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  1. Dust, Time and Symmetry.Gordon Belot - 2005 - British Journal for the Philosophy of Science 56 (2):255-291.
    Two symmetry arguments are discussed, each purporting to show that there is no more room for a preferred division of spacetime into instants of time in general relativistic cosmology than in Minkowski spacetime. The first argument is due to Gödel, and concerns the symmetries of his famous rotating cosmologies. The second turns upon the symmetries of a certain space of relativistic possibilities. Both arguments are found wanting.
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  • Time and physical geometry.Hilary Putnam - 1967 - Journal of Philosophy 64 (8):240-247.
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  • A Remark About the Relationship Between Relativity Theory and Idealistic Philosophy.Paul Arthur Schilpp & Kurt Gödel - 1949 - Harper & Row.
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  • On Absolute Becoming and the Myth of Passage.Steven F. Savitt - 2002 - Royal Institute of Philosophy Supplement 50:153-167.
    J. M. E. McTaggart, in a famous argument, denied the reality of time because he thought that passage or temporal becoming was essential for the existence of time and that passage was a self-contradictory concept. This denial of passage has provoked a vast literature, two of the most important contributions being C. D. Broad’s painstaking defence of passage in his Examination of McTaggart’s Philosophy and D. C. Williams’ dazzling condemnation of it “The Myth of Passage.” -/- A careful reading of (...)
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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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  • Are probabilism and special relativity incompatible?Nicholas Maxwell - 1985 - Philosophy of Science 52 (1):23-43.
    In this paper I expound an argument which seems to establish that probabilism and special relativity are incompatible. I examine the argument critically, and consider its implications for interpretative problems of quantum theory, and for theoretical physics as a whole.
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  • Causal theories of time and the conventionality of simultaneity.David Malament - 1977 - Noûs 11 (3):293-300.
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  • On Becoming, Cosmic Time and Rotating Universes.Mauro Dorato - 2002 - Royal Institute of Philosophy Supplement 50:253-276.
    In the literature on the compatibility between the time of our experience and the time of physics, the special theory of relativity has enjoyed central stage. By bringing into the discussion the general theory of relativity, I suggest a new analysis of the misunderstood notion of becoming, developed from hints in Gödel's published and unpublished arguments for the ideality of time. I claim that recent endorsements of such arguments, based on Gödel's own ‘rotating’ solution to Einstein's field equation, fail: once (...)
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  • Special relativity and the flow of time.Dennis Dieks - 1988 - Philosophy of Science 55 (3):456-460.
    N. Maxwell (1985) has claimed that special relativity and "probabilism" are incompatible; "probabilism" he defines as the doctrine that "the universe is such that, at any instant, there is only one past but many alternative possible futures". Thus defined, the doctrine is evidently prerelativistic as it depends on the notion of a universal instant of the universe. In this note I show, however, that there is a straightforward relativistic generalization, and that therefore Maxwell's conclusion that the special theory of relativity (...)
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  • An Example of a New Type of Cosmological Solutions of Einstein’s Field Equations of Gravitation.Kurt Gödel - 1949 - Reviews of Modern Physics 21 (3):447–450.
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  • The rigidly rotating disk as the.John Stachel - 1989 - In D. Howard & John Stachel (eds.), Einstein and the History of General Relativity. Birkhäuser. pp. 1--48.
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