This framework outlines energy structure in physical theories, showing falsifiability conditions may enhance model accuracy.
This work presents the SEXA Unified Field Theory (SEXA UFT), a closed axiomatic framework in which energy is defined as a recursive object over a five-dimensional collapsing manifold. The formulation introduces an admissibility-first structure enforced through operator closure, Σ₆₀ harmonic recursion, and symmetry-based orbit classification. Known physical regimes, including General Relativity and Quantum Field Theory, are recovered as admissible reduction limits, while explicit falsifiability conditions define strict rejection criteria for non-physical configurations. The result is a constrained, testable unified system in which physical reality is defined by admissibility rather than construction.
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Mcclain et al. (2026) studied this question.
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