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  1. Einstein on Locality and Separability.Don Howard - 1985 - Studies in History and Philosophy of Science Part A 16 (3):171.
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  • Relational Holism and Quantum Mechanics1.Paul Teller - 1986 - British Journal for the Philosophy of Science 37 (1):71-81.
    One can give a strong sense to the idea that a relation does not 'reduce' to non-relational properties by saying that a relation does not supervene upon the non-relational properties of its relata. That there are such inherent relations I call the doctrine of relational holism, a doctrine which seems to conflict with traditional ideas about physicalism. At least parts of classical physics seem to be free of relational holism, but quantum mechanics, on at least some interpretations, incorporates the doctrine (...)
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  • Holism, Separability, and the Metaphysical Implications of the Bell Experiments.Don Howard - 1989 - In James T. Cushing & Ernan McMullin (eds.), Philoophical Consequences of Quantum Theory. University of Notre Dame Press. pp. 224--253.
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  • Individuality, supervenience and bell's theorem.Steven French - 1989 - Philosophical Studies 55 (1):1-22.
    Some recent work in the philosophy of quantum mechanics has suggested that quantum systems can be thought of as non-separable and therefore non-individual, in some sense, in Bell and E.P.R. type situations. This suggestion is set in the context of previous work regarding the individuality of quantal particles and it is argued that such entities can be considered as individuals if their non-classical statistical correlations are understood in terms of non-supervenient relations holding between them. We conclude that such relations are (...)
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  • On the reality of gauge potentials.Richard Healey - 2001 - Philosophy of Science 68 (4):432-455.
    Classically, a gauge potential was merely a convenient device for generating a corresponding gauge field. Quantum-mechanically, a gauge potential lays claim to independent status as a further feature of the physical situation. But whether this is a local or a global feature is not made any clearer by the variety of mathematical structures used to represent it. I argue that in the theory of electromagnetism (or a non-Abelian generalization) that describes quantum particles subject to a classical interaction, the gauge potential (...)
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