9 Consider a two-person zero-sum game with the reward matrix in Table 17. Suppose this game does...

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9 Consider a two-person zero-sum game with the reward matrix in Table 17. Suppose this game does not have a saddle point. Show that the optimal strategy for the row player is to play the first row a fraction (d c)/(a d

b

c) of the time and the optimal strategy for the column player is to play the first column a fraction (d b)/(a

d b

c) of the time.

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