Reality and super-reality: properties of a mathematical multiverse
Alan McKenzie

TL;DR
This paper explores the nature of reality through the lens of mathematical structures, proposing a multiverse as a superstructure that explains quantum randomness and the relationship between universes and super-reality.
Contribution
It introduces a novel framework where the multiverse is a mathematical superstructure, providing a new perspective on quantum phenomena and the nature of reality.
Findings
Quantum outcomes are explained by a multiverse of parallel universes.
Universes can be identical yet distinct within a larger mathematical structure.
The superstructure, or super-reality, encompasses all universes and is beyond any single universe’s horizon.
Abstract
Ever since its foundations were laid nearly a century ago, quantum theory has provoked questions about the very nature of reality. We address these questions by considering the universe, and the multiverse, fundamentally as complex patterns, or mathematical structures. Basic mathematical structures can be expressed more simply in terms of emergent parameters. Even simple mathematical structures can interact within their own structural environment, in a rudimentary form of self-awareness, which suggests a definition of reality in a mathematical structure as simply the complete structure. The absolute randomness of quantum outcomes is most satisfactorily explained by a multiverse of discrete, parallel universes. Some of these have to be identical to each other, but that introduces a dilemma, because each mathematical structure must be unique. The resolution is that the parallel universes…
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