Random matrix games are ordinary matrix games whose payouts are random variables. The thesis is based on a comparison of the value of the average game and the average value of the game. A matrix game is a random matrix. At the forefront is a test of the hypothesis that a version of Jensen's inequality holds, namely that the average value of the game is always greater than or equal to the value of the average game. We tested the hypothesis first on 2x2 matrices, later also on 3x3 matrices.
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