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  1. The Wigner Function as Distribution Function.M. Revzen - 2006 - Foundations of Physics 36 (4):546-562.
    Some entangled states have nonnegative Wigner representative function. The latter allow being viewed as a distribution function of local hidden variables. It is argued herewith that the interpretation of expectation values using such distribution functions as local hidden variable theory requires restrictions pertaining to the observables under study. The reasoning lead to support the view that violation of Bell’s inequalities that is always possible for entangled states hinges not only on the states involved but also whether the dynamical variables have (...)
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  • On the Consequences of Retaining the General Validity of Locality in Physical Theory.W. De Baere - 2005 - Foundations of Physics 35 (1):33-56.
    The empirical validity of the locality (LOC) principle of relativity is used to argue in favour of a local hidden variable theory (HVT) for individual quantum processes. It is shown that such a HVT may reproduce the statistical predictions of quantum mechanics (QM), provided the reproducibility of initial hidden variable states is limited. This means that in a HVT limits should be set to the validity of the notion of counterfactual definiteness (CFD). This is supported by the empirical evidence that (...)
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  • Empirical State Determination of Entangled Two-Level Systems and Its Relation to Information Theory.Y. Ben-Aryeh, A. Mann & B. C. Sanders - 1999 - Foundations of Physics 29 (12):1963-1975.
    Theoretical methods for empirical state determination of entangled two-level systems are analyzed in relation to information theory. We show that hidden variable theories would lead to a Shannon index of correlation between the entangled subsystems which is larger than that predicted by quantum mechanics. Canonical representations which have maximal correlations are treated by the use of Schmidt and Hilbert-Schmidt decomposition of the entangled states, including especially the Bohm singlet state and the GHZ entangled states. We show that quantum mechanics does (...)
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