What question did this study set out to answer?

The aim is to derive the inverse fine-structure constant from the geometry of a QUART chamber based on Pattern Field Theory.

March 16, 2026Open Access

Fine-Structure Constant 137.035999084 - Derived from Quantum Relay Transport Geometry

Key Points

The aim is to derive the inverse fine-structure constant from the geometry of a QUART chamber based on Pattern Field Theory.
Utilized transport algebra to create a 144-state transport space.
Analyzed 24 phase states and 6 transport directions.
Removed 7 global symmetry modes to identify 137 independent excitation modes.
Derived primary curvature-mismatch and second-order structural correction terms.
Established a relation that exactly gives α⁻¹ = 137.035999084.
Demonstrated the potential for new understanding in quantum field theories.

Abstract

This paper derives the inverse fine-structure constant directly from the QUART chamber geometry in Pattern Field Theory. The derivation proceeds in two layers. First, the chamber transport algebra yields a 144-state transport space from 24 phase states and 6 transport directions. Removal of the 7 global symmetry modes produces 137 independent excitation modes. Second, the chamber geometry produces a primary curvature-mismatch term and a second-order structural correction. The resulting relation is exactly α⁻¹ = 137.035999084.

Fine-Structure Constant 137.035999084 - Derived from Quantum Relay Transport Geometry

Key Points

Abstract

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