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  1. Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?Albert Einstein, Boris Podolsky & Nathan Rosen - 1935 - Physical Review (47):777-780.
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  • (1 other version)Creative evolution.Henri Bergson (ed.) - 1937 - New York,: The Modern library.
    Henri Bergson (1859-1941) is one of the truly great philosophers of the modernist period, and there is currently a major renaissance of interest in his unduly neglected texts and ideas amongst philosophers, literary theorists, and social theorists. Creative Evolution (1907) is the text that made Bergson world-famous in his own lifetime; in it Bergson responds to the challenge presented to our habits of thought by modern evolutionary theory, and attempts to show that the theory of knowledge must have its basis (...)
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  • Time and physical geometry.Hilary Putnam - 1967 - Journal of Philosophy 64 (8):240-247.
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  • Unified dynamics for microscopic and macroscopic systems.GianCarlo Ghirardi, Alberto Rimini & Tullio Weber - 1986 - Physical Review D 34 (D):470–491.
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  • Many Worlds?: Everett, Quantum Theory, & Reality.Simon Saunders, Jonathan Barrett, Adrian Kent & David Wallace (eds.) - 2010 - Oxford, GB: Oxford University Press UK.
    What would it mean to apply quantum theory, without restriction and without involving any notion of measurement and state reduction, to the whole universe? What would realism about the quantum state then imply? This book brings together an illustrious team of philosophers and physicists to debate these questions. The contributors broadly agree on the need, or aspiration, for a realist theory that unites micro- and macro-worlds. But they disagree on what this implies. Some argue that if unitary quantum evolution has (...)
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  • Creative Evolution.Henri Bergson & Arthur Mitchell - 1911 - International Journal of Ethics 22 (4):467-469.
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  • On relativity theory and openness of the future.Howard Stein - 1991 - Philosophy of Science 58 (2):147-167.
    It has been repeatedly argued, most recently by Nicholas Maxwell, that the special theory of relativity is incompatible with the view that the future is in some degree undetermined; and Maxwell contends that this is a reason to reject that theory. In the present paper, an analysis is offered of the notion of indeterminateness (or "becoming") that is uniquely appropriate to the special theory of relativity, in the light of a set of natural conditions upon such a notion; and reasons (...)
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  • Three measurement problems.Tim Maudlin - 1995 - Topoi 14 (1):7-15.
    The aim of this essay is to distinguish and analyze several difficulties confronting attempts to reconcile the fundamental quantum mechanical dynamics with Born''s rule. It is shown that many of the proposed accounts of measurement fail at least one of the problems. In particular, only collapse theories and hidden variables theories have a chance of succeeding, and, of the latter, the modal interpretations fail. Any real solution demands new physics.
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  • (2 other versions)Remarks on the Mind-Body Question.E. Wigner - 2003 - In John Heil, Philosophy of Mind: A Guide and Anthology. New York: Oxford University Press.
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  • A rigorous proof of determinism derived from the special theory of relativity.C. W. Rietdijk - 1966 - Philosophy of Science 33 (4):341-344.
    A proof is given that there does not exist an event, that is not already in the past for some possible distant observer at the (our) moment that the latter is "now" for us. Such event is as "legally" past for that distant observer as is the moment five minutes ago on the sun for us (irrespective of the circumstance that the light of the sun cannot reach us in a period of five minutes). Only an extreme positivism: "that which (...)
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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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  • Indeterminism in Physics, Classical Chaos and Bohmian Mechanics: Are Real Numbers Really Real?Nicolas Gisin - 2019 - Erkenntnis 86 (6):1469-1481.
    It is usual to identify initial conditions of classical dynamical systems with mathematical real numbers. However, almost all real numbers contain an infinite amount of information. I argue that a finite volume of space can’t contain more than a finite amount of information, hence that the mathematical real numbers are not physically relevant. Moreover, a better terminology for the so-called real numbers is “random numbers”, as their series of bits are truly random. I propose an alternative classical mechanics, which is (...)
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  • Real Numbers are the Hidden Variables of Classical Mechanics.Nicolas Gisin - 2020 - Quantum Studies: Mathematics and Foundations 7:197–201.
    Do scientific theories limit human knowledge? In other words, are there physical variables hidden by essence forever? We argue for negative answers and illustrate our point on chaotic classical dynamical systems. We emphasize parallels with quantum theory and conclude that the common real numbers are, de facto, the hidden variables of classical physics. Consequently, real numbers should not be considered as ``physically real" and classical mechanics, like quantum physics, is indeterministic.
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  • (3 other versions)Consciousness, Philosophy, and Mathematics.L. E. J. Brouwer - 1949 - Proceedings of the Tenth International Congress of Philosophy 2:1235-1249.
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  • (3 other versions)Consciousness, Philosophy and Mathematics.L. E. J. Brouwer - 1949C - In E. W. Beth, H. J. Pos & H. J. A. Hollak, Library of the Tenth International Congress in Philosophy, August 1948. North-Holland. pp. 1235--1249.
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  • Physics in My Generation.Max Born - 1960 - British Journal for the Philosophy of Science 11 (42):157-159.
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  • Mathematical Intuitionism.Carl J. Posy - 2020 - Cambridge University Press.
    L. E. J. Brouwer, the founder of mathematical intuitionism, believed that mathematics and its objects must be humanly graspable. He initiated a program rebuilding modern mathematics according to that principle. This book introduces the reader to the mathematical core of intuitionism – from elementary number theory through to Brouwer's uniform continuity theorem – and to the two central topics of 'formalized intuitionism': formal intuitionistic logic, and formal systems for intuitionistic analysis. Building on that, the book proposes a systematic, philosophical foundation (...)
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  • Physics’ silence on time.Yuval Dolev - 2018 - European Journal for Philosophy of Science 8 (3):455-469.
    In this paper I argue that physics is, always was, and probably always will be voiceless with respect to tense and passage, and that, therefore, if, as I believe, tense and passage are the essence of time, physics’ contribution to our understanding of time can only be limited. The argument, in a nutshell, is that if "physics has no possibility of expression for the Now", to quote Einstein, then it cannot add anything to the study of tense and passage, and (...)
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  • (2 other versions)Remarks on the Mind Body Question.E. P. Wigner - 1967 - \em Am. J. Phys 35:171-184.
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  • Special relativity and determinism.C. W. Rietdijk - 1976 - Philosophy of Science 43 (4):598-609.
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  • Probabilistic Semantics Objectified: I. Postulates and Logics.Bas C. Van Fraassen - 1981 - Journal of Philosophical Logic 10 (3):371-394.
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  • Gleason's theorem is not constructively provable.Geoffrey Hellman - 1993 - Journal of Philosophical Logic 22 (2):193 - 203.
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  • Quantum Chance: Nonlocality, Teleportation and Other Quantum Marvels.Nicolas Gisin - 2014 - Cham: Imprint: Copernicus.
    Quantum physics, which offers an explanation of the world on the smallest scale, has fundamental implications that pose a serious challenge to ordinary logic. Particularly counterintuitive is the notion of entanglement, which has been explored for the past 30 years and posits an ubiquitous randomness capable of manifesting itself simultaneously in more than one place. This amazing 'non-locality' is more than just an abstract curiosity or paradox: it has entirely down-to-earth applications in cryptography, serving for example to protect financial information; (...)
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  • Varieties of indeterminacy in the theory of general choice sequences.Carl J. Posy - 1976 - Journal of Philosophical Logic 5 (1):91 - 132.
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  • Probabilistic semantics for intuitionistic logic.Charles Morgan & Hugues Leblanc - 1983 - Notre Dame Journal of Formal Logic 24 (2):161-180.
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  • How real are real numbers?Gregory Chaitin - 2011 - Manuscrito 34 (1):115-141.
    We discuss mathematical and physical arguments against continuity and in favor of discreteness, with particular emphasis on the ideas of Émile Borel.
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  • Epistemology, ontology and the continuum.Carl J. Posy - 2000 - In Emily Grosholz & Herbert Breger, The growth of mathematical knowledge. Boston: Kluwer Academic Publishers. pp. 199--219.
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  • Might god toss coins?Philip Pearle - 1982 - Foundations of Physics 12 (3):249-263.
    In the problem of the gambler's ruin, a classic problem in probability theory, a number of gamblers play against each other until all but one of them is “wiped out.” It is shown that this problem is identical to a previously presented formulation of the reduction of the state vector, so that the state vectors in a linear superposition may be regarded as “playing” against each other until all but one of them is “wiped out.” This is a useful part (...)
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  • (3 other versions)L. E. J. Brouwer. Consciousness, philosophy, and mathematics. Actes du Χme Congrès International de Philosophie (Amsterdam, 11–18 août, 1948)—Proceedings of the Tenth International Congress of Philosophy (Amsterdam, August 11–18, 1948), North-Holland Publishing Company, Amsterdam1949, pp. 1235–1249. [REVIEW]Alonzo Church - 1949 - Journal of Symbolic Logic 14 (2):132-133.
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  • Probabilistic semantics objectified: I. Postulates and logics. [REVIEW]Bas C. Fraassen - 1981 - Journal of Philosophical Logic 10 (3):371 - 394.
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