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  1. Uncertainty in prediction and in inference.Jan Hilgevoord & Jos Uffink - 1991 - Foundations of Physics 21 (3):323-341.
    The concepts of uncertainty in prediction and inference are introduced and illustrated using the diffraction of light as an example. The close relationship between the concepts of uncertainty in inference and resolving power is noted. A general quantitative measure of uncertainty in inference can be obtained by means of the so-called statistical distance between probability distributions. When applied to quantum mechanics, this distance leads to a measure of the distinguishability of quantum states, which essentially is the absolute value of the (...)
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  • Locality and realism in contextual theories.Dick Hoekzema - 1987 - Foundations of Physics 17 (8):787-797.
    Two types of contextual theories are distinguished and shown to be related. For theories of each type a criterion of locality is formulated which is weaker than the classical requirement of separability at spacelike intervals. The relations between the concepts of locality, realism, and ontic chance are discussed.
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  • Incompleteness, Nonlocality, and Realism: A Prolegomenon to the Philosophy of Quantum Mechanics.Michael Redhead - 1987 - New York: Oxford University Press.
    Aiming to unravel the mystery of quantum mechanics, this book is concerned with questions about action-at-a-distance, holism, and whether quantum mechanics gives a complete account of microphysical reality. With rigorous arguments and clear thinking, the author provides an introduction to the philosophy of physics.
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  • Hidden variables and the modal interpretation of quantum theory.Bas C. Fraassen - 1979 - Synthese 42 (1):155 - 165.
    The modal interpretation of quantum mechanics has two variants: the Copenhagen variant (CV) and the anti-Copenhagen variant (ACV). Healey uses the Bell-Wigner locality condition to criticize the latter, which I do not advocate. 2 The conclusions of Healey's admirably written article are therefore welcome to me. But if I had wished to advocate the ACV, I do not think that his arguments would have dissuaded me. Specifically, as I shall explain, we should distinguish between Physical Locality and Metaphysical Locality. The (...)
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  • On the extension of Beth's semantics of physical theories.Bas C. van Fraassen - 1970 - Philosophy of Science 37 (3):325-339.
    A basic aim of E. Beth's work in philosophy of science was to explore the use of formal semantic methods in the analysis of physical theories. We hope to show that a general framework for Beth's semantic analysis is provided by the theory of semi-interpreted languages, introduced in a previous paper. After developing Beth's analysis of nonrelativistic physical theories in a more general form, we turn to the notion of the 'logic' of a physical theory. Here we prove a result (...)
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  • Towards a Proper Quantum Theory.Jean-Marc Lévy-Leblond - 1976 - Dialectica 30 (2):161.
    SummaryThe history of quantum physics has been deeply conditioned by the change in scientific practice as a social activity during the past fifty years. As a result the theory has not been allowed full maturing; both its formal and empirical advances have not resulted in a comparable conceptual progress. The recasting of quantum theory thus appears as an epistemological necessity. One of the main aspects of this process is to clear quantum theory from its persisting classical connections in order to (...)
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  • The Problem of Hidden Variables in Quantum Mechanics.Simon Kochen & E. P. Specker - 1967 - Journal of Mathematics and Mechanics 17:59--87.
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  • (1 other version)On the Einstein Podolsky Rosen paradox.J. S. Bell - 2004 - In John Stewart Bell (ed.), Speakable and unspeakable in quantum mechanics: collected papers on quantum philosophy. New York: Cambridge University Press. pp. 14--21.
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  • Quantum event theory: A Tetrode-Fokker version of quantum field theory. [REVIEW]Dick J. Hoekzema - 1992 - Foundations of Physics 22 (4):487-506.
    This paper explores the possibility of an event interpretation of quantum field theory.
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  • The semantic approach to scientific theories.Bas C. van Frassen - 1987 - In Nancy J. Nersessian (ed.), The Process of science: contemporary philosophical approaches to understanding scientific practice. Hingham, MA, USA: Kluwer Academic Publishers.
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  • Hidden Variables and the Modal Interpretation of Quantum Theory.Bas C. van Fraassen - 1979 - Synthese 42 (1):155-165.
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  • On the Problem of Hidden Variables in Quantum Mechanics.J. S. Bell - 2004 - In John Stewart Bell (ed.), Speakable and unspeakable in quantum mechanics: collected papers on quantum philosophy. New York: Cambridge University Press. pp. 1--13.
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  • Accardi on quantum theory and the "fifth axiom" of probability.Hans Van Den Berg, Dick Hoekzema & Hans Radder - 1990 - Philosophy of Science 57 (1):149-157.
    In this paper we investigate Accardi's claim that the "quantum paradoxes" have their roots in probability theory and that, in particular, they can be evaded by giving up Bayes' rule, concerning the relation between composite and conditional probabilities. We reach the conclusion that, although it may be possible to give up Bayes' rule and define conditional probabilities differently, this contributes nothing to solving the philosophical problems which surround quantum mechanics.
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  • The algebra of physical magnitudes.R. M. Cooke & J. Hilgevoord - 1980 - Foundations of Physics 10 (5-6):363-373.
    We define a physical magnitude as an equivalence class of measurement procedures and formulate sufficient restrictions on the equivalence relation to guarantee meaningful algebraic operations between magnitudes. These restrictions are not sufficient to let the Kochen and Specker argument go through. They are, however, stronger than mere statistical equivalence of measurement procedures and thus are relevant to the problem of the completeness of quantum mechanics. In fact, they give rise to a strong argument for the incompleteness of quantum mechanics.
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  • Accardi on Quantum Theory and the "Fifth Axiom" of Probability.Hans Den Bervang, Dick Hoekzema & Hans Radder - 1990 - Philosophy of Science 57 (1):149-.
    In this paper we investigate Accardi's claim that the "quantum paradoxes" have their roots in probability theory and that, in particular, they can be evaded by giving up Bayes' rule, concerning the relation between composite and conditional probabilities. We reach the conclusion that, although it may be possible to give up Bayes' rule and define conditional probabilities differently, this contributes nothing to solving the philosophical problems which surround quantum mechanics.
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