Consider the strategic voting game discussed at the end of this chapter, where we saw that the strategy profile (Bustamante, Schwarzenegger, Schwarzenegger) is a Nash equilibrium of the game. Show that (Bustamante, Schwarzeneg- ger, Schwarzenegger) is, in fact , the only rationalizable strategy profile. Do this by first considering the dominated strategies of player L. (Basically, the question is asking you to find the outcome of the iterative elimination of strictly dominated strategies)

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