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  1. Introduction to mathematical logic..Alonzo Church - 1944 - Princeton,: Princeton university press: London, H. Milford, Oxford university press. Edited by C. Truesdell.
    This book is intended to be used as a textbook by students of mathematics, and also within limitations as a reference work.
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  • The paradox of the preface.David C. Makinson - 1965 - Analysis 25 (6):205-207.
    By means of an example, shows the possibility of beliefs that are separately rational whilst together inconsistent.
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  • Probability and the logic of rational belief.Henry Ely Kyburg - 1961 - Middletown, Conn.,: Wesleyan University Press.
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  • Probability and the Logic of Rational Belief.Henry Ely Kyburg - 1961 - Middletown, CT, USA: Wesleyan University Press.
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  • Justification and defeat.John L. Pollock - 1994 - Artificial Intelligence 67 (2):377-407.
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  • ``The Paradox of the Preface".D. C. Makinson - 1964 - Analysis 25 (6):205-207.
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  • The Rule of Adjunction and Reasonable Inference.Henry E. Kyburg - 1997 - Journal of Philosophy 94 (3):109-125.
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  • The preface, the lottery, and the logic of belief.James Hawthorne & Luc Bovens - 1999 - Mind 108 (430):241-264.
    John Locke proposed a straightforward relationship between qualitative and quantitative doxastic notions: belief corresponds to a sufficiently high degree of confidence. Richard Foley has further developed this Lockean thesis and applied it to an analysis of the preface and lottery paradoxes. Following Foley's lead, we exploit various versions of these paradoxes to chart a precise relationship between belief and probabilistic degrees of confidence. The resolutions of these paradoxes emphasize distinct but complementary features of coherent belief. These features suggest principles that (...)
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  • The preface, the lottery, and the logic of belief.John Hawthorne & Luc Bovens - 1999 - Mind 108 (430):241-264.
    John Locke proposed a straightforward relationship between qualitative and quantitative doxastic notions: belief corresponds to a sufficiently high degree of confidence. Richard Foley has further developed this Lockean thesis and applied it to an analysis of the preface and lottery paradoxes. Following Foley's lead, we exploit various versions of these paradoxes to chart a precise relationship between belief and probabilistic degrees of confidence. The resolutions of these paradoxes emphasize distinct but complementary features of coherent belief. These features suggest principles that (...)
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  • The rule of adjunction and reasonable inference.Henry E. Kyburg - 1997 - Journal of Philosophy 94 (3):109-125.
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  • The Epistemology of Belief and the Epistemology of Degrees of Belief.Richard Foley - 1992 - American Philosophical Quarterly 29 (2):111 - 124.
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  • Introduction to mathematical logic.Alonso Church - 1958 - Revue de Métaphysique et de Morale 63 (1):118-118.
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