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  1. Time, the implicate order and pre-space.David Bohm - 1986 - In David Ray Griffin (ed.), Physics and the Ultimate Significance of Time: Bohm, Prigogine, and Process Philosophy. State University of New York Press. pp. 172--208.
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  • Why John von Neumann did not Like the Hilbert Space formalism of quantum mechanics (and what he liked instead).Miklos Rédei - 1996 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 27 (4):493-510.
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  • (1 other version)Atomic physics and human knowledge.Niels Bohr - 1958 - New York,: Wiley.
    These articles and speeches by the Nobel Prize-winning physicist date from 1934 to 1958. Rather than expositions on quantum physics, the papers are philosophical in nature, exploring the relevance of atomic physics to many areas of human endeavor. Includes an essay in which Bohr and Einstein discuss quantum and_wave equation theories. 1961 edition.
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  • Louis Osgood Kattsoff. Modality and probability. The philosophical review, vol. 46 (1937), pp. 78–85.Garrett Birkhoff & John von Neumann - 1937 - Journal of Symbolic Logic 2 (1):44-44.
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  • (3 other versions)Process and Reality.Arthur E. Murphy - 1931 - Humana Mente 6 (21):102-106.
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  • Quantum Quandaries: A Category-Theoretic Perspective.J. C. Baez - 2006 - In Dean Rickles, Steven French & Juha T. Saatsi (eds.), The Structural Foundations of Quantum Gravity. Oxford, GB: Oxford University Press.
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  • Probabilistic Theories with Purification.Giulio Chiribella, Giacomo Mauro D'Ariano & Paolo Perinotti - unknown
    We investigate general probabilistic theories in which every mixed state has a purification, unique up to reversible channels on the purifying system. We show that the purification principle is equivalent to the existence of a reversible realization of every physical process, namely that every physical process can be regarded as arising from a reversible interaction of the system with an environment, which is eventually discarded. From the purification principle we also construct an isomorphism between transformations and bipartite states that possesses (...)
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  • Causality implies the lorentz group.E. C. Zeeman - 1963 - Journal of Mathematical Physics 5 (4):490-493.
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