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- W1770267129 abstract "When applied to the same game, probability theory and game theory can disagree on calculated values of the Fisher information, the log likelihood function, entropy gradients, the rank and Jacobian of variable transforms, and even the dimensionality and volume of the underlying probability parameter spaces. These differences arise as probability theory employs structure preserving isomorphic mappings when constructing strategy spaces to analyze games. In contrast, game theory uses weaker mappings which change some of the properties of the underlying probability distributions within the mixed strategy space. In this paper, we explore how using strong isomorphic mappings to define game strategy spaces can alter rational outcomes in simple games, and might resolve some of the paradoxes of game theory." @default.
- W1770267129 created "2016-06-24" @default.
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- W1770267129 date "2012-07-21" @default.
- W1770267129 modified "2023-09-27" @default.
- W1770267129 title "Using strong isomorphisms to construct game strategy spaces" @default.
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