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Against pluralism

Australasian Journal of Philosophy 71 (2):132 – 144 (1993)

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  1. Sets and modality.C. Parsons - 1983 - In Charles Parsons (ed.), Mathematics in philosophy: selected essays. Ithaca, N.Y.: Cornell University Press. pp. 298--341.
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  • Parts of Classes.David K. Lewis - 1990 - Blackwell.
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  • Mathematics in philosophy: selected essays.Charles Parsons - 1983 - Ithaca, N.Y.: Cornell University Press.
    This important book by a major American philosopher brings together eleven essays treating problems in logic and the philosophy of mathematics.
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  • Toward reunion in philosophy.Morton White - 1956 - Westport, Conn.: Greenwood Press.
    The author examines three fundamental concepts: existence, a priori knowledge, and value. These concepts have been recurrent concerns of western philosophy and also reveal important similarities and differences between the movements from which the author takes his departure.
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  • Second-order logic still wild.Michael D. Resnik - 1988 - Journal of Philosophy 85 (2):75-87.
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  • Mathematics without foundations.Hilary Putnam - 1967 - Journal of Philosophy 64 (1):5-22.
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  • (1 other version)On second-order logic.George S. Boolos - 1975 - Journal of Philosophy 72 (16):509-527.
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  • (1 other version)To be is to be a value of a variable (or to be some values of some variables).George Boolos - 1984 - Journal of Philosophy 81 (8):430-449.
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  • (1 other version)Nominalist platonism.George Boolos - 1985 - Philosophical Review 94 (3):327-344.
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  • A curious inference.George Boolos - 1987 - Journal of Philosophical Logic 16 (1):1 - 12.
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  • (1 other version)The Elusiveness of Sets.Max Black - 1971 - Review of Metaphysics 24 (4):614-636.
    NOWADAYS, even schoolchildren babble about "null sets" and "singletons" and "one-one correspondences," as if they knew what they were talking about. But if they understand even less than their teachers, which seems likely, they must be using the technical jargon with only an illusion of understanding. Beginners are taught that a set having three members is a single thing, wholly constituted by its members but distinct from them. After this, the theological doctrine of the Trinity as "three in one" should (...)
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  • Russell's Mathematical Logic.Kurt Gödel - 1944 - In The Philosophy of Bertrand Russell. Northwestern University Press. pp. 123-154.
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  • Ontology and mathematical truth.Michael Jubien - 1977 - Noûs 11 (2):133-150.
    The main goal of this paper is to urge that the normal platonistic account of mathematical truth is unsatisfactory even if pure abstract entities are assumed to exist (in a non-Question-Begging way). It is argued that the task of delineating an interpretation of a formal mathematical theory among pure abstract entities is not one that can be accomplished. An important effect of this conclusion on the question of the ontological commitments of informal mathematical theories is discussed. The paper concludes with (...)
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  • Predicative Arithmetic.Edward Nelson - 1986 - Studia Logica 48 (1):129-130.
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  • (1 other version)On universals.W. V. Quine - 1947 - Journal of Symbolic Logic 12 (3):74-84.
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  • Reading the begriffsschrift.George Boolos - 1985 - Mind 94 (375):331-344.
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  • The Philosophy of Bertrand Russell.Kurt Gödel - 1944 - Northwestern University Press.
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  • Predicative arithmetic.Edward Nelson - 1986 - Princeton, N.J.: Princeton University Press.
    This book develops arithmetic without the induction principle, working in theories that are interpretable in Raphael Robinson's theory Q. Certain inductive formulas, the bounded ones, are interpretable in Q. A mathematically strong, but logically very weak, predicative arithmetic is constructed. Originally published in 1986. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These paperback editions preserve the original texts of these important books while presenting (...)
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  • On Understanding Leśniewski.Peter M. Simons - 1982 - History and Philosophy of Logic 3 (2):165-191.
    This paper assesses those features of Lesniewski's Ontology which make it difficult to understand for logicians accustomed to more orthodox systems of logic. It is seen that certain general features of presentation and content can, by selective acceptance or modification, be accommodated with a fairly orthodox viewpoint. The chief difficulty lies in the interpretation of Le?niewski's names, and the constant ???. Four interpretations are suggested in turn: Le?niewski's names as monadic predicates; as class terms; as common nouns; and as empty, (...)
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  • Still a Horse-Race.Michael Levin - 1992 - History and Philosophy of Logic 13 (1):111-114.
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