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  1. On the Plurality of Worlds.Allen Stairs - 1988 - Philosophy and Phenomenological Research 49 (2):333-352.
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  • On the Plurality of Worlds.David Lewis - 1986 - Revue Philosophique de la France Et de l'Etranger 178 (3):388-390.
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  • Parts of Classes.David K. Lewis - 1991 - Mind 100 (3):394-397.
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  • A Combinatorial Theory of Possibility.David Malet Armstrong - 1989 - Cambridge and New York: Cambridge University Press.
    David Armstrong's book is a contribution to the philosophical discussion about possible worlds. Taking Wittgenstein's Tractatus as his point of departure, Professor Armstrong argues that nonactual possibilities and possible worlds are recombinations of actually existing elements, and as such are useful fictions. There is an extended criticism of the alternative-possible-worlds approach championed by the American philosopher David Lewis. This major work will be read with interest by a wide range of philosophers.
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  • On the Plurality of Worlds.David K. Lewis - 1986 - Malden, Mass.: Wiley-Blackwell.
    This book is a defense of modal realism; the thesis that our world is but one of a plurality of worlds, and that the individuals that inhabit our world are only a few out of all the inhabitants of all the worlds. Lewis argues that the philosophical utility of modal realism is a good reason for believing that it is true.
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  • Realism, Mathematics & Modality.Hartry H. Field - 1989 - New York, NY, USA: Blackwell.
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  • Parts of Classes.David K. Lewis - 1990 - Blackwell.
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  • Quality and concept.George Bealer - 1982 - New York: Oxford University Press.
    This study provides a unified theory of properties, relations, and propositions (PRPs). Two conceptions of PRPs have emerged in the history of philosophy. The author explores both of these traditional conceptions and shows how they can be captured by a single theory.
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  • Realism, Mathematics, and Modality.Hartry Field - 1988 - Philosophical Topics 16 (1):57-107.
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  • Another look at Armstrong's combinatorialism.Theodore Sider - 2005 - Noûs 39 (4):679–695.
    The core idea of David Armstrong’s combinatorial theory of possibility is attractive. Rearrangement is the key to modality; possible worlds result from scrambling bits and pieces of other possible worlds. Yet I encounter great difficulty when trying to formulate the theory rigorously, and my best attempts are vulnerable to counterexamples. The Leibnizian biconditionals relate possibility and necessity to possible world and true in.
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  • Mathematics is megethology.David K. Lewis - 1993 - Philosophia Mathematica 1 (1):3-23.
    is the second-order theory of the part-whole relation. It can express such hypotheses about the size of Reality as that there are inaccessibly many atoms. Take a non-empty class to have exactly its non-empty subclasses as parts; hence, its singleton subclasses as atomic parts. Then standard set theory becomes the theory of the member-singleton function—better, the theory of all singleton functions—within the framework of megethology. Given inaccessibly many atoms and a specification of which atoms are urelements, a singleton function exists, (...)
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  • What numbers could not be.Paul Benacerraf - 1965 - Philosophical Review 74 (1):47-73.
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  • Classes are states of affairs.D. M. Armstrong - 1991 - Mind 100 (2):189-200.
    Argues that a set is the mereological whole of the singleton sets of its members (following Lewis's Parts of Classes), and that the singleton set of X is the state of affairs of X's having some unit-making property.
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  • Universals and Scientific Realism.[author unknown] - 1980 - British Journal for the Philosophy of Science 31 (1):69-79.
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  • Parts of Classes.Michael Potter - 1993 - Philosophical Quarterly 43 (172):362-366.
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  • Can the Eleatic Principle be Justified?Mark Colyvan - 1998 - Canadian Journal of Philosophy 28 (3):313-335.
    The Eleatic Principle or causal criterion is a causal test that entities must pass in order to gain admission to some philosophers’ ontology.1 This principle justifies belief in only those entities to which causal power can be attributed, that is, to those entities which can bring about changes in the world. The idea of such a test is rather important in modern ontology, since it is neither without intuitive appeal nor without influential supporters. Its supporters have included David Armstrong (1978, (...)
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  • Philosophical Papers Volume I.David Kellogg Lewis - 1983 - New York, US: Oup Usa.
    The first volume of this series presents fifteen selected papers dealing with a variety of topics in ontology, philosophy of mind, and philosophy of language.
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  • Problems and projects.Nelson Goodman (ed.) - 1972 - Indianapolis,: Bobbs-Merrill.
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  • Universals and scientific realism.David Malet Armstrong - 1978 - New York: Cambridge University Press.
    v. 1. Nominalism and realism.--v. 2. A theory of universals.
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  • Constructibility and mathematical existence.Charles S. Chihara - 1990 - New York: Oxford University Press.
    This book is concerned with `the problem of existence in mathematics'. It develops a mathematical system in which there are no existence assertions but only assertions of the constructibility of certain sorts of things. It explores the philosophical implications of such an approach through an examination of the writings of Field, Burgess, Maddy, Kitcher, and others.
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  • Straight Talk about Sets.Michael Jubien - 1989 - Philosophical Topics 17 (2):91-107.
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  • Armstrong on the eleatic principle and abstract entities.Graham Oddie - 1982 - Philosophical Studies 41 (2):285 - 295.
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  • Armstrong on classes as states of affairs.Gideon Rosen - 1995 - Australasian Journal of Philosophy 73 (4):613 – 625.
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  • (1 other version)Constructibility and Mathematical Existence.M. D. Potter - 1991 - Philosophical Quarterly 41 (164):345-348.
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  • The reality of numbers: a physicalist's philosophy of mathematics.John Bigelow - 1988 - New York: Oxford University Press.
    Challenging the myth that mathematical objects can be defined into existence, Bigelow here employs Armstrong's metaphysical materialism to cast new light on mathematics. He identifies natural, real, and imaginary numbers and sets with specified physical properties and relations and, by so doing, draws mathematics back from its sterile, abstract exile into the midst of the physical world.
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  • (1 other version)Quality and Concept. [REVIEW]Joachim Buhl - 1985 - Erkenntnis 23 (2):203-212.
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  • Perception and mathematical intuition.Penelope Maddy - 1980 - Philosophical Review 89 (2):163-196.
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  • Quality and Concept by George Bealer. [REVIEW]Ernest Sosa - 1985 - Journal of Philosophy 82 (7):382-387.
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  • Ontological reduction and the world of numbers.W. V. Quine - 1964 - Journal of Philosophy 61 (7):209-216.
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  • A Combinatorial Theory of Possibility.Graeme Forbes - 1991 - Philosophical Quarterly 41 (164):350-352.
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  • The metaphysics of singletons.Alex Oliver - 1992 - Mind 101 (401):129-140.
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