Suppose that two candidates competing for political office must each choose a position from the set S; {1,2,..., 10}. Voters are equally distributed across these ten positions, and vote for the candidate whose position is closest to their own. If the two candidates are equidistant from a given position, the voters at that position split their votes equally. Each candidate wants to maximize their share of the total vote. Thus, for example, u₁(8,8) = 50 and u₁(7,9) 75. Note that you do not need to write out the payoff matrix to answer either of the following questions.
Suppose that two candidates competing for political office must each choose a position from the set S; {1,2,..., 10}. Voters are equally distributed across these ten positions, and vote for the candidate whose position is closest to their own. If the two candidates are equidistant from a given position, the voters at that position split their votes equally. Each candidate wants to maximize their share of the total vote. Thus, for example, u₁(8,8) = 50 and u₁(7,9) 75. Note that you do not need to write out the payoff matrix to answer either of the following questions.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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