A discrete, finite multiverse
Alan McKenzie

TL;DR
This paper proposes a model of the multiverse with a finite number of discrete, parallel block universes, where quantum probabilities are rational, implying a fundamentally discrete nature of reality and a finite multiverse.
Contribution
It introduces a finite, discrete multiverse model with rational quantum probabilities, contrasting with traditional continuous interpretations.
Findings
Number of universes in each kernel is finite.
Total number of universes in the multiverse is finite.
Quantum probabilities are rational, suggesting a discrete underlying theory.
Abstract
The Many Worlds Interpretation (MWI) famously avoids the issue of wave function collapse. Different MWI trees representing the same quantum events can have different topologies, depending upon the observer. However, they are all isomorphic to the group of block universes containing all of the outcomes of all of the events, and so, in that sense, the group of block universes is a more fundamental representation. Different branches of the MWI tree, representing different universes in MWI, ultimately share the same quantum state in a common ancestor branch. This branching topology is incompatible with that of the Minkowski block universe; the resolution is to replace the branches with discrete, parallel block universes, each of which extends from the trunk to the outermost twigs. The number of universes in a branch is proportional to its thickness which, in turn, depends upon the absolute…
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Taxonomy
TopicsQuantum Mechanics and Applications · Computability, Logic, AI Algorithms · Advanced Mathematical Theories and Applications
