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  1. A. M. Turing, Entscheidungsproblem.
    There are many complex characters in this paper; if you find them difficult to distinguish, you are advised to increase the viewing size. (In IExplorer, go to View menu, Text Size; in Netscape, go to View menu, Increase Font.).
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  2. Alan Mathison Turing (2012). Alan Turing's Systems of Logic: The Princeton Thesis. Princeton University Press.
     
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  3. Alan M. Turing (2006). 1. The Imitation Game. In Maureen Eckert (ed.), Theories of Mind: An Introductory Reader. Rowman and Littlefield. 51.
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  4. M. H. A. Newman, Alan M. Turing, Geoffrey Jefferson, R. B. Braithwaite & S. Shieber (2004). Can Automatic Calculating Machines Be Said to Think? In Stuart M. Shieber (ed.), The Turing Test: Verbal Behavior as the Hallmark of Intelligence. Mit Press.
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  5. Sg Simpson, Ta Slaman, Steel Jr, Wh Woodin, Ri Soare, M. Stob, C. Spector & Am Turing (1999). Lv Welch. In Edward R. Griffor (ed.), Handbook of Computability Theory. Elsevier. 153.
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  6. A. M. Turing (1996). Intelligent Machinery, a Heretical Theory. Philosophia Mathematica 4 (3):256-260.
  7. A. M. Turing (1953). Review: Arthur W. Burks, The Logic of Programming Electronic Digital Computers. [REVIEW] Journal of Symbolic Logic 18 (2):179-179.
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  8. Alan M. Turing (1950). Computing Machinery and Intelligence. Mind 59 (October):433-60.
    I propose to consider the question, "Can machines think?" This should begin with definitions of the meaning of the terms "machine" and "think." The definitions might be framed so as to reflect so far as possible the normal use of the words, but this attitude is dangerous, If the meaning of the words "machine" and "think" are to be found by examining how they are commonly used it is difficult to escape the conclusion that the meaning and the answer to (...)
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  9. A. M. Turing (1948). Practical Forms of Type Theory. Journal of Symbolic Logic 13 (2):80-94.
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  10. M. H. A. Newman & A. M. Turing (1942). A Formal Theorem in Church's Theory of Types. Journal of Symbolic Logic 7 (1):28-33.
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  11. A. M. Turing (1942). The Use of Dots as Brackets in Church's System. Journal of Symbolic Logic 7 (4):146-156.
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  12. Alan Mathison Turing (1939). Systems of Logic Based on Ordinals. London, Printed by C.F. Hodgson & Son, Ltd..
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  13. A. M. Turing (1937). Computability and Λ-Definability. Journal of Symbolic Logic 2 (4):153-163.
  14. A. M. Turing (1937). Computability and $Lambda$-Definability. Journal of Symbolic Logic 2 (4):153-163.
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  15. A. M. Turing (1937). The P-Function in Λ-K-Conversion. Journal of Symbolic Logic 2 (4):164.
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  16. A. M. Turing (1937). The $Mathfrak{P}$-Function in $Lambda-K$-Conversion. Journal of Symbolic Logic 2 (4):164-164.
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  17. Alan Turing (1936). On Computable Numbers, with an Application to the Entscheidungsproblem. Proceedings of the London Mathematical Society 42:230-265.
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