The so-called Petersburg paradox
Hugo Steinhaus (1949)
Colloquium Mathematicum
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Displaying similar documents to “Document 3: Jean A. Ville: game theory, duality, economic growth (1983).”
The so-called Petersburg paradox
“Game” In History, Historical In “Game”
Aleksandra Fostikov (2006)
Review of the National Center for Digitization
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A note on “Big-Match”
Jean-Michel Coulomb (1997)
ESAIM: Probability and Statistics
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Greatly increased practical usefulness of two-person game theory by adoption of median criterion
John E. Walsh, Grace J. Kelleher (1970)
RAIRO - Operations Research - Recherche Opérationnelle
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Learning in games with bounded memory
Jaideep Roy (2006)
Control and Cybernetics
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A mathematical analysis of the card game of betweenies through Kelly's criterion.
Drakakis, Konstantinos (2010)
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Possible Classification of the Methods of Operational Research Applicable in the Field of Defense
Spasoje Mučibabić (2006)
The Yugoslav Journal of Operations Research
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Random payoff games with partial information : one person games against nature
R. G. Cassidy, C. A. Field, M. J. L. Kirby (1971)
RAIRO - Operations Research - Recherche Opérationnelle
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Bajaj, Prem N., Mendieta, G.R. (1993)
International Journal of Mathematics and Mathematical Sciences
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Parrondo's paradox.
Berresford, Geoffrey C., Rockett, Andrew M. (2003)
International Journal of Mathematics and Mathematical Sciences
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Equilibria in a class of games and topological results implying their existence.
R.S. Simon, S. Spiez, H. Torunczyk (2008)
RACSAM
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We survey results related to the problem of the existence of equilibria in some classes of infinitely repeated two-person games of incomplete information on one side, first considered by Aumann, Maschler and Stearns. We generalize this setting to a broader one of principal-agent problems. We also discuss topological results needed, presenting them dually (using cohomology in place of homology) and more systematically than in our earlier papers.