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Propositional Functions in Extension

Theoria 77 (4):292-311 (2011)

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  1. Wittgenstein on “The Foundations of Mathematics”, June 1927.Peter M. Sullivan - 1995 - Theoria 61 (2):105-142.
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  • (1 other version)Philosophical grammar.Ludwig Wittgenstein - 1974 - Oxford [Eng.]: Blackwell. Edited by Rush Rhees.
    pt. 1. The proposition and its sense.--pt. 2. On logic and mathematics.
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  • Philosophical remarks.Ludwig Wittgenstein - 1975 - Chicago: University of Chicago Press. Edited by Rush Rhees.
    When in May 1930, the Council of Trinity College, Cambridge, had to decide whether to renew Wittgenstein's research grant, it turned to Bertrand Russell for an assessment of the work Wittgenstein had been doing over the past year. His verdict: "The theories contained in this new work . . . are novel, very original and indubitably important. Whether they are true, I do not know. As a logician who likes simplicity, I should like to think that they are not, but (...)
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  • Notes on Philosophy, Probability and Mathematics.F. P. Ramsey & Maria Carla Galavotti - 1993 - Erkenntnis 39 (1):123-126.
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  • Russell's Separation of the Logical and Semantic Paradoxes.Gregory Landini - 2004 - Revue Internationale de Philosophie 3:257-294.
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  • Die Grundlagen Der Arithmetik: Eine Logisch-Mathematische Untersuchung Über Den Begriff Der Zahl.Friedrich Ludwig Gottlob Frege - 1884 - W. Koebner.
    Die Grundlagen der Arithmetik. Eine Ionisch mathematische UoterciicboDn über den Begriff der Zahl Dr. 0. Frege, ao Profeuor an der Univer»ität Jena. -. ...
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  • Reason's Nearest Kin: Philosophies of Arithmetic from Kant to Carnap.Michael Potter - 2000 - Oxford and New York: Oxford University Press.
    This is a critical examination of the astonishing progress made in the philosophical study of the properties of the natural numbers from the 1880s to the 1930s. Reassessing the brilliant innovations of Frege, Russell, Wittgenstein, and others, which transformed philosophy as well as our understanding of mathematics, Michael Potter places arithmetic at the interface between experience, language, thought, and the world.
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  • (1 other version)Wittgenstein on identity.Robert J. Fogelin - 1983 - Synthese 56 (2):141 - 154.
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  • (3 other versions)Tractatus Logico-Philosophicus.Ludwig Wittgenstein - 1956 - Revista Portuguesa de Filosofia 12 (1):109-110.
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  • (2 other versions)Principia mathematica.A. N. Whitehead - 1926 - Mind 35 (137):130.
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  • The sense of `a name of a truth-value'.Peter M. Sullivan - 1994 - Philosophical Quarterly 44 (177):476-481.
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  • Die Grundlagen der Arithmetik. Eine logisch mathematische Untersuchung über den Begriff der Zahl.Gottlob Frege - 1884 - Wittgenstein-Studien 3 (2):993-999.
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  • (2 other versions)Principia Mathematica.A. N. Whitehead & B. Russell - 1927 - Annalen der Philosophie Und Philosophischen Kritik 2 (1):73-75.
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  • The functional model of sentential complexity.Peter M. Sullivan - 1992 - Journal of Philosophical Logic 21 (1):91 - 108.
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  • Philosophical Grammar.Ludwig Wittgenstein, Rush Rhees & Anthony Kenny - 1975 - Philosophy and Rhetoric 8 (4):260-262.
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  • (1 other version)Reason's Nearest Kin: Philosophies of Arithmetic from Kant to Carnap. [REVIEW]Michael Potter - 2000 - Erkenntnis 56 (2):264-268.
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  • Notes on Philosophy, Probability and Mathematics. [REVIEW]Brad Armendt - 1994 - Philosophical Review 103 (4):713-715.
    Review of Maria Carla Galavotti (ed), Notes on Philosophy, Probability and Mathematics, 1991, Bibliopolis. Notes are selected from manuscripts by Frank Plumpton Ramsey at the University of Pittsburgh's Hillman Library.
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  • Ramsey and the notion of arbitrary function.Gabriel Sandu - 2005 - In Maria J. Frapolli Sanz (ed.), F. P. Ramsey. Critical Reassessments. Continuum International Publishing Group. pp. 237-256.
    In his article The Foundations of Mathematics (1925) Ramsey was concerned with the nature of the statements of 'pure mathematics' and the way these statements differ from those in empirical sciences. He thought that the answer given to these questions by Hilbert and the formalist school according to which mathematical statements are meaningless formulas, is unsatisfactory for several reasons, which will not be discussed here. He also expressed serious doubts about the intuitionist program developed by Brouwer and Weyl. It is (...)
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