Computable Mechanics

The Cohesion UFT has a property that follows from its construction rather than from
any decision about presentation: it executes. Its constants are derived in closed form
from a single axiom with no fitted parameters, its causal order is fixed, its vocabulary
is finite and every term has a mechanical referent, and the same rule applies at every
scale. The consequence is that the framework can be run, by a person in a browser,
by a machine at the edge, or by a language model following the derivation chain, and
the result is a number with a residual against measurement. This paper sets out what
makes the framework computable, records the derived results that demonstrate it,
states the observation that language models extend the framework to cases the series
has not named, and attaches the filter that governs any such extension: a proposed
result is admitted only if it can be written as a chain from the axiom through the
operator sequence to a quantity the framework computes. The paper closes with the
derived quantities restated as design constraints for applied readers, and with the
quantities that remain open. It claims legibility and consistency for the framework,
which are demonstrated. It does not claim that computability is evidence of physical
validity, which is a separate question answered only by measurement.