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Chemical game theory is an alternative model of game theory that represents and solves problems in strategic interactions, or contested human decision making. Differences with traditional game theory concepts include the use of metaphorical molecules called “knowlecules”, [1] [2] which represent choices and decisions among players in the game.
Nash equilibrium, the basic solution concept in game theory Quasi-perfect equilibrium , a refinement of Nash Equilibrium for extensive form games due to Eric van Damme Sequential equilibrium , a refinement of Nash Equilibrium for games of incomplete information due to David M. Kreps and Robert Wilson
A third example of Parrondo's paradox is drawn from the field of gambling. Consider playing two games, Game A and Game B with the following rules. For convenience, define to be our capital at time t, immediately before we play a game. Winning a game earns us $1 and losing requires us to surrender $1.
Separately, game theory has played a role in online algorithms; in particular, the k-server problem, which has in the past been referred to as games with moving costs and request-answer games. [124] Yao's principle is a game-theoretic technique for proving lower bounds on the computational complexity of randomized algorithms , especially online ...
Bolton, Katok, Zwick 1998, "Dictator game giving: Rules of fairness versus acts of kindness" International Journal of Game Theory, Volume 27, Number 2; Gibbons, Robert (1992) A Primer in Game Theory, Harvester Wheatsheaf; Glance, Huberman. (1994) "The dynamics of social dilemmas." Scientific American.
Chemistry, Biophysics: Ole Lamm: Langmuir equation: Surface Chemistry: Irving Langmuir: Laplace transform Laplace's equation Laplace operator Laplace distribution Laplace invariant Laplace expansion Laplace principle Laplace limit See also: List of things named after Pierre-Simon Laplace: Mathematics Physics Probability Theory Statistical ...
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2.11 Chemistry. 2.12 Economics. 2.13 Engineering. 2.14 Evolutionary Biology. ... Anatol Rapoport, author of Two-Person Game Theory (1999) and N-Person Game Theory (2001)