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  1. 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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  • Nonlocality and Gleason's lemma. Part I. Deterministic theories.H. R. Brown & G. Svetlichny - 1990 - Foundations of Physics 20 (11):1379-1387.
    J. S. Bell's classic 1966 review paper on the foundations of quantum mechanics led directly to the Bell nonlocality theorem. It is not widely appreciated that the review paper contained the basic ingredients needed for a nonlocality result which holds in certain situations where the Bell inequality is not violated. We present in this paper a systematic formulation and evaluation of an argument due to Stairs in 1983, which establishes a nonlocality result based on the Bell-Kochen-Specker “paradox” in quantum mechanics.
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  • Nonlocality and the Kochen-Specker paradox.Peter Heywood & Michael L. G. Redhead - 1983 - Foundations of Physics 13 (5):481-499.
    A new proof of the impossibility of reconciling realism and locality in quantum mechanics is given. Unlike proofs based on Bell's inequality, the present work makes minimal and transparent use of probability theory and proceeds by demonstrating a Kochen-Specker type of paradox based on the value assignments to the spin components of two spatially separated spin-1 systems in the singlet state of their total spin. An essential part of the argument is to distinguish carefully two commonly confused types of contextuality; (...)
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  • Quantum logic, realism, and value definiteness.Allen Stairs - 1983 - Philosophy of Science 50 (4):578-602.
    One of the most interesting programs in the foundations of quantum mechanics is the realist quantum logic approach associated with Putnam, Bub, Demopoulos and Friedman (and which is the focus of my own research.) I believe that realist quantum logic is our best hope for making sense of quantum mechanics, but I have come to suspect that the usual version may not be the correct one. In this paper, I would like to say why and to propose an alternative.
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  • Bell's Theorem without Inequalities.Daniel M. Greenberger, Michael A. Horne, Abner Shimony & Anton Zeilenger - 1990 - American Journal of Physics 58:1131--1143.
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  • On bell non-locality without probabilities: More curious geometry.Jason Zimba & Roger Penrose - 1993 - Studies in History and Philosophy of Science Part A 24 (5):697-720.
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  • Going Beyond Bell's Theorem.Daniel M. Greenberger, Michael A. Horne & Anton Zeilenger - 1989 - In Menas Kafatos (ed.), Bell’s Theorem, Quantum Theory and Conceptions of the Universe. Kluwer Academic Publishers. pp. 69--72.
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