In the collusion game, we found that collusion was only sustainable in the infinite horizon repeated game. One Nash Equilbrium of that game can be found when all players play a “grim trigger” strategy, where they collude until an opponent chooses to compete, and then compete for all future rounds
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- In the collusion game, we found that collusion was only sustainable in the infinite horizon repeated game. One Nash Equilbrium of that game can be found when all players play a “grim trigger” strategy, where they collude until an opponent chooses to compete, and then compete for all future rounds as a punishment. In such a game, if the one period bonus that comes from competing is low enough, firms always collude and the punishment is never triggered.
However, let’s think a little deeper about this Nash Equilibrium. Is the punishment (vowing to compete forever after one deviates) realistic, especially if firms can communicate freely? Why or why not? (Hint: Is a grim trigger Nash Equilibrium a Subgame Perfect Nash Equilibrium? What kinds of Nash Equilibria does Subgame Perfection rule out in sequential games?)
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- In the collusion game, collusion was only sustainable in the infinite horizon repeated game. One Nash Equilibrium of that game can be found when all players play a “grim trigger” strategy, where they collude until an opponent chooses to compete, and then compete for all future rounds as a punishment. In such a game, if the one period bonus that comes from competing is low enough, firms always collude and the punishment is never triggered. Is the punishment (vowing to compete forever after one deviates) realistic, especially if firms can communicate freely? Why or why not? (Hint: Is a grim trigger Nash Equilibrium a Subgame Perfect Nash Equilibrium? What kinds of Nash Equilibria does Subgame erfection rule out in sequential games?)Untied and Air ’R’ Us are the only two airlines operating flights between Collegeville and Bigtown. Each airline can charge either a high price or a low price for a ticket. The accompanying matrix shows their payoffs, in profits per seat (in dollars), for any choice that the two airlines can make. Suppose the two airlines play a one-shot game—that is, they interact only once and never again. What will be the Nash (noncooperative) equilibrium in this one-shot game? Explain why this is the likely outcome. Now suppose the two airlines play this game twice. Each airline then considers the future and decides on a “tit-for-tat” strategy, that is, it starts off charging the high price in the first period, and then in the second period it does whatever the other airline did in the previous period. If both play this…Consider the following three-stage duopoly game. There are two firms in the market: Firm 1 and Firm 2. In the first stage, a first-price auction is conducted to determine the order of moves. The firm with the highest bid (first mover) pays a cost equivalent to its bid and chooses its action in the second stage. After observing this action, the other firm (second mover) chooses its action in the third stage. When there is a tie in the first stage (both firms submit the same bid), a coin is tossed to determine the winner, and only the winner pays its bid. Each firm has the following three possible actions: small (expansion), medium (expansion) and large (expansion), and the payoffs they obtain in the market (not the final payoffs yet) are shown below: The second mover Small Medium Large 16, 12 Medium 18, 8 19, 7 13, 10 14, 11 Small 9, 9 10, 13 12, 10 The first mover Large 14, 12 The final payoff is equivalent to the payoff obtained in the market minus the cost (if any) paid in auction.…
- Suppose we’ve modelled a firm’s entry decision with a one-shot, simultaneous move game, determined payoffs and found the Nash equilibrium. Suppose with the payoffs we came up with, both firms have a clear dominant strategy such that there is a Nash equilibrium in which both firms play their dominant strategy. However, when we observe the actual actions of the firms, we see that they don’t choose the strategy we predicted and the outcome of the game doesn’t match the Nash equilibrium. Why might this be? Give at least 4 reasons. (Hint: The firms are rational.)Refer to the normal-form game of price competition in the payoff matrix below Firm B Low Price High Price Firm A Low Price 0, 0 50, −10 High Price −10, 50 20, 20 Suppose the game is infinitely repeated, and the interest rate is 20 percent. Both firms agree to charge a high price, provided no player has charged a low price in the past. This collusive outcome will be implemented with a trigger strategy that states that if any firm cheats, then the agreement is no longer valid, and each firm may make independent decisions. Will the trigger strategy be effective in implementing the collusive agreement? Please explain and show all necessary calculations.Assume two nuclear armed countries (say the US and the Soviet Union (USSR)) are locked in a geopolitical competition of high stakes that can be described using a Prisoners Dilemma Game. In particular assume that if both countries choose peace, payoffs are +10. If both choose war pay-offs are -30. If one choose peace and the other war (ie a surprise attack), then the peaceful nation has a pay-off of -50 and the attacker a pay-off of +20. A. Solve for the Nash Equilibrium of this game. B. Now assume that the two countries have a second-strike capacity that is they retain the ability to retaliate after a surprise attack and inflict serious damage on the opponent. Such a second-strike capacity might be because the country possesses a large enough nuclear arsenal including a bomber fleet and nuclear submarines. - Show how to adapt the game of deterrence to account for this second strike capacity. What has to be true for the payoffs of both countries following the second strike so as to…
- The centipede game, first introduced by Robert Rosenthal in 1981, is an extensive form game in which two players take turns choosing either to take a slightly larger share of an increasing pot, or to pass the pot to the other player. In other words, player 1 chooses between D (Down) and A (Across), where D is pocketing the pot and A is passing the pot to the player 2. Similarly, player 2 chooses between A and D. The payoffs are arranged so that if one passes the pot to one's opponent and the opponent takes the pot on the next round, one receives slightly less than if one had taken the pot on this round. A 2 A A 2 A 1 A (3,5) Ꭰ D D D D (1,0) (0,2) (3,1) (2,4) (4,3) 1. Find the subgame perfect Nash Equilibrium using backward induction.Consider the game shown below. In this game, players 1 and 2 must move at the same time without knowledge of the other player’s move. Player 1’s choices are shown in the row headings (A/B), Player 2’s choices are shown in the column headings (C/D). The first payoff is for the row player (Player1) and the second payoff is for the column player (Player 2). Player 2 Player 1 C D A 8, 3 2, 4 B 7, 4 3, 5 Pick the correct answer: Player 1: Has a dominant strategy to choose A Has a dominant strategy to choose B Has a dominant strategy to choose C Has a dominant strategy to choose D Does not have a dominant strategy Player 2: Has a dominant strategy to choose A Has a dominant strategy to choose B Has a dominant strategy to choose C Has a dominant strategy to choose D Does not have a dominant strategy The Nash equilibrium outcome to this game is: A/C A/D B/C B/D There is no pure strategy Nash equilibrium for this gameConsider a situation where two firms, 1 and 2, compete by choosing prices simultaneously. They can either compete (charge a low price) or cooperate (collude, charging a high price). The firms play this competition game repeatedly and indefinitely, using a grim trigger strategy to incentivize cooperation. They use the same interest rate, i , to discount future payoffs. Payoffs are $4,050 when both firms cooperate and $3,600 when they compete. If one firm charge a low price while the other charges a high price, the firm charging the low price gets $7,200, and the other gets zero. Which of the following statements is correct?(a) For any i < 1/7 the firms will cooperate(b) For any i > 1/8 the firms will cooperate(c) For i = 1/9 the firms will be indifferent between cooperating or competing(d) There is no way to sustain cooperation in this scenario
- Suppose we have two ice cream sellers, Blue Cool Ice Cream and Red Mango Ice Cream, deciding where to locate along a 1 kilometer long linear beach. Beachgoers are uniformly spread out everywhere along the beach. They do not like walking, and they view the ice cream from the two sellers as homogenous goods. Because of this, they will always buy from the nearest seller. The sellers cannot choose their price, only the location. A strategy for a player in this game is a distance between 0m and 1000m, which represents where the player will locate. For example, a distance of 0m is a strategy. The payoffs are the percentages of the market that each seller captures (depending on their two strategies). For example, if Blue Cool chooses 0m and Red Mango chooses 1000m, their payoffs are 50% and 50%. If the two sellers locate at exactly the same spot, they share the market and get 50% each. Suppose each player can only choose from 11 locations: 0m, 100m, 200m, 300m, 400m, 500m, 600m, 700m, 800m,…Suppose we have two ice cream sellers, Blue Cool Ice Cream and Red Mango Ice Cream, deciding where to locate along a 1 kilometer long linear beach. Beachgoers are uniformly spread out everywhere along the beach. They do not like walking, and they view the ice cream from the two sellers as homogenous goods. Because of this, they will always buy from the nearest seller. The sellers cannot choose their price, only the location. A strategy for a player in this game is a distance between 0m and 1000m, which represents where the player will locate. For example, a distance of 0m is a strategy. The payoffs are the percentages of the market that each seller captures (depending on their two strategies). For example, if Blue Cool chooses 0m and Red Mango chooses 1000m, their payoffs are 50% and 50%. If the two sellers locate at exactly the same spot, they share the market and get 50% each. Suppose the two firms are no longer restricted to a finite number of locations; they can choose any…Suppose we have two ice cream sellers, Blue Cool Ice Cream and Red Mango Ice Cream, deciding where to locate along a 1 kilometer long linear beach. Beachgoers are uniformly spread out everywhere along the beach. They do not like walking, and they view the ice cream from the two sellers as homogenous goods. Because of this, they will always buy from the nearest seller. The sellers cannot choose their price, only the location. A strategy for a player in this game is a distance between 0m and 1000m, which represents where the player will locate. For example, a distance of 0m is a strategy. The payoffs are the percentages of the market that each seller captures (depending on their two strategies). For example, if Blue Cool chooses 0m and Red Mango chooses 1000m, their payoffs are 50% and 50%. If the two sellers locate at exactly the same spot, they share the market and get 50% each. Suppose each player can only choose from 5 locations: 0m, 250m, 500m, 750m, 1000m. Is playing 0m is a…