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  1. Description of many separated physical entities without the paradoxes encountered in quantum mechanics.Dirk Aerts - 1982 - Foundations of Physics 12 (12):1131-1170.
    We show that it is impossible in quantum mechanics to describe two separated physical systems. This is due to the mathematical structure of quantum mechanics. It is possible to give a description of two separated systems in a theory which is a generalization of quantum mechanics and of classical mechanics, in the sense that this theory contains both theories as special cases. We identify the axioms of quantum mechanics that make it impossible to describe separated systems. One of these axioms (...)
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  • Supplement to a critique of Piron's system of questions and propositions.F. Thieffine, N. Hadjisavvas & M. Mugur-Schächter - 1981 - Foundations of Physics 11 (7-8):645-649.
    A previous critique of the relevance of Piron's questions-propositions system as a generator of quantum mechanics by interpretation is reinforced and brought to a close by further investigation.
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  • Study of Piron's system of questions and propositions.N. Hadjisavvas, F. Thieffine & M. Mugur-Schächter - 1980 - Foundations of Physics 10 (9-10):751-765.
    A formal system of “questions” and “propositions” conceived by C. Piron and claimed to yield by interpretation quantum mechanics as well as all other known physical theories is examined. It is proved that the mentioned system is syntactically self-consistent in the sense of the theory of models. However, it is found that the mentioned formal system possesses certain syntactic characteristics in consequence of which qualification of this system as a generator of quantum mechanics by interpretation encounters semantic obstacles so grave (...)
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  • A note on misunderstandings of Piron's axioms for quantum mechanics.D. J. Foulis & C. H. Randall - 1984 - Foundations of Physics 14 (1):65-81.
    Piron's axioms for a realistically interpreted quantum mechanics are analyzed in detail within the context of a formal mathematical structure expressed in the conventional set-theoretic idiom of mathematics. As a result, some of the serious misconceptions that have encouraged recent criticisms of Piron's axioms are exposed.
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