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When Does Learning in Games Generate Convergence to Nash Equilibria? The Role of Supermodularity in an Experimental Setting

机译:游戏中的学习何时会收敛到纳什均衡?超模块化在实验环境中的作用

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摘要

This study clarifies the conditions under which learning in games produces convergence to Nash equilibria in practice. We experimentally investigate the role of supermodularity, which is closely related to the more familiar concept of strategic complementarities, in achieving convergence through learning. Using a game from the literature on solutions to externalities, we find that supermodular and "near-supermodular" games converge significantly better than those far below the threshold of supermodularity, From a little below the threshold to the threshold, the improvement is statistically insignificant. Increasing the parameter far beyond the threshold does not significantly improve convergence.
机译:这项研究阐明了在游戏中学习在实践中能够收敛到纳什均衡的条件。我们实验性地研究了超模块化在通过学习实现融合中的作用,而超模块化与更熟悉的战略互补概念密切相关。使用有关外部性解决方案的文献中的博弈,我们发现,超模块化和“近超模块化”游戏的融合明显优于远低于超模块化阈值的游戏。将参数增加到远远超过阈值不会明显改善收敛。

著录项

  • 来源
    《The American economic review》 |2004年第5期|p.1505-1535|共31页
  • 作者

    YAN CHEN; ROBERT GAZZALE;

  • 作者单位

    School of Information, University of Michigan, 1075 Beal Avenue, Ann Arbor, MI 48109;

  • 收录信息 美国《科学引文索引》(SCI);美国《化学文摘》(CA);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 宏观经济学;
  • 关键词

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