New York University POL-UA POL-UA 844 Assume that the distribution of voters is uniform (i.e., flat)…
Assume that the distribution of voters is uniform (i.e., flat) between 0 and 1, so the number of voters at each position is the same. Suppose that Left takes a position at ¼, Middle a position at ½, and Right a position at ¾, and voters vote for the candidate closest to them.
1. (4 points) What will be the vote shares of each candidate?
2. (4 points) Suppose that Middle and Right are immobile (i.e., cannot move from their positions), but Left can. Will Left move to a different position to maximize his vote share and, if so, what will be the vote shares of each of the three candidates?
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