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  1.  21
    John von Neumann (1958). The Computer And The Brain. New Haven: Yale University Press.
    This book represents the views of one of the greatest mathematicians of the twentieth century on the analogies between computing machines and the living human brain.
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  2.  2
    John von Neumann & Oskar Morgenstern (1945). Theory of Games and Economic Behavior. Journal of Philosophy 42 (20):550-554.
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  3.  5
    Garrett Birkhoff & John von Neumann (1937). The Logic of Quantum Mechanics. Journal of Symbolic Logic 2 (1):44-45.
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  4. John von Neumann & R. T. Beyer (1958). Mathematical Foundations of Quantum Mechanics. British Journal for the Philosophy of Science 8 (32):343-347.
     
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  5.  3
    John von Neumann (2001). Quantum Mechanics of Infinite Systems. Vienna Circle Institute Yearbook 8:249-268.
    I wish to discuss some rather incomplete ideas concerning difficulties that arise in some parts of quantum mechanics. In general there have been no serious difficulties when we are dealing with a finite number of particles, but very essential difficulties arise as soon as we treat a system having an infinite number of degrees of freedom; for example, the theory of holes, which, because of the pair generation, requires an indefinite number of particles; also the Dirac non-relativistic theory of light (...)
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  6.  5
    John von Neumann (2001). Unsolved Problems in Mathematics. Vienna Circle Institute Yearbook 8:231-246.
    The invitation of the Organizing Committee for me to speak about “Unsolved problems in mathematics” fills me as it should with considerable trepidation and a prevailing feeling of personal inadequacy. Hilbert gave a talk on this subject at the similar congress about 50 years ago and this is a very formidable precedent. He stated about a dozen unsolved problems in another widely separated areas of mathematics, and they proved to be prototypical for much of the development that followed in the (...)
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  7.  4
    Arthur W. Burks, Herman Heine Goldstine & John Von Neumann, Preliminary Discussion of the Logical Design of an Electronic Computer Instrument.
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  8. John von Neumann (1928). Zur Theorie der Gesellschaftsspiele. Mathematische Annalen 100:295--320.
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  9. John von Neumann (1925). An Axiomatisation of Set Theory. In J. Van Heijenoort (ed.), From Frege to Gödel: A Source Book in Mathematical Logic, 1879--1931. Harvard University Press 393--413.
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