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  1.  36
    Cantorian Set Theory and Limitation of Size.Michael Hallett - 1984 - Oxford, England: Clarendon Press.
    This volume presents the philosophical and heuristic framework Cantor developed and explores its lasting effect on modern mathematics. "Establishes a new plateau for historical comprehension of Cantor's monumental contribution to mathematics." --The American Mathematical Monthly.
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  2. Cantorian Set Theory and Limitation of Size.Michael Hallett - 1990 - Studia Logica 49 (2):283-284.
     
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  3. Cantorian Set Theory and Limitation of Size.Michael Hallett - 1986 - Mind 95 (380):523-528.
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  4. Reflections on the purity of method in Hilbert's Grundlagen der Geometrie.Michael Hallett - 2008 - In Paolo Mancosu (ed.), The Philosophy of Mathematical Practice. Oxford University Press.
     
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  5. Towards a theory of mathematical research programmes (I).Michael Hallett - 1979 - British Journal for the Philosophy of Science 30 (1):1-25.
  6.  97
    Hilbert's axiomatic method and the laws of thought.Michael Hallett - 1994 - In Alexander George (ed.), Mathematics and Mind. Oxford University Press. pp. 158--200.
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  7.  94
    Towards a theory of mathematical research programmes (II).Michael Hallett - 1979 - British Journal for the Philosophy of Science 30 (2):135-159.
  8.  27
    History and Philosophy of Modern Mathematics.Michael Hallett - 1990 - Journal of Symbolic Logic 55 (3):1315-1319.
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  9.  62
    Putnam and the Skolem Paradox.Michael Hallett - 1994 - In Peter Clark & Bob Hale (eds.), Reading Putnam. Blackwell. pp. 66--97.
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  10. Logic, quantum logic and empiricism.John Bell & Michael Hallett - 1982 - Philosophy of Science 49 (3):355-379.
    This paper treats some of the issues raised by Putnam's discussion of, and claims for, quantum logic, specifically: that its proposal is a response to experimental difficulties; that it is a reasonable replacement for classical logic because its connectives retain their classical meanings, and because it can be derived as a logic of tests. We argue that the first claim is wrong (1), and that while conjunction and disjunction can be considered to retain their classical meanings, negation crucially does not. (...)
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  11.  30
    Selected Papers in Logic and Foundations, Didactics, Economics.Michael Hallett & Karl Menger - 1981 - Philosophical Quarterly 31 (122):92.
  12. Hilbert and Logic.Michael Hallett - 1996 - In Mathieu Marion & RobertS Cohen (eds.), ¸ Itemarioncohen1996. Springer Verlag. pp. 135-187.
  13.  11
    Frege and the Philosophy of Mathematics.Michael Hallett - 1984 - Philosophical Quarterly 34 (136):425-428.
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  14.  10
    The Philosophy of Set Theory: An Historical Introduction to Cantor's Paradise.Michael Hallett - 1991 - Philosophical Quarterly 41 (163):238-242.
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  15.  26
    Carnegie Mellon University, Pittsburgh, PA May 19–23, 2004.John Baldwin, Lev Beklemishev, Michael Hallett, Valentina Harizanov, Steve Jackson, Kenneth Kunen, Angus J. MacIntyre, Penelope Maddy, Joe Miller & Michael Rathjen - 2005 - Bulletin of Symbolic Logic 11 (1).
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  16. Association for Symbolic Logic.Jon Barwise, Howard S. Becker, Chi Tat Chong, Herbert B. Enderton, Michael Hallett, C. Ward Henson, Harold Hodes, Neil Immerman, Phokion Kolaitis & Alistair Lachlan - 1998 - Bulletin of Symbolic Logic 4 (4):465-510.
  17.  18
    Logic, Mathematics, Philosophy, Vintage Enthusiasms: Essays in Honour of John L. Bell.David DeVidi, Michael Hallett & Peter Clark (eds.) - 2011 - Dordrecht, Netherland: Springer.
    The volume includes twenty-five research papers presented as gifts to John L. Bell to celebrate his 60th birthday by colleagues, former students, friends and admirers. Like Bell’s own work, the contributions cross boundaries into several inter-related fields. The contributions are new work by highly respected figures, several of whom are among the key figures in their fields. Some examples: in foundations of maths and logic ; analytical philosophy, philosophy of science, philosophy of mathematics and decision theory and foundations of economics. (...)
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  18. Absoluteness and the Skolem Paradox.Michael Hallett - forthcoming - Unpublished.
     
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  19. Bibliography.Michael Hallett - 1984 - Philosophical Quarterly 34 (136):429.
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  20.  73
    Gödel, Realism and Mathematical 'Intuition'.Michael Hallett - 2006 - In Emily Carson & Renate Huber (eds.), Intuition and the Axiomatic Method. Springer. pp. 113--131.
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  21.  9
    Stefan Lorant: Godfather of Photojournalism.Michael Hallett - 2005 - Scarecrow Press.
    Hungarian-born Stefan Lorant's work as a visual and literary editor allowed him to pioneer and develop the genré of picture-based journalism at a period that saw the emergence of modern mass communications. Lorant became a guiding force on an international scale, disseminating his ideas and political knowledge throughout Europe in the late-twenties and thirties by working in Hungary, Germany, and England. His innovative layouts, his "exclusive" interviews and his thirst for knowledge became a familiar part of millions of everyday lives, (...)
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  22. Books received. [REVIEW]Michael Hallett - 1984 - Philosophical Quarterly 34 (136):431.
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  23.  6
    Michael Resnik, "Frege and the Philosophy of Mathematics". [REVIEW]Michael Hallett - 1984 - Philosophical Quarterly 34 (36):425.
  24.  33
    Russell, Jourdain and ‘limitation of size’. [REVIEW]Michael Hallett - 1981 - British Journal for the Philosophy of Science 32 (4):381-399.
  25.  18
    Review: Russell, Jourdain and 'Limitation of Size'. [REVIEW]Michael Hallett - 1981 - British Journal for the Philosophy of Science 32 (4):381 - 399.
  26.  12
    Review: Warren Goldfarb, William Aspray, Philip Kitcher, History and Philosophy of Modern Mathematics. [REVIEW]Michael Hallett - 1990 - Journal of Symbolic Logic 55 (3):1315-1319.
  27.  43
    Warren Goldfarb. Poincaré against the logicists. History and philosophy of modern mathematics, edited by William Aspray and Philip Kitcher, Minnesota studies in the philosophy of science, vol. 11, University of Minnesota Press, Minneapolis1988, pp. 61–81. - Michael Friedman. Logical truth and analyticity in Carnap's “Logical syntax of language.”History and philosophy of modern mathematics, edited by William Aspray and Philip Kitcher, Minnesota studies in the philosophy of science, vol. 11, University of Minnesota Press, Minneapolis1988, pp. 82–94. - Gregory H. Moore. The emergence of first-order logic. History and philosophy of modern mathematics, edited by William Aspray and Philip Kitcher, Minnesota studies in the philosophy of science, vol. 11, University of Minnesota Press, Minneapolis1988, pp. 95–135. - Joseph W. Dauben. Abraham Robinson and nonstandard analysis: history, philosophy, and foundations of mathematics. History and philosophy of modern mathematics, edited by William As. [REVIEW]Michael Hallett - 1990 - Journal of Symbolic Logic 55 (3):1315-1319.