Quantum Electrodynamics from Braid Geometry Derivation of the QED Lagrangian from the B3 Helix Bundle

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Authors: Nick Navid Yazdani
Cited by: 0

Abstract

We discard the notion that the fine-structure constant α is an arbitrary parameter of nature. We demonstrate that α is a purely geometric projection factor arising from the kinematics of a Triple Helix flow on a tip-fused bicone manifold. By strictly enforcing the topological stability conditions of the Braid Group B3, the helix pitch angle ψ is quantized. The coupling constant emerges as α = sin(ψ), representing the efficiency of projecting a superluminal helical trajectory onto a subluminal propagation axis. The value α^{−1} ≈ 137 is the inevitable consequence of braid topology.

Fields of Study & Subjects

Advanced Mathematical Theories and Applications Quantum and Classical Electrodynamics Relativity and Gravitational Theory

Publication details

Journal / source
Zenodo (CERN European Organization for Nuclear Research)
Publication date
18 January 2026
Document type
Preprint