Published October 15, 2026 | Version v1

Reverse Engineering Motion

Description

The Cohesion UFT is built by one method, and this paper states it. The method is
reverse engineering: a motion is taken as observed, the mechanical cycle that
produced it, Tension → Surplus → Torsion → Slip → Acceleration → Maintained Motion,
is recovered stage by stage, and the cycle is then run forward to the number the
motion measures. The papers of the series print the forward run, which is the
mathematics; the recovery that precedes it is where the results come from, and it is
not visible in the equations alone. The paper states the five primitives that make the
mechanics computable, the pressure axiom, the energy and inertia identities E = pr
and I = p, the funneled-spring geometry, the binary recursion toggle threshold Φt
 =32/(3π² − 4), and structural time, each as a mechanical definition that fixes a quantity
the procedure needs; sets the procedure out as six steps, of which the first five
recover the mechanism and the sixth computes; and runs it on three cases of the
record: the pendulum clock, where the mechanism is known and the reading can be
checked part by part; the perihelion of Mercury, where the chain returns 42.98″ per
century against the measured 42.98″; and the fine-structure constant, where it
returns 137.029 against 137.036 with the residual identified and not computed. It
then shows from the series' own papers that the method is the one the record was
built by: the slip was read off the measured constant before the forward chain was
written, the condition (nκ) eff = 3 was met at Mercury before it was identified with the
cascade ratio, and structural time was defined on observed motion before it was
placed under the recursion. The paper derives nothing and fits nothing. Its standing is
an identification of method, and the standings of the quantities it cites are
unchanged.

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Additional details

Additional titles

Subtitle (English)
The Method of the Cohesion UFT, from Pressure through the Mechanical Cycle to a Computed Quantity

References

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