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首页> 外文期刊>Kybernetes: The International Journal of Systems & Cybernetics >Study on venture problem of potential optimal pure strategy solution for grey interval number matrix game
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Study on venture problem of potential optimal pure strategy solution for grey interval number matrix game

机译:灰色区间数矩阵博弈的潜在最优纯策略解的风险问题研究

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摘要

Purpose - A study is made of the payoff matrix which is made up of grey interval number because of asymmetry information, player's finite knowledge and bounded rationality and all sorts of stochastic and non-stochastic factors. Design/methodology/approach - On the base of concept of equipollent, superior and inferior potential degree, the paper designs determinant rules of interval grey number potential relations, opens out player's decision-making laws in the conditions of finite knowledge and logos. And it designs the grey game decision-making rules which player choices maximum potential degree of grey game value (the most favorableness situation) under the cases of that there are all likely to be minimum potential degree of grey game value (the most disadvantage situation), which is a reliable way for both sides to accept. Findings - The paper recognizes and defines overrated and underrated risk of potential optimal pure strategy in the grey game, designs arithmetic for determining player's overrated and underrated risk under the situation of potential optimal pure strategy. Practical implications - The presents system meets the requirement of judging pure strategy solutions in the grey potential situation. Originality/value - This paper builds up the system of judgment for grey potential.
机译:目的-研究由于不对称信息,玩家的有限知识和有限理性以及各种随机和非随机因素而由灰色区间数组成的回报矩阵。设计/方法/方法-在等势,优,劣势度的概念的基础上,本文设计了区间灰数势关系的行列式规则,在有限知识和徽标条件下揭示了玩家的决策规律。并且设计了灰色游戏决策规则,该规则选择了玩家在灰色游戏价值的潜在可能性最小(最不利情况)的情况下选择最大潜在灰色游戏价值的程度(最有利的情况)。 ,这是双方都能接受的可靠方式。结论-本文认识并定义了灰色游戏中潜在最优纯策略的高估和低估风险,设计了用于确定潜在最优纯策略情况下玩家的高估和低估风险的算法。实际意义-本系统可以满足在灰色潜在情况下判断纯策略解决方案的要求。原创性/价值-本文建立了对灰势的判断系统。

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