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  • 音像博弈学习理(英版)/世界博弈论经典朱·弗登博格
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    • 作者: 朱·弗登博格著 | 朱·弗登博格编 | 朱·弗登博格译 | 朱·弗登博格绘
    • 出版社: 世界图书出版公司
    • 出版时间:2019-08-01
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    • 作者: 朱·弗登博格著| 朱·弗登博格编| 朱·弗登博格译| 朱·弗登博格绘
    • 出版社:世界图书出版公司
    • 出版时间:2019-08-01
    • 版次:1
    • 字数:276000
    • 页数:276
    • 开本:16开
    • ISBN:9787519264628
    • 版权提供:世界图书出版公司
    • 作者:朱·弗登博格
    • 著:朱·弗登博格
    • 装帧:平装
    • 印次:暂无
    • 定价:59.00
    • ISBN:9787519264628
    • 出版社:世界图书出版公司
    • 开本:16开
    • 印刷时间:暂无
    • 语种:英语
    • 出版时间:2019-08-01
    • 页数:276
    • 外部编号:30759641
    • 版次:1
    • 成品尺寸:暂无

    Series Foreword xi
    Acknowledgments xiii
    1 Introduction
    1.I Introduction
    1.2 Large Populations and Matching Models
    1.3 Three Common Models of Learning and/or Evolution
    1.4 Cournot Adjustment
    1.5 Analysis of Cournot Dynamics
    1.6 Cournorces with Lock.In
    1.7 Review of Finite Simultaneous—Move Games
    Appendix:Dynamical Systems and Local Stability
    References
    2 Fictitious Play
    2.1 Introduction
    2.2 Two—Player Fictitious Play
    . Asymptotic Behavior of Fictitious Play
    2.4 Interpretation of Cycles in Fictitious Play
    2.5 Multiplayer Fictitious Play
    2.6 Payoffs in Fictitious Play
    2.7 Consistency and Correlated Equilibrium in Games with Two Strategies
    2.8 Fictitious Play and the Best-Response Dynamic
    2.9 Generalizations of Fictitious Play
    Appendix:Dirichlerir an Mtnomial Sampling
    References
    3 Replicator Dynamics and Related Deterministic Models of Evolution
    3.1 Introduction
    3.2 Replicator Dynamics in a Homogeneous Population
    3.3 Stability in the Homogeneous—Population Replicator Dynamic
    3.4 Evolutionarily Stable Strategies
    3.5 Asymmetric Replicator Models
    3.6 Interpretation of the Replicator Equation
    3.7 Generalizations of the Replicator Dynamic and Iterated Strict Dominance
    3.8 Myopic Adjustment Dynamics
    3.9 Set-Valued Limit Points and Drift
    3.10 Cheap Talk and the Secret Handshake
    3.11 Discrete.Time Replicator Systems
    Appendix:Liouville’S Theorem
    References
    4 Stochastic Fictitious Play and Mixed—Strategy Equilibria
    4.1 Introduction
    4.2 Notions of Convergence
    4.3 Asymptotic Myopia and Asymptotic Empiricism
    4.4 Randomly Perturbed Payoffs and Smoothed Best Responses
    4.5 Smooth Fictitious Play and Stochastic Approximation
    4.6 PartiaI Sampling
    4.7 Universal Consistency and Smooth Fictitious Play
    4.8 Stimulus—Response and Fictitious Play as Learning Models
    4.9 Learning about Strategy Spaces
    Appendix:Stochastic Approximation Theory
    References

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