An election has three candidates, A, B, C, and three voters, i = 1; 2; 3. The voting rule is such that:

The elected candidate is the one chosen by voter 2 and 3 if they vote for the same candidate, and the

one chosen by voter 1 otherwise. Suppose that u1(A) > u1(B) > u1(C), u2(C) > u2(A) > u2(B)

and u3(B) > u3(C) > u3(A). Find the unique outcome implied by iterated elimination of dominated

strategies. Can you nd other Nash equilibrium?

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