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Interpretation neutrality in the classical domain of quantum theory.

Authors :
Rosaler, Joshua
Source :
Studies in History & Philosophy of Modern Physics. Feb2016, Vol. 53, p54-72. 19p.
Publication Year :
2016

Abstract

I show explicitly how concerns about wave function collapse and ontology can be decoupled from the bulk of technical analysis necessary to recover localized, approximately Newtonian trajectories from quantum theory. In doing so, I demonstrate that the account of classical behavior provided by decoherence theory can be straightforwardly tailored to give accounts of classical behavior on multiple interpretations of quantum theory, including the Everett, de Broglie–Bohm and GRW interpretations. I further show that this interpretation-neutral, decoherence-based account conforms to a general view of inter-theoretic reduction in physics that I have elaborated elsewhere, which differs from the oversimplified picture that treats reduction as a matter of simply taking limits. This interpretation-neutral account rests on a general three-pronged strategy for reduction between quantum and classical theories that combines decoherence, an appropriate form of Ehrenfest׳s Theorem, and a decoherence-compatible mechanism for collapse. It also incorporates a novel argument as to why branch-relative trajectories should be approximately Newtonian, which is based on a little-discussed extension of Ehrenfest׳s Theorem to open systems, rather than on the more commonly cited but less germane closed-systems version. In the Conclusion, I briefly suggest how the strategy for quantum-classical reduction described here might be extended to reduction between other classical and quantum theories, including classical and quantum field theory and classical and quantum gravity. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISSN :
13552198
Volume :
53
Database :
Academic Search Index
Journal :
Studies in History & Philosophy of Modern Physics
Publication Type :
Academic Journal
Accession number :
113215278
Full Text :
https://doi.org/10.1016/j.shpsb.2015.10.001