. No local tactic script or algebraic reduction is performed here; consumers import the constant equality as a black-box fact.
why it matters in Recognition Science
Downstream verification and mass-ladder certificates need a single canonical value for the 45-gap clock lag. Exporting $\delta_{\mathrm{time}} = 3/64$ keeps that fraction out of ad-hoc numerics and ties timing corrections to the eight-tick octave structure (T7) and the $\varphi$-ladder gap term in the mass formula. Parent consumers are verification wrappers and any theorem that quotes the dimensionless lag rather than re-deriving $3/64$.
scope and limits
- Does not derive 3/64 from the forcing chain inside this module.
- Does not treat other gap indices beyond the 45-gap case.
- Does not introduce units; the identity is strictly dimensionless.
- Does not prove uniqueness of the lag among alternative clock models.