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

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.