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  1. A Hierarchy of Spacetime Symmetries: Holes to Heraclitus.J. B. Manchak & Thomas Barrett - forthcoming - British Journal for the Philosophy of Science.
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  • Cosmic Skepticism and the Beginning of Physical Reality (Doctoral Dissertation).Linford Dan - 2022 - Dissertation, Purdue University
    This dissertation is concerned with two of the largest questions that we can ask about the nature of physical reality: first, whether physical reality begin to exist and, second, what criteria would physical reality have to fulfill in order to have had a beginning? Philosophers of religion and theologians have previously addressed whether physical reality began to exist in the context of defending the Kal{\'a}m Cosmological Argument (KCA) for theism, that is, (P1) everything that begins to exist has a cause (...)
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  • Some “No Hole” Spacetime Properties are Unstable.J. B. Manchak - 2018 - Foundations of Physics 48 (11):1539-1545.
    We show a sense in which the spacetime property of effective completeness—a type of “local hole-freeness” or “local inextendibility”—is not stable.
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  • Careful with those scissors, Eugene! Against the observational indistinguishability of spacetimes.Enrico Cinti & Vincenzo Fano - 2021 - Studies in History and Philosophy of Science Part A 89 (C):103-113.
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  • Relativistic spacetimes and definitions of determinism.Juliusz Doboszewski - 2019 - European Journal for Philosophy of Science 9 (2):1-14.
    I discuss candidates for definitions of determinism in the context of general relativistic spacetimes, and argue that a definition which does not make recourse to any particular region of spacetime should be preferred over alternatives; one such notion is discussed in detail in the light of various physical examples. The emerging picture of determinism is a pluralist one: sometimes there is no unique way of making our intuitive concept of determinism precise. Instead, what is crucial for assessment of determinism of (...)
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  • On the Inextendibility of Space-Time.John Byron Manchak - 2017 - Philosophy of Science 84 (5):1215-1225.
    It has been argued that spacetime must be inextendible – that it must be “as large as it can be” in some sense. Here, we register some skepticism with respect to this position.
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  • Determinism and General Relativity.Chris Smeenk & Christian Wüthrich - 2021 - Philosophy of Science 88 (4):638-664.
    We investigate the fate of determinism in general relativity, comparing the philosopher’s account with the physicist’s well-posed initial value formulations. The fate of determinism is interwoven with the question of what it is for a spacetime to be ‘physically reasonable’. A central concern is the status of global hyperbolicity, a putatively necessary condition for determinism in GR. While global hyperbolicity may fail to be true of all physically reasonable models, we analyze whether global hyperbolicity should be imposed by fiat; established (...)
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  • Is the Universe As Large As It Can Be?John Byron Manchak - 2016 - Erkenntnis 81 (6):1341-1344.
    In this note, we cast doubt on the requirement of spacetime inextendibility; it is not at all clear that our universe is “as large as it can be.”.
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  • Epistemic Holes and Determinism in Classical General Relativity.Juliusz Doboszewski - 2020 - British Journal for the Philosophy of Science 71 (3):1093-1111.
    Determinism fails easily if spacetimes with points removed from the spacetime manifold are taken to be physically reasonable representations of a way the world could be according to classical general relativity. I discuss a recently proposed condition for determining which spacetimes have holes—epistemic hole freeness—and show that epistemic hole freeness gives the correct verdict in some non-globally hyperbolic spacetimes with a closed subset removed, certain spacetimes with genuinely indeterministic features count as having an epistemic hole, which implies that the requirement (...)
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  • Some Other “No Hole” Spacetimes Properties Are Unstable Too.Juliusz Doboszewski - 2020 - Foundations of Physics 50 (5):379-384.
    Two interesting “no hole” spacetime properties, not being future nakedly singular) are unstable in the fine topology.
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  • (1 other version)Singularities and Black holes.Erik Curiel - 2010 - Stanford Encyclopedia of Philosophy.
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