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GameTactic

GameTactic leverages game theory to determine the best strategies, including dominant plays and Nash equilibria, in two-player normal-form games

GameTactic leverages game theory to determine the best strategies, including dominant plays and Nash equilibria, in two-player normal-form games

GameTactic

by Bart Morsink
GameTactic
GameTactic
GameTactic

What is it about?

GameTactic leverages game theory to determine the best strategies, including dominant plays and Nash equilibria, in two-player normal-form games. Users can select from preset games like the prisoner's dilemma, pure coordination, battle of the sexes, rock-paper-scissors, and game of chicken. After selecting a game, GameTactic identifies its optimal strategies and equilibria, allowing users to adjust payoffs and evaluate their implications. Additionally, you have the flexibility to design a custom game, defining strategies and associated payoffs. Currently, our platform focuses on identifying strict dominant strategies and pure and completely mixed Nash equilibria, with plans to expand to weakly dominant strategies and for partially mixed Nash equilibria in future versions.

GameTactic

App Details

Version
1.1.0
Rating
NA
Size
0Mb
Genre
Education Business
Last updated
June 17, 2024
Release date
January 18, 2024
More info

App Store Description

GameTactic leverages game theory to determine the best strategies, including dominant plays and Nash equilibria, in two-player normal-form games. Users can select from preset games like the prisoner's dilemma, pure coordination, battle of the sexes, rock-paper-scissors, and game of chicken. After selecting a game, GameTactic identifies its optimal strategies and equilibria, allowing users to adjust payoffs and evaluate their implications. Additionally, you have the flexibility to design a custom game, defining strategies and associated payoffs. Currently, our platform focuses on identifying strict dominant strategies and pure and completely mixed Nash equilibria, with plans to expand to weakly dominant strategies and for partially mixed Nash equilibria in future versions.

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