Determine the optimal strategy for the situation by representing it as a game and finding the saddle point. State your final answer in the terms of the original question. A Republican and a Democratic candidate are running for office in a heavily Republican county. A recent newspaper poll comparing
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Determine the optimal strategy for the situation by representing it as a game and finding the saddle point. State your final answer in the terms of the original question.
A Republican and a Democratic candidate are running for office in a heavily Republican county. A recent newspaper poll comparing their views on taxes and welfare reform showed that when compared on taxes or on welfare reform, the Republican leads by 20%. When comparing the Democrat on welfare reform to the Republican on taxes, the Republican leads by 35%. But when comparing the Democrat on taxes to the Republican on welfare reform, the Republican leads by only 15%. Use this information to decide what each candidate should discuss at their next debate. (Let T represent taxes and W represent welfare reform.)
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- There are two candidates in an election that compete only on the education budget they will enact if elected. The budget can be any integer from $1 to $8 and the distribution of voters’ preferences over these outcomes is given below. For example, there are 2 voters that prefer a budget of $1, 4 voters that prefer a budget of $2, and so on. Furthermore, all voters have single-peaked preferences. Assume the candidates’ sole objective is to receive as many votes as possible. (Image Attached) a) Find a proposed budget for each candidate that constitutes an equilibrium. Explain.Mr. and Mrs. Smith vote opposite in presidential elections in a swing state. Assign 1 point for voting your preferred candidate and 0 points if you don’t vote. If you don’t want your candidate to lose, what is the Nash equilibrium in this situation?Match the following according to the criterion. If a candidate receives [ Choose ] more than half the first- place votes in an election, then that candidate should be declared the winner. If a candidate is favored [ Choose ] when compared separately with every other candidate in an election, then that candidate should be declared the winner. If a candidate wins an [ Choose] election and, in a reelection, the only changes are changes that favor the candidate, then that candidate should win the reelection. If a candidate wins an [ Choose ] election and, in a recount, the only changes are that one or more of the other candidates are removed from the ballot, then that candidate should still win the election.
- Mr. and Mrs. Smith vote opposite in presidential elections in a swing state. Assign 1 point for voting your preferred candidate and 0 points if you don’t vote. If you don’t want your candidate to lose, what is the Nash equilibrium in this situation, please explain ?Consider the race for governor of a small state. The population of the state is evenly divided between three cities-Riverville, Hanover, and Danbury. The governor's race is between Ron Ruskin (the mayor of Riverville) and Ted Topple (the mayor of Hanover). Assume that no matter what is said during the campaign, Ruskin can count on the support of 100% of the Riverville population, and Topple can count on the support of 100% of the Hanover population. Assume 100% voter participation. According to the result of majority-rule voting, the next governor will be the one preferred by the majority of the residents of The two candidates are asked in a debate about their support of recreational subsidies. Public opinion polls in the city you just identified have shown the following about the level of recreational subsidies desired: • 70% want a low level 20% want a medium level • 10% want a high level Assuming that voters prefer outcomes closer to their preferred choices to outcomes further away,…Mr. and Mrs. Ward typically vote oppositely in elections and so their votes "cancel each other out." They each gain 14 units of utility from a vote for their positions (and lose 14 units of utility from a vote against their positions). However, the bother of actually voting costs each 7 units of utility. The following matrix summarizes the strategies for both Mr. Ward and Mrs. Ward. Mrs. Ward Vote Don't Vote Vote Mr. Ward: -7, Mrs. Ward: -7 Mr. Ward: 7, Mrs. Ward: -14 Mr. Ward Don't Vote Mr. Ward: -14, Mrs. Ward: 7 Mr. Ward: 0, Mrs. Ward: 0 The Nash equilibrium for this game is for Mr. Ward to and for Mrs. Ward to Under this outcome, Mr. Ward receives a payoff of units of utility and Mrs. Ward receives a payoff of units of utility. Suppose Mr. and Mrs. Ward agreed not to vote in tomorrow's election. True or False: This agreement would increase utility for each spouse, compared to the Nash equilibrium from the previous part of the question. O True O False This agreement not to vote a…
- Management and a labor union are bargaining over how much of a $50 surplus to give to the union. The $50 is divisible up to one cent. The players have one shot to reach an agreement. Management has the ability to announce what it wants first, and then the labor union can accept or reject the offer. Both players get zero if the total amounts asked for exceed $50. Which of the following is a Nash equilibrium? Management requests $25 and the labor union accepts $10. Management requests $35 and the labor union accepts $10. Management requests $20 and the labor union accepts $20. Management requests $50 and the labor union accepts $0.Mr. and Mrs. Ward typically vote oppositely in elections and so their votes "cancel each other out." They each gain 24 units of utility from a vote for their positions (and lose 24 units of utility from a vote against their positions). However, the bother of actually voting costs each 12 units of utility. The following matrix summarizes the strategies for both Mr. Ward and Mrs. Ward. Mr. Ward Vote Vote Mrs. Ward Mr. Ward: -12, Mrs. Ward: -12 Don't Vote Mr. Ward: -24, Mrs. Ward: 12 The Nash equilibrium for this game is for Mr. Ward to payoff of Don't Vote Mr. Ward: 12, Mrs. Ward: -24 Mr. Ward: 0, Mrs. Ward: 0 units of utility and Mrs. Ward receives a payoff of and for Mrs. Ward to units of utility. Under this outcome, Mr. Ward receives aMarie and Mike usually vote against each other’s party in the SSC elections resulting to negating or offsetting their votes. If they vote for their party of choice, each of them gains four units of utility (and lose four units of utility from a vote against their party of choice). However, it costs each of them two units of utility for the hassle of actually voting during the SSC elections. Can you explain the scenario above?
- Consider two political candidates A and B facing an electorate with ideological positions uniformly distributed between 0 and 1. (To remind you, uniformly distributed means there are equal numbers of voters in the interval between 0.4 and 0.6 as between 0.8 and 1.0 and any interval of the same length.) Candidates want to maximize their vote shares. Each simultaneously and independently of the other announces a position between O and 1. A voter chooses to vote for a candidate who is closest to her but will abstain rather than vote for a candidate whose announced position is more than 0.20 distance away. Is there a Nash equilibrium in pure strategies? Explain your answer.Mr. and Mrs. Ward typically vote oppositely in elections and so their votes "cancel each other out." They each gain 30 units of utility from a vote for their positions (and lose 30 units of utility from a vote against their positions). However, the bother of actually voting costs each 15 units of utility. The following matrix summarizes the strategies for both Mr. Ward and Mrs. Ward. Mr. Ward Vote Don't Vote Mrs. Ward Vote Mr. Ward-15, Mrs. Ward: -15 Mr. Ward: 30, Mrs. Ward: 15 The Nash equilibrium for this game is for Mr. Ward to payoff of False Don't Vote Mr. Ward: 15, Mrs. Ward: -30 Mr. Ward: 0, Mrs. Ward: 0 units of utility and Mrs. Ward receives a payoff of This agreement not to vote. Suppose Mr. and Mrs. Ward agreed not to vote in tomorrow's election. True or False: This agreement would decrease utility for each spouse, compared to the Nash equilibrium from the previous part of the question. O True and for Mrs. Ward to units of utility a Nash equilibrium, Under this outcome, Mr.…Consider the following voting game. There are three players, 1, 2 and 3. And there are three alternatives: A, B and C. Players vote simultaneously for an alternative. Abstaining is not allowed. Thus, the strategy space for each player is {A, B, C}. The alternative with the most votes wins. If no alternative receives a majority, then alternative A is selected. Denote ui(d) the utility obtained by player i if alternave d {A, B, C} is selected. The payoff functions are, u1 (A) = u2 (B) = u3 (C) = 2 u1 (B) = u2 (C) = u3 (A) = 1 u1 (C) = u2 (A) = u3 (B) = 0 a. Let us denote by (i, j, k) a profile of pure strategies where player 1’s strategy is (to vote for) i, player 2’s strategy is j and player 3’s strategy is k. Show that the pure strategy profiles (A,A,A) and (A,B,A) are both Nash equilibria. b. Is (A,A,B) a Nash equilibrium? Comment.