Exercise 3.10. Find the subgame-perfect equilibria of the following extensive-form game. 1 B A 3 2 E P 2 L 3 R P M F H F H F H G 520 1 00 1 1 210 0 1 0 11 109 321 012 02 2 1 R 510 609 232 Player 1's payoff 3 Player 2's payoff Player 3's payoff
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- Exercise 6.1Suppose that two airlines decide to collude. Analyse the game between these two companies. Suppose that each of them can charge for tickets a high price or a low price. If one of them charges 100 euros, it gets few profits if the other also charges 100 euros and high profits if the other charges 200 euros. On the other hand, if the company charges 200 euros, it obtains very little profit if the other charges 100 euros and an average profit if the other also charges 200 euros. a) Represent the matrix of results of this game. b) What is the Nash equilibrium in this game? Explain your answer. c) Is there an outcome that would be better than the Nash equilibrium for the two airlines? How could it be achieved? Who would lose out if it were reached?7 Find all subgame perfect equilibria of the gameYou and a coworker are assigned a team project on which your likelihood or a promotion will be decidedon. It is now the night before the project is due and neither has yet to start it. You both want toreceive a promotion next year, but you both also want to go to your company’s holiday party that night.Each of you wants to maximize his or her own happiness (likelihood of a promotion and mingling withyour colleagues “on the company’s dime”). If you both work, you deliver an outstanding presentation.If you both go to the party, your presentation is mediocre. If one parties and the other works, yourpresentation is above average. Partying increases happiness by 25 units. Working on the project addszero units to happiness. Happiness is also affected by your chance of a promotion, which is depends on howgood your project is. An outstanding presentation gives 40 units of happiness to each of you; an aboveaverage presentation gives 30 units of happiness; a mediocre presentation gives 10 units…
- 10. Game theory(a) In the extensive form below, player 1 moves first, and player 3 moves last. (3) Note the two information sets including the nodes where player 3 moves: P1 L R P2 P2 A B P3 P3 d 2,3.2 2,1,1 3,0,4 3.4,0 3,1,1 Ennio Stacchetti December 17, 2021 (a) Find all subgame perfect equilibria in pure strategies. (b) Find a Nash equilibrium that is not a subgame perfect equilibrium.3. Find the saddle point, if it exists, for the following game. (b) Solve the following game by using the principle of dominance and find the probabilities of strategies for each player and the value of the game. Player B Player A II III IV V 3 4 4 II 2 4 III 4 4 IV 4 4 20 2420 8760
- Game Theory de Drew Fudenberg, Jean Tirole. Exercise 2.6**Sub : EconomicsPls answer very fast.I ll upvote. Thank You In each of the following games, how many pure strategies (complete plans of action) are available to each player? List all of the pure strategies for each player.you and a friend decide to run a three mile race. If you agree to run together, you keep up with himfor the first mile, but you overexert yourself and run the last two miles at slower paces on your own. Tomake up for lost time, your friend runs the last two miles at a faster pace. Your mile times are 6:30, 7:00,and 7:30. Your friend’s times are 6:30, 6:00, and 6:00. If you both agree to run on your own, you run aconstant pace of 7:05 while your friend runs at a constant pace of 6:05. If you want to run together butyour friend wants to run solo, he runs his constant pace of 6:05. You, on the other hand, want to showhim that you can run faster, but you end up overexerting yourself after the first mile. You run times of6:20, 7:05, and 7:30. If he wants to run together but you do not, you both run at your pace of 7:05. Thissituation can be turned into an economic game, with the payoffs the overall race times. You each wantto run the fastest time you possibly can.(a) Who are the players in…
- Sub : EconomicsPls answer very fast.I ll upvote correct answer. Thank You In each of the following games, how many pure strategies (complete plans of action) are available to each player? List all of the pure strategies for each player.Game Theory Question A non-profit firm is on a local community online donation platform for a community event it wants to hold (only community members can donate via the website). The event will be held only if the non-profit firm collects $20,000 total from members of the community. Each member values the event at $500. Suppose that there are 100 community members. Community members can only donate by purchasing a lottery ticket from the firm. Each ticket costs $200 and only one ticket can be purchased per member. The proceeds will be collected by the firm. The lottery winner gets a premier meal at a local restaurant that's worth $100. Remember, the firm keeps all the donated money. If the amount of donations is less than $20,000, then the firm returns the donated money to the community members (since there'll be no event held but the lottery winner still gets to eat that fancy meal). If the donations sum up to $20,000, the community event will take place. What are the Nash…P1 P1 P2 P2 F F Y 3, 4 0,3 0,3 2,5 3,6 5, 2 Which of the following is a subgame perfect equilibrium of this game? (RDJ,FQY) (RMU,ZTH) (LDU,ZQY) (RDU,ZTY) O (LMJ,ZTY) (RMU,FTH)