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  1. The Work of E. T. Jaynes on Probability, Statistics and Statistical Physics. [REVIEW]E. T. Jaynes & R. D. Rosenkrantz - 1985 - British Journal for the Philosophy of Science 36 (2):193-210.
    An important contribution to the foundations of probability theory, statistics and statistical physics has been made by E. T. Jaynes. The recent publication of his collected works provides an appropriate opportunity to attempt an assessment of this contribution.
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  • The zitterbewegung interpretation of quantum mechanics.David Hestenes - 1990 - Foundations of Physics 20 (10):1213-1232.
    Thezitterbewegung is a local circulatory motion of the electron presumed to be the basis of the electron spin and magnetic moment. A reformulation of the Dirac theory shows that thezitterbewegung need not be attributed to interference between positive and negative energy states as originally proposed by Schroedinger. Rather, it provides a physical interpretation for the complex phase factor in the Dirac wave function generally. Moreover, it extends to a coherent physical interpretation of the entire Dirac theory, and it implies azitterbewegung (...)
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  • Quantum mechanics from self-interaction.David Hestenes - 1985 - Foundations of Physics 15 (1):63-87.
    We explore the possibility thatzitterbewegung is the key to a complete understanding of the Dirac theory of electrons. We note that a literal interpretation of thezitterbewegung implies that the electron is the seat of an oscillating bound electromagnetic field similar to de Broglie's pilot wave. This opens up new possibilities for explaining two major features of quantum mechanics as consequences of an underlying physical mechanism. On this basis, qualitative explanations are given for electron diffraction, the existence of quantized radiationless states, (...)
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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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  • Bell's theorem, inference, and quantum transactions.A. J. M. Garrett - 1990 - Foundations of Physics 20 (4):381-402.
    Bell's theorem is expounded as an analysis in Bayesian inference. Assuming the result of a spin measurement on a particle is governed by a causal variable internal (hidden, “local”) to the particle, one learns about it by making a spin measurement; thence about the internal variable of a second particle correlated with the first; and from there predicts the probabilistic result of spin measurements on the second particle. Such predictions are violated by experiment: locality/causality fails. The statistical nature of the (...)
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  • On the impossible pilot wave.J. S. Bell - 1982 - Foundations of Physics 12 (10):989-999.
    The strange story of the von Neumann impossibility proof is recalled, and the even stranger story of later impossibility proofs, and how the impossible was done by de Broglie and Bohm. Morals are drawn.
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  • Farkas's Lemma and the nature of reality: Statistical implications of quantum correlations. [REVIEW]Anupam Garg & N. D. Mermin - 1984 - Foundations of Physics 14 (1):1-39.
    A general algorithm is given for determining whether or not a given set of pair distributions allows for the construction of all the members of a specified set of higher-order distributions which return the given pair distributions as marginals. This mathematical question underlies studies of quantum correlation experiments such as those of Bell or of Clauser and Horne, or their higher-spin generalizations. The algorithm permits the analysis of rather intricate versions of such problems, in a form readily adaptable to the (...)
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