2. Now consider a two player game that is symmetric (as well as zero-sum and simultaneous-move): Rock-Paper-Scissors. Do your best to write out the game of "RPS" using a game matrix. Then show that there are no pure-strategy equilibria.
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- 2. Consider the following game. Assume that this game is played simultaneously and without collusion. The two companies are choosing between two strategies: go international or stay national. The outcomes of each strategy for each company are given the following payoff matrix: a) Find Nash equilibrium in this game. Interpret the equilibrium you found. b) What is the Chipco's dominant strategy, if it has one? How shall Chipco's payoffs change for it to not have a dominant strategy anymore?Refer to the payoff matrix in question 8 at the end of this chapter. First, assume this is a one-time game. Explain how the $60/$57 outcome might be achieved through a credible threat. Next, assume this is a repeated game (rather than a one-time game) and that the interaction between the two firms occurs indefifi nitely. Why might collusion with a credible threat not be necessary to achieve the $60/$57 outcome?Answer all questions, show all working. Consider the following game in strategic or normal form. A2 B2 C2 A1 1,0 1,2 -2,1 B1 6,2 0,3 2,3 C1 2,2 -2,1 2,3 Use the iterative elimination of strictly dominated strategies to reduce the game as much as possible. What is the set of rationalizable strategies for each player? What is/are Nash equilibrium(s) in this game? Explain the differences between cooperative and non- cooperative games. What are the fundamental hypotheses about the behavior of the persons in Game theory?
- 1 True or False : Every finite extensive - form game of imperfect information admits at least one pure - strategy Nash equilibrium . Justify if true or give a counter - example if notSolve for the Nash equilibrium (or equilibria) in each of the following games. (a) The following two-by-two game is a little harder to solve since firm 2’spreferred strategy depends of what firm 1 does. But firm 1 has a dominantstrategy so this game has one Nash equilibrium. Firm 2 Launch Don’tFirm 1 Launch 60, -10 100, 0 Don’t 80, 30 120, 0 What is the Nash equilibrium of this simultaneous-move game? (b) What would the outcome of this game be if instead firm 1 moved first and then, after seeing what firm 1 chose, firm 2 chose it strategy? In this case firm 1 doesn’t necessarily need to choose a best response, but firm 2 must choose a best response since it moves second.K mart and Wal-mart are considering establishing either 1 or 2 stores in a town the payoff matrix which gives the profits of each company is as follows (profits are in millions of dollars) Walmart One Two K mart One 10,10 7,12 Two 6,4 5,5 What is the equilibrium outcome in this game? K mart builds _____ store(s) and Wal-mat builds ______ store(s) A. 1,1 B. 2,1 C. 1,2 D. 2,2
- 1) Suppose that Player A can take two actions, either Up or Down. Player A is thinking to choose Up 50 percent of the time, and Down 50 percent of the time. This type of strategy is called a ____ ? 2) Consider a payoff matrix of a game shown below. In each cell, the number on the left is a payoff for Player A and the number on the right is a payoff for Player B. In order for (Down, Right) to be a unique pure strategy Nash equilibrium, a must be (greater, or smaller) than 3 and b must be (greater, or smaller) than 3. refer to imageConsider the following game where two players have to decide if they want to buy a movie ticket or a baseball ticket. They have the highest payoffs when they both buy tickets to the same activity, but must decide simultaneously what to buy without knowing what the other person will do. a. Does either player have a dominant strategy? b. How many equilibria does this game have? c. Is this an example of a prisoner’s dilemma? Explain. d. What will be the outcome if your friend buys their ticket first and you can observe their choice?4. Below are the payoff matrices for 3 two-player simultaneous decision games. The top payout in each cell is for the player on the left, and the bottom payout is for the player on the top. Circle the Nash equilibrium in each game.