A Unique Mathematical Derivation of the Fundamental Laws of Nature Based on a New Algebraic-Axiomatic (Matrix) Approach
Ramin Zahedi

TL;DR
This paper introduces a novel algebraic-axiomatic matrix formalism to derive fundamental physical laws, predicting new particles and asserting the non-existence of magnetic monopoles, all from minimal axioms and symmetry considerations.
Contribution
It presents a new mathematical framework based on ring theory and Clifford algebras that uniquely derives fundamental laws and predicts new elementary particles.
Findings
Derivation of fundamental laws from few axioms
Prediction of eight new elementary particles
Conclusion that magnetic monopoles cannot exist
Abstract
In this article, as a new mathematical approach to origin of the basic laws of nature, using a new algebra-axiomatic matrix formalism based on the ring theory and Clifford algebras , "it is shown that certain mathematical forms of fundamental laws of nature, including laws governing the fundamental forces of nature (represented by a set of two definite classes of general covariant massive field equations, with new matrix formalisms), are derived uniquely (& completely) from only a very few axioms"; where in agreement with the rational Lorentz group, it is also basically assumed that the components of relativistic energy-momentum can only take rational values. Based on the definite mathematical formalism of this axiomatic approach, along with the C, P and T symmetries (represented by the corresponding quantum matrix operators) of the fundamentally derived field equations, it is concluded…
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