Prove the minimax theorem by extending the previous exercise to an arbitrary two-person zero-sum game with v2
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Let A be a m × n matrix which represents (exercise 3.253) the payoff function of a two-person zero-sum game in which player 1 has m pure strategies and player 2 has n strategies. Let Z be the convex hull of the columns of A, that is, Z = {z = Aq : q ∈ Δn-1}. Assume that v2 = 0.
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