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A Matrix Approach to Generalizing Axelrod-Type Tournaments
Authors:FRANK TUTZAUER
Institution:1. University at Buffalo , New York, USA ComFrank@buffalo.edu
Abstract:Axelrod's (1980a Axelrod , R. ( 1980a ). Effective choice in the Prisoner's Dilemma . Journal of Conflict Resolution , 24 , 325 .Crossref], Web of Science ®] Google Scholar] 1980b Axelrod , R. ( 1980b ). More effective choice in the Prisoner's Dilemma . Journal of Conflict Resolution , 24 , 379403 .Crossref], Web of Science ®] Google Scholar]) Prisoner's Dilemma computer tournaments have motivated numerous investigations of cooperation, strategy choice, and strategic evolution. By having players adopt various strategies for playing the Prisoner's Dilemma, and then programming a computer to pit the strategies against each other in a round-robin format, Axelrod uncovered important principles about the evolution of cooperation in certain contexts, and stimulated others to extend his basic method into other settings. This article presents a matrix approach for calculating the results of an Axelrod-type tournament. This approach allows one to investigate the impact of changes in the format of the tournament, the nature of the payoff matrix, or the particular strategic choices of the players.
Keywords:matrix games  Prisoner's Dilemma  Axelrod tournaments  strategy  evolution  dynamics
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