On the Representation of Winning Strategies of Finite Games by Groups and Neutrosophic Groups

Mikail Bal, Mohammad Abobala
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Abstract

In this paper, we show that for a finite game with two players A , B: Each winning strategy of the first player A can be represented by a neutrosophic subgroup of the neutrosophic group ( , and each winning strategy of the second player B can be represented by an elementary abelian group Also, we introduce the concept of algebraically relative games and present some examples on it.
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有限博弈获胜策略的群与中性群表示
本文证明了对于两个参与者a, B的有限博弈:第一个参与者a的每一个获胜策略都可以用中性群体()的一个中性子群来表示,第二个参与者B的每一个获胜策略都可以用一个初等阿贝尔群来表示。同时,我们引入了代数相关博弈的概念并给出了一些例子。
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