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  1. Remarks on Space-time and Locality in Everett's Interpretation.Guido Bacciagaluppi - 2002 - In Tomasz Placek & Jeremy Butterfield (eds.), Non-locality and Modality. Dordrecht and Boston: Kluwer Academic Publishers. pp. 105--122.
    Interpretations that follow Everett's idea that the universal wave function contains a multiplicity of coexisting realities, usually claim to give a completely local account of quantum mechanics. That is, they claim to give an account that avoids both a non-local collapse of the wave function, and the action at a distance needed in hidden variable theories in order to reproduce the quantum mechanical violation of the Bell inequalities. In this paper, I sketch how these claims can be substantiated in two (...)
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  • Boltzmann’s Time Bomb.Huw Price - 2002 - British Journal for the Philosophy of Science 53 (1):83-119.
    Since the late nineteenth century, physics has been puzzled by the time-asymmetry of thermodynamic phenomena in the light of the apparent T-symmetry of the underlying laws of mechanics. However, a compelling solution to this puzzle has proved elusive. In part, I argue, this can be attributed to a failure to distinguish two conceptions of the problem. According to one, the main focus of our attention is a time-asymmetric lawlike generalisation. According to the other, it is a particular fact about the (...)
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  • Beables for quantum field theory.J. S. Bell - 1987 - In Basil J. Hiley & D. Peat (eds.), Quantum Implications: Essays in Honour of David Bohm. Methuen. pp. 227--234.
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  • Decoherence, relative states, and evolutionary adaptation.Simon Saunders - 1993 - Foundations of Physics 23 (12):1553-1585.
    We review the decoherent histories approach to the interpretation of quantum mechanics. The Everett relative-state theory is reformulated in terms of decoherent histories. A model of evolutionary adaptation is shown to imply decoherence. A general interpretative framework is proposed: probability and value-definiteness are to have a similar status to the attribution of tense in classical spacetime theory.
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  • Quantum Mechanics in the Light of Quantum Cosmology.Murray Gell-Mann & James Hartle - 1990 - In Wojciech H. Zurek (ed.), Complexity, Entropy, and the Physics of Information. Addison-Wesley.
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  • (1 other version)The role of decoherence in quantum mechanics.Guido Bacciagaluppi - 2003 - Stanford Encyclopedia of Philosophy.
    Interference phenomena are a well-known and crucial feature of quantum mechanics, the two-slit experiment providing a standard example. There are situations, however, in which interference effects are (artificially or spontaneously) suppressed. We shall need to make precise what this means, but the theory of decoherence is the study of (spontaneous) interactions between a system and its environment that lead to such suppression of interference. This study includes detailed modelling of system-environment interactions, derivation of equations (‘master equations’) for the (reduced) state (...)
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  • Quantum Equilibrium and the Origin of Absolute Uncertainty.Detlef Durr, Sheldon Goldstein & Nino Zanghi - 1992 - Journal of Statistical Physics 67:843-907.
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  • Quantum probability from subjective likelihood: Improving on Deutsch's proof of the probability rule.David Wallace - 2007 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 38 (2):311-332.
    I present a proof of the quantum probability rule from decision-theoretic assumptions, in the context of the Everett interpretation. The basic ideas behind the proof are those presented in Deutsch's recent proof of the probability rule, but the proof is simpler and proceeds from weaker decision-theoretic assumptions. This makes it easier to discuss the conceptual ideas involved in the proof, and to show that they are defensible.
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  • Probability and time symmetry in classical Markov processes.Guido Bacciagaluppi - unknown
    Definitions of time symmetry and examples of time-directed behaviour are discussed in the framework of discrete Markov processes. It is argued that typical examples of time-directed behaviour can be described using time-symmetric transition probabilities. Some current arguments in favour of a distinction between past and future on the basis of probabilistic considerations are thereby judged to be unjustified.
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