A Master Equation Approach to the `3 + 1' Dirac Equation
Keith A. Earle

TL;DR
This paper derives the 3+1 dimensional Dirac equation using a master equation approach, extending previous methods from 1+1 dimensions and suggesting a link to causal set theories and inference problems.
Contribution
It introduces a novel derivation of the Dirac equation in 3+1 dimensions based on a master equation framework originally used for lower dimensions.
Findings
Derivation of the Dirac equation from a master equation in 3+1 dimensions.
Potential extension of causal set theories to quantum mechanics.
Connection between inference problems and fundamental physics.
Abstract
A derivation of the Dirac equation in `3+1' dimensions is presented based on a master equation approach originally developed for the `1+1' problem by McKeon and Ord. The method of derivation presented here suggests a mechanism by which the work of Knuth and Bahrenyi on causal sets may be extended to a derivation of the Dirac equation in the context of an inference problem.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Black Holes and Theoretical Physics · Particle physics theoretical and experimental studies
