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Applications of Algebra for Some Game Theoretic Problems

机译:代数在某些游戏理论问题中的应用

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In this paper we present applications of polynomial algebra for the problem of computing Nash equilibria of a subclass of finite normal form games. We characterize Nash equilibria of a normal form game as solutions to a system of polynomial equations and define the subclass of games under consideration. We present an algebraic method for deciding membership decision to the subclass of games. A method based on group action to compute all Nash equilibria of the subclass of games is presented with examples to show working of the methods. We also present some related results and discuss properties of the subclass of games.
机译:在本文中,我们介绍了多项式代数在有限范式博弈子类的纳什均衡计算中的应用。我们将标准形式博弈的纳什均衡表征为多项式方程组的解,并定义了所考虑博弈的子类。我们提出了一种决定游戏子类成员资格决定的代数方法。给出了一种基于小组行动来计算游戏子类的所有纳什均衡的方法,并带有示例来说明这些方法的工作原理。我们还提出了一些相关结果,并讨论了游戏子类的属性。

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