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Solve the problem.
-The optimal strategy for a matrix game can be found as follows: obtain 5 linear functions by finding the inner product of with each of the columns of the payoff matrix A. Graph the 5 linear functions on a t-z coordinate system. Then is the minimum value of the 5 linear functions which will be seen on the graph as a polygonal path. The z-coordinate of any point on this path is the minimum of the corresponding coordinates of points on the 5 lines. The highest point on the path is M. Suppose that only the lines corresponding to columns 1 and 4 of matrix pass through the point . What can be said about the optimal column strategy ?
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