Miller, Michael and Fraser, Patrick (2024) From classical to quantum indeterminacy, and back. In: UNSPECIFIED.
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Abstract
Del Santo and Gisin have recently argued that classical mechanics exhibits a form of indeterminacy and that by treating the observables of classical mechanics with real number precision we introduce hidden variables that restore determinacy. In this article we introduce the conceptual machinery required to critically evaluate these claims. We present a characterization of indeterminacy which can capture both quantum indeterminacy and the classical indeterminacy of Del Santo and Gisin. This allows us to show that there is an important difference in kind between the two: their classical indeterminacy can be resolved with hidden variables in a manner which is not possible for quantum indeterminacy.
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Item Type: | Conference or Workshop Item (UNSPECIFIED) | |||||||||
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Subjects: | General Issues > Scientific Metaphysics Specific Sciences > Physics > Classical Physics General Issues > Determinism/Indeterminism Specific Sciences > Physics Specific Sciences > Physics > Quantum Mechanics |
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Depositing User: | Mr. Michael E. Miller | |||||||||
Date Deposited: | 14 Nov 2024 13:33 | |||||||||
Last Modified: | 14 Nov 2024 13:33 | |||||||||
Item ID: | 24214 | |||||||||
Subjects: | General Issues > Scientific Metaphysics Specific Sciences > Physics > Classical Physics General Issues > Determinism/Indeterminism Specific Sciences > Physics Specific Sciences > Physics > Quantum Mechanics |
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Date: | 13 November 2024 | |||||||||
URI: | https://philsci-archive.pitt.edu/id/eprint/24214 |
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