Question: Consider a game between teo players where each player can make up to n different moves (n>1). If the ith move of player R and

Consider a game between teo players where each player can make up to n different moves (n>1). If the ith move of player R and the jth move of player C are such that i+j is even, then C pays R $1. If i+j is odd, then R pays C $1. Assume that both players have the same strategy--that is, Consider a game between teo players where each player can make up and to n different moves (n>1). If the ith move of player R , where and the jth move of player C are such that i+j is . Use MatLab to prove:

even, then C pays R $1. If i+j is odd, then R

pays C $1. Assume that both players have the same strategy--that is,

and , where . Use MatLab to prove: Using these results as

a guide, prove in general that the expected payoff to player R

Using these results as a guide, prove in general that the expected payoff to player R is: is: . I am not sure how to conceptualize the code for.

I am not sure how to conceptualize the code for this one, help would be great. this is a technology excercise related to game theory and I know there is supposed to be a matrix constructed (payoff matrix), bt I am not sure how to start it.

Pn = P11n

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