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  1. Reflections on Kurt Gödel.Hao Wang - 1988 - Mind 97 (388):634-638.
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  • Gödel's Theorem: An Incomplete Guide to its Use and Abuse.Torkel Franzén - 2005 - A K Peters.
    "Among the many expositions of Gödel's incompleteness theorems written for non-specialists, this book stands apart. With exceptional clarity, Franzén gives careful, non-technical explanations both of what those theorems say and, more importantly, what they do not. No other book aims, as his does, to address in detail the misunderstandings and abuses of the incompleteness theorems that are so rife in popular discussions of their significance. As an antidote to the many spurious appeals to incompleteness in theological, anti-mechanist and post-modernist debates, (...)
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  • On Computable Numbers, with an Application to the Entscheidungsproblem.Alan Turing - 1936 - Proceedings of the London Mathematical Society 42 (1):230-265.
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  • Godel, Escher, Bach: An Eternal Golden Braid.Douglas Richard Hofstadter - 1979 - Hassocks, England: Basic Books.
    A young scientist and mathematician explores the mystery and complexity of human thought processes from an interdisciplinary point of view.
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  • Why Godel's theorem cannot refute computationalism: A reply to Penrose.Geoffrey LaForte, Patrick J. Hayes & Kenneth M. Ford - 1998 - Artificial Intelligence 104 (1-2):265-286.
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  • Artificial Intelligence: A Modern Approach.Stuart Jonathan Russell & Peter Norvig (eds.) - 1995 - Prentice-Hall.
    Artificial Intelligence: A Modern Approach, 3e offers the most comprehensive, up-to-date introduction to the theory and practice of artificial intelligence. Number one in its field, this textbook is ideal for one or two-semester, undergraduate or graduate-level courses in Artificial Intelligence. Dr. Peter Norvig, contributing Artificial Intelligence author and Professor Sebastian Thrun, a Pearson author are offering a free online course at Stanford University on artificial intelligence. According to an article in The New York Times, the course on artificial intelligence is (...)
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  • (1 other version)Mathematics: Form and Function.Penelope Maddy - 1988 - Journal of Symbolic Logic 53 (2):643-645.
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  • (3 other versions)The independence of the continuum hypothesis.Paul Cohen - 1963 - Proc. Nat. Acad. Sci. USA 50 (6):1143-1148.
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  • An Introduction to Mathematical Logic.Richard E. Hodel - 2013 - Courier Corporation.
    This comprehensive overview ofmathematical logic is designedprimarily for advanced undergraduatesand graduate studentsof mathematics. The treatmentalso contains much of interest toadvanced students in computerscience and philosophy. Topics include propositional logic;first-order languages and logic; incompleteness, undecidability,and indefinability; recursive functions; computability;and Hilbert’s Tenth Problem.Reprint of the PWS Publishing Company, Boston, 1995edition.
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  • Mathematics: Form and Function.Saunders Mac Lane - 1990 - Studia Logica 49 (3):424-426.
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  • Proofs about Proofs: a defense of classical logic. Part I: the aims of classical logic.John P. Burgess - 1992 - In Michael Detlefsen (ed.), Proof, Logic and Formalization. London, England: Routledge. pp. 8–23.
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  • (3 other versions)The Independence of the Continuum Hypothesis.Paul J. Cohen - 1963 - Proceedings of the National Academy of Sciences of the United States of America 50 (6):1143--8.
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  • Über formal unentscheidbare Sätze der Principia Mathematica und verwandter Systeme I.K. Gödel - 1931 - Monatshefte für Mathematik 38 (1):173--198.
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  • Mathematics, Form and Function.Saunders MacLane - 1986 - Journal of Philosophy 84 (1):33-37.
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  • (3 other versions)The Independence of the Continuum Hypothesis.Paul J. Cohen - 1965 - Journal of Symbolic Logic 30 (3):398-399.
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  • Reflections on Kurt Gödel.Hao Wang - 1990 - Bradford.
    In this first extended treatment of his life and work, Hao Wang, who was in close contact with Godel in his last years, brings out the full subtlety of Godel's ideas and their connection with grand themes in the history of mathematics and ...
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  • (1 other version)Review: Kurt Godel, Consistency-Proof for the Generalized Continuum-Hypothesis. [REVIEW]Paul Bernays - 1940 - Journal of Symbolic Logic 5 (3):117-118.
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