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4. (25 points) Each of two players announces a nonnegative integer equal to at most 100. If a, + a2 100 and a; 100 and

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4. (25 points) Each of two players announces a nonnegative integer equal to at most 100. If a, + a2 100 and a; 100 and a1 = a2 then each player receives 50. Show that the game is dominance solvable and find outcomes surviving iterated elimination of dominated strategies

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