The Cohesion Unified Field Theory (Cohesion UFT) is a unified field framework modelling the observable universe as a pressure-bound domain embedded within a larger scale hierarchy. The framework rests on a single foundational axiom: the universe is under pressure from the next higher scale. From this axiom, three theorems are derived — Intrinsic Motion, Scale Invariance, and Intrinsic Rotation.
The fundamental recursion geometry is the funneled spring: a helix of decreasing radius under pressure, accumulating torsion. Its two-dimensional projection yields the logarithmic spiral. The causal order governing all dynamics is:
Tension → Surplus → Torsion → Slip → Acceleration → Maintained Motion
The energy relation E = pr — energy equals pressure times recursion volume — replaces mass-dependent formulations at the foundational level. A binary recursion toggle restricts stable states to hexapolar (n = 6) and bipolar (n = 2) configurations only. The fine-structure constant is identified as the coupling between adjacent recursion scales.
The Framework page presents the full conceptual map. The Series indexes the papers developing each section in formal detail. The Methodology page states how the results are produced: a motion taken as observed, the mechanical cycle behind it recovered stage by stage, and the cycle run forward to a computed quantity held against measurement.
The textbook, Cohesion Unified Field Theory: A Course in Computable Mechanics, teaches the framework as a course in mechanics: the axiom and what it forces, the operator chain and its geometry, the scale ladder from the fine-structure constant to cosmology, and the applied register. Every chapter ends at a quantity the reader can compute, and the Calculator page evaluates each derived quantity live. The Engineering page states the same quantities as design constraints, and the FAQ answers common questions. The quantities the series has named and not yet derived are posed as problems, with their targets and the terms of submission, in Problems for Derivation and kept, with the current standing of each, on the Open problems page; a derivation that meets the series' standard enters it under its author's name.
Research by ORCID 0009-0003-8489-3933.