Quantum mechanics and the manifestation of the world
Ulrich Mohrhoff

TL;DR
This paper explores how quantum mechanics's probability calculus relates to the emergence of the classical world, emphasizing the role of incomplete spatiotemporal differentiation and reflexive spatial relations in manifesting reality.
Contribution
It introduces a novel interpretive principle applying to interfering alternatives, explaining the emergence of the macroworld from an undifferentiated entity through reflexive spatial relations.
Findings
The macroworld arises from a single undifferentiated entity.
Reflexive spatial relations give rise to perceived multiplicity and space.
The classical and quantum domains are distinctions between manifestation and manifested world.
Abstract
Quantum theory's irreducible empirical core is a probability calculus. While it presupposes the events to which (and on the basis of which) it serves to assign probabilities, and therefore cannot account for their occurrence, it has to be consistent with it. It must make it possible to identify a system of observables that have measurement-independent values. What makes this possible is the incompleteness of the spatiotemporal differentiation of the physical world. This is shown by applying a novel interpretive principle to interfering alternatives involving distinctions between regions of space. Applying the same interpretive principle to alternatives involving distinctions between things makes it safe to claim that the macroworld comes into being through a progressive differentiation of a single, intrinsically undifferentiated entity. By entering into reflexive spatial relations, this…
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