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  1. Theory of Games and Economic Behavior.John Von Neumann & Oskar Morgenstern - 1944 - Princeton, NJ, USA: Princeton University Press.
    This is the classic work upon which modern-day game theory is based. What began as a modest proposal that a mathematician and an economist write a short paper together blossomed, when Princeton University Press published Theory of Games and Economic Behavior. In it, John von Neumann and Oskar Morgenstern conceived a groundbreaking mathematical theory of economic and social organization, based on a theory of games of strategy. Not only would this revolutionize economics, but the entirely new field of scientific inquiry (...)
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  • Theory of Games and Economic Behavior.John von Neumann & Oskar Morgenstern - 1944 - Science and Society 9 (4):366-369.
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  • (1 other version)Theory of Games and Economic Behavior.David Hawkins - 1945 - Philosophy of Science 12 (3):221-227.
    The literature of economic theory, like that of philosophy, abounds in prefaces and prolegomena. Methodology and analysis of concepts take an important place in a science which has not found the sure path of development. But there is no sure path for methodology either. The selfconscious methodology of social science has been largely a borrowing from that of physical science, where procedures have developed to a stage of considerable maturity. But the analogy falls down where guidance is most needed, at (...)
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  • Pure-strategy Equilibria with Non-expected Utility Players.Ho-Chyuan Chen & William S. Neilson - 1999 - Theory and Decision 46 (2):201-212.
    A pure-strategy equilibrium existence theorem is extended to include games with non-expected utility players. It is shown that to guarantee the existence of a Nash equilibrium in pure strategies, the linearity of preferences in the probabilities can be replaced by the weaker requirement of quasiconvexity in the probabilities.
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  • Non-Additive Beliefs in Solvable Games.Hans Haller - 2000 - Theory and Decision 49 (4):313-338.
    This paper studies how the introduction of non-additive probabilities (capacities) affects the solvability of strategic games.
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