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Vann McGee

Massachusetts Institute of Technology
  •  Home
  •  Publications
    88
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  •  Events
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 More details
  • Massachusetts Institute of Technology
    Department of Linguistics and Philosophy
    Retired faculty
Cambridge, Massachusetts, United States of America
Areas of Interest
Metaphysics
Philosophy of Language
Logic and Philosophy of Logic
Philosophy of Mathematics
Philosophy of Probability
  • All publications (88)
  •  4
    There are many things
    In Judith Thomson & Alex Byrne (eds.), Content and modality: themes from the philosophy of Robert Stalnaker, Oxford University Press. pp. 93--122. 2006.
    Modal and Intensional Logic
  •  129
    On the degrees of unsolvability of modal predicate logics of provability
    Journal of Symbolic Logic 59 (1): 253-261. 1994.
  •  287
    Logic and linguistics meeting
    with Richard T. Oehrle
    Journal of Symbolic Logic 55 (1): 446-446. 1990.
    Logic and Philosophy of LogicLogic and Philosophy of Logic, MiscPhilosophy of Linguistics
  •  267
    Francesco Berto. There's Something about Gödel. Malden, Mass., and Oxford: Wiley-Blackwell, 2009. ISBN 978-1-4051-9766-3 ; 978-1-4051-9767-0 . Pp. xx + 233. English translation of Tutti pazzi per Gödel! : Critical Studies/Book Reviews (review)
    Philosophia Mathematica 19 (3): 367-369. 2011.
    There's Something about Gödel is a bargain: two books in one. The first half is a gentle but rigorous introduction to the incompleteness theorems for the mathematically uninitiated. The second is a survey of the philosophical, psychological, and sociological consequences people have attempted to derive from the theorems, some of them quite fantastical.The first part, which stays close to Gödel's original proofs, strikes a nice balance, giving enough details that the reader understands what is go…Read more
    There's Something about Gödel is a bargain: two books in one. The first half is a gentle but rigorous introduction to the incompleteness theorems for the mathematically uninitiated. The second is a survey of the philosophical, psychological, and sociological consequences people have attempted to derive from the theorems, some of them quite fantastical.The first part, which stays close to Gödel's original proofs, strikes a nice balance, giving enough details that the reader understands what is going on in the proofs, without giving so many that the reader feels overburdened. Perhaps he skimps too much on details, as when he decides not to explain how to convert recursive definitions into explicit ones. Also, I wish he had talked about Löb's theorem. But these are small complaints.The second half discusses a sampling of what one reads about Gödel's theorems in philosophy journals and in the popular press, and here Berto often finds himself exasperated, especially by …
    Mathematical ProofAreas of Mathematics, MiscHistory: Philosophy of Mathematics
  • Truth, Vagueness, and Paradox. An Essay on the Logic of Truth
    with Giovanni Sommaruga-Rosolemos
    Critica 25 (73): 83-108. 1993.
  •  34
    Book Reviews (review)
    Studia Logica 101 (3): 641-646. 2013.
  •  194
    The complexity of the modal predicate logic of "true in every transitive model of ZF"
    Journal of Symbolic Logic 62 (4): 1371-1378. 1997.
    Logic and Philosophy of LogicLogics
  •  1292
    A counterexample to modus ponens
    Journal of Philosophy 82 (9): 462-471. 1985.
    Logic of Conditionals
  •  123
    Review: John Etchemendy, The Concept of Logical Consequence
    Journal of Symbolic Logic 57 (1): 254-255. 1992.
    Logic and Philosophy of Logic
  •  171
    Learning the Impossible
    In Ellery Eells & Brian Skyrms (eds.), Probability and Conditionals: Belief Revision and Rational Decision, Cambridge University Press. pp. 179-199. 1994.
    Conditional ProbabilityDegrees of BeliefPrior Probabilities
  •  635
    How we learn mathematical language
    Philosophical Review 106 (1): 35-68. 1997.
    Mathematical realism is the doctrine that mathematical objects really exist, that mathematical statements are either determinately true or determinately false, and that the accepted mathematical axioms are predominantly true. A realist understanding of set theory has it that when the sentences of the language of set theory are understood in their standard meaning, each sentence has a determinate truth value, so that there is a fact of the matter whether the cardinality of the continuum is א2 or …Read more
    Mathematical realism is the doctrine that mathematical objects really exist, that mathematical statements are either determinately true or determinately false, and that the accepted mathematical axioms are predominantly true. A realist understanding of set theory has it that when the sentences of the language of set theory are understood in their standard meaning, each sentence has a determinate truth value, so that there is a fact of the matter whether the cardinality of the continuum is א2 or whether there are measurable cardinals, whether or not those facts are knowable by us.
    British PhilosophyAustrian Philosophy
  •  193
    We Turing machines aren't expected-utility maximizers (even ideally)
    Philosophical Studies 64 (1). 1991.
    Philosophy of Artificial Intelligence
  •  239
    Review of K. Fine, The Limits of Abstraction
    Philosophia Mathematica 12 (3): 278-284. 2004.
    Mathematical Neo-FregeanismPhilosophy of Mathematics, Misc
  •  413
    To tell the Truth about Conditionals
    Analysis 60 (1): 107-111. 2000.
    Indicative Conditionals and Conditional ProbabilitiesIndicative Conditionals, MiscEpistemic Accounts…Read more
    Indicative Conditionals and Conditional ProbabilitiesIndicative Conditionals, MiscEpistemic Accounts of Indicative Conditionals
  •  63
    S. N. Artemov. Arithmetically complete modal theories. Six papers in logic, American Mathematical Society translations, ser. 2 vol. 135, American Mathematical Society, Providence1987, pp. 39–54. , vol. 14 , pp. 115–133.) - S. N. Artemov. On modal logics axiomatizing provability. Mathematics of the USSR—Izvestiya, vol. 27 no. 3 , pp. 401–429. , pp. 1123–1154.) - S. N. Artemov. Nonarithmeticity of truth predicate logics of provability. Soviet mathematics—Doklady, vol. 32 , pp. 403–405. , pp. 270–271.) - V. A. Vardanyan. Arithmetic complexity of predicate logics of provability and their fragments. Soviet mathematics—Doklady, vol. 33 no. 3 , pp. 569–572. , pp. 11–14.) - S. N. Artemov. Numerically correct provability logics. Soviet mathematics—Doklady, vol. 34 , pp. 384–387. , pp. 1289–1292.)
    Journal of Symbolic Logic 56 (1): 329-332. 1991.
    Logic and Philosophy of LogicLogics
  •  2
    The analysis of" a; is true" as
    In André Leon Jo Chapuis & Anil Gupta (eds.), Circularity, Definition and Truth, Sole Distributor, Munshiram Manoharlal Publishers. pp. 255. 2000.
  •  164
    The degree of the set of sentences of predicate provability logic that are true under every interpretation
    with George Boolos
    Journal of Symbolic Logic 52 (1): 165-171. 1987.
    Logic and Philosophy of LogicLogics
  •  164
    Revision
    Philosophical Issues 8 387-406. 1997.
    Liar ParadoxFormal EpistemologyRevision Theory of Truth
  •  246
    Logical commitment and semantic indeterminacy: A reply to Williamson
    with Brian P. Mclaughlin
    Linguistics and Philosophy 27 (1): 123-136. 2004.
    Many-Valued LogicEpistemic Theories of VaguenessSemantics
  •  328
    Field’s logic of truth
    Philosophical Studies 147 (3): 421-432. 2010.
    Liar Paradox
  • Truth, Vagueness and Paradox. An Essay on the Logic of Truth
    Studia Logica 51 (2): 340-341. 1992.
    Logical Semantics and Logical TruthParadoxes
  •  90
    Book reviews (review)
    Mind 102 (408): 518-. 1993.
  •  135
    The Liar: An Essay on Truth and Circularity
    Philosophical Review 100 (3): 472. 1991.
    Liar Paradox
  •  165
    Applying Kripke's Theory of Truth
    Journal of Philosophy 86 (10): 530-539. 1989.
    Liar ParadoxTheories of Truth, Misc
  •  99
    Review: Two Conceptions of Truth? Comment (review)
    Philosophical Studies 124 (1). 2005.
    Truth
  •  247
    Maximal consistent sets of instances of Tarski’s schema
    Journal of Philosophical Logic 21 (3). 1992.
    Liar ParadoxTarskian Theories of Truth
  •  386
    Inscrutability and its discontents
    Noûs 39 (3). 2005.
    That reference is inscrutable is demonstrated, it is argued, not only by W. V. Quine's arguments but by Peter Unger's "Problem of the Many." Applied to our own language, this is a paradoxical result, since nothing could be more obvious to speakers of English than that, when they use the word "rabbit," they are talking about rabbits. The solution to this paradox is to take a disquotational view of reference for one's own language, so that "When I use 'rabbit,' I refer to rabbits" is made true by …Read more
    That reference is inscrutable is demonstrated, it is argued, not only by W. V. Quine's arguments but by Peter Unger's "Problem of the Many." Applied to our own language, this is a paradoxical result, since nothing could be more obvious to speakers of English than that, when they use the word "rabbit," they are talking about rabbits. The solution to this paradox is to take a disquotational view of reference for one's own language, so that "When I use 'rabbit,' I refer to rabbits" is made true by the meaning of the word "refer." The reference relation is extended to other languages by translation. The explanation for this peculiarly egocentric conception of semantics-questions of others' meanings are settled by asking what I mean by words of my language-is to be found in our practice of predicting and explaining other people's behavior by empathetic identification. I understand other people's behavior by asking what I would do in their place
    The Model-Theoretic ArgumentThe Indeterminacy of TranslationIndeterminacy and Inscrutability of Refe…Read more
    The Model-Theoretic ArgumentThe Indeterminacy of TranslationIndeterminacy and Inscrutability of ReferenceDisquotationalism about TruthDeflationism about Truth, Misc
  •  83
    2000 Annual Meeting of the Association for Symbolic Logic
    with A. Pillay, D. Hallett, G. Hjorth, C. Jockusch, A. Kanamori, and H. J. Keisler
    Bulletin of Symbolic Logic 6 (3): 361-396. 2000.
    Science, Logic, and MathematicsLogic and Philosophy of Logic, Misc
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