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- Cooperative Games - Game TheoryTinky Winky and Dipsy both choose to play an action, and the payoff from that choice is dependent on what the other player chooses. Both players choose their actions simultaneously and reveal their choice to each other at the same time. Tinky-Winky Jump Punch Tinky-Winky gets payoff Tinky-Winky gets payoff Kick Dipsy Dipsy gets payoff Dipsy gets payoff Tinky-Winky gets payoff Tinky-Winky gets payoff Duck 4. Dipsy gets Dipsy gets payoff payoff 10 Which of the following statements is true? O This game does not have any Nash equilibria. O There is more than one Nash equilibrium in this game. O The only Nash equilibrium of this game is Dipsy playing "Kick" and Tinky-Winky playing "Jump" O The only Nash equilibrium of this game is Dipsy playing "Duck" and Tinky-Winky playing "Punch O The only Nash equilibrium of this game is Dipsy playing "Kick" and Tinky-Winky playing "Punch" O The only Nash equilibrium of this game is Dipsy playing "Duck" and Tinky-Winky playing "Jump"From your own understanding on the concept of “Game Theory”, what can you conclude about the relationship between rules of the game and the outcome that results?
- Your teacher in Principle of Finance class told you that there will be no averaging of the grades or curve grading. It means that students will get the marks they received and there is no adjustment. This also means that every student has a possibility to get A grade because your grade does not depend on the performance of your classfellows. Therefore, Zainab decided to study 3 hours every day regardless of what your classfellows are doing. In the language of game theory what kind of strategy she is using. Please explain your answer.True or false: "Game theory provides insight into decision-making by companies when company A’s decision is not affected by Company B’s decision."Game theory: Consider a collective action game with thirty individuals (N = 30). When the number of participants in the joint project is n, each individual, including shirkers, receives a benefit of B(n) = 18n and each participant incurs a cost of C(n) = 32 − 2n. 1. Find all of the Nash equilibria, both stable and unstable ones. 2. Find the socially optimal outcome. 3. Check if any of the Nash equilibria is socially optimal. Explain your answer.
- Burger King has introduced new strategy by reducing the price of its Whopper by 75 percent if customers also purchased french fries and a soft drink. Nevertheless, the sales dropped within two weeks. Based on your knowledge on game theory, what do you think had happened?Chris Evans (Don't Party, Stalk) Party Don't Party Find the Nash equilibrium for this simultaneous move game. (Party, Don't Stalk) (Don't Party, Don't Stalk) Paparazzo (Party, Stalk) Stalk 3,4 1, 1 Don't Stalk 4, 2 1,2Which of the following would be best understood with game theory? Group of answer choices How two car dealerships choose prices when the prices of one dealership affects the sales of the other. A person choosing among retirement plans offered at her job The decision of what foods to buy at a grocery store
- Part 1 Sam and Ray do not like each other and will be miserable if they attend the same event. Both are going out Friday night to either the bar or a concert; and Sam will publicly tweet where he is going before Ray makes his plans. Each will get 6 payoff from going to a concert and 2 benefit from going to the bar if the other is not there. If both go to the same venue, they will get a payoff of zero. Write a game tree for this game and find the equilibrium strategy and equilibrium payoffs clearly labeling both. Part 2 Take the game from the question above and switch the order of the decisions. Write a game tree for this game and find the equilibrium strategy and equilibrium payoffs clearly labeling both. Has the equilibrium strategies and payoffs changed from the question above? Explain why.Describe the fundamental contribution of game theory?мсо 47 In game theory, a Nash equilibrium implies: A all the answers to this question are correct B I do not want to answer this question. C there are no dominant strategies for any of the players D a collusive strategy among the players will eventually be established in the long run E there is no incentive for any player to alter the strategy currently played F risk aversion is likely to dominate the outcome for repeated games