Quantum Chance and Non-Locality: Probability and Non-Locality in the Interpretations of Quantum Mechanics
David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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Cambridge University Press (1998)
This book examines in detail two of the fundamental questions raised by quantum mechanics. First, is the world indeterministic? Second, are there connections between spatially separated objects? In the first part, the author examines several interpretations, focusing on how each proposes to solve the measurement problem and on how each treats probability. In the second part, the relationship between probability (specifically determinism and indeterminism) and non-locality is examined, and it is argued that there is a non-trivial relationship between probability and non-locality. The author then re-examines some of the interpretations of part one of the book in the light of this argument, and considers how they fare with regard to locality and Lorentz invariance. The book will appeal to anyone with an interest in the interpretation of quantum mechanics, including researchers in the philosophy of physics and theoretical physics, as well as graduate students in those fields.
|Keywords||Quantum theory Physics Philosophy Determinism (Philosophy Chance|
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|Buy the book||$312.00 used $721.52 new Amazon page|
|Call number||QC174.12.D53 1998|
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Citations of this work BETA
George Darby (2010). Quantum Mechanics and Metaphysical Indeterminacy. Australasian Journal of Philosophy 88 (2):227-245.
John Earman (2009). Essential Self-Adjointness: Implications for Determinism and the Classical–Quantum Correspondence. Synthese 169 (1):27 - 50.
Gary E. Bowman (2005). On the Classical Limit in Bohm's Theory. Foundations of Physics 35 (4):605-625.
George Darby (2009). Lewis's Worldmate Relation and the Apparent Failure of Humean Supervenience. Dialectica 63 (2):195-204.
John Earman (2009). Essential Self-Adjointness: Implications for Determinism and the Classical–Quantum Correspondence. Synthese 169 (1):27-50.
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