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Game theory studies strategic interaction between individuals in situations called games. Classes of these games have been given names. This is a list of the most commonly studied games. Explanation of features. Games can have several features, a few of the most common are listed here.
Automata in Game Theory. The study of iterated games by nite automata has been explored by a number of authors: Aumann, Radner, Rubinstein, Neyman, Kalai, and many others. Here we largely follow Rubinstein (1998) and Kalai & Stanford (1988).
A two-player game is called a zero-sum game if the sum of the payoffs to each player is constant for all possible outcomes of the game. More specifically, the terms (or coordinates) in each payoff vector must add up to the same value for each payoff vector.
2 gru 2009 · A two-person zero-sum game is one in which the pay-offs add up to zero. They are strictly competitive in that what one player gains, the other loses. The game obeys a law of conservation of utility value, where utility value is never created or destroyed, only transferred from one player to another. The interests of the two players are always ...
1 sty 2013 · This fascinating and provocative book presents the fundamentals of two-person game theory, a mathematical approach to understanding human behavior and decision-making, Developed from analysis of...
SOME TOPICS IN TWO-PERSON GAMES L- S. Shapley INTRODUCTION This note reports on half-a-dozen loosely related excursions into the theory of finite, two-person games, both zero-sum and non-zero-sum. The connecting thread is a general predilection for results that do not depend upon the full linear structure of the real numbers. Thus, most of our ...
This fascinating and provocative book presents the fundamentals of two-person game theory, a mathematical approach to understanding human behavior and decision-making, Developed from analysis of games of strategy such as chess, checkers, and Go, game theory has dramatic applications to the entire realm of human events, from politics, economics ...
