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  1.  35
    Interpretations of quantum mechanics, joint measurement of incompatible observables, and counterfactual definiteness.W. M. de Muynck, W. De Baere & H. Martens - 1994 - Foundations of Physics 24 (12):1589-1664.
    The validity of the conclusion to the nonlocality of quantum mechanics, accepted widely today as the only reasonable solution to the EPR and Bell issues, is questioned and criticized. Arguments are presented which remove the compelling character of this conclusion and make clear that it is not the most obvious solution. Alternative solutions are developed which are free of the contradictions related with the nonlocality conclusion. Firstly, the dependence on the adopted interpretation is shown, with the conclusion that the alleged (...)
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  2.  25
    A derivation of local commutativity from macrocausality using a quantum mechanical theory of measurement.W. M. de Muynck & J. P. H. W. van den Eijnde - 1984 - Foundations of Physics 14 (2):111-146.
    A theory of the joint measurement of quantum mechanical observables is generalized in order to make it applicable to the measurement of the local observables of field theory. Subsequently, the property of local commutativity, which is usually introduced as a postulate, is derived by means of the theory of measurement from a requirement of mutual nondisturbance, which, for local observables performed at a spacelike distance from each other, is interpreted as a requirement of macrocausality. Alternative attempts at establishing a deductive (...)
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  3. Measurement and the interpretation of quantum mechanics and relativity theory.W. M. de Muynck - 1995 - Synthese 102 (2):293-318.
    The axiomatic approaches of quantum mechanics and relativity theory are compared with approaches in which the theories are thought to describe readings of certain measurement operations. The usual axioms are shown to correspond with classes of ideal measurements. The necessity is discussed of generalizing the formalisms of both quantum mechanics and relativity theory so as to encompass more realistic nonideal measurements. It is argued that this generalization favours an empiricist interpretation of the mathematical formalisms over a realist one.
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