Microeconomics (2nd Edition) (Pearson Series in Economics)
2nd Edition
ISBN: 9780134492049
Author: Daron Acemoglu, David Laibson, John List
Publisher: PEARSON
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Chapter 18, Problem 7P
To determine
Traditional economic equilibrium when the responder is the first player in the equilibrium game and if the result is consistent with practical results.
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Two players play the Ultimatum Game, in which they are to split $20. A purely rational agent would only reject an offer of …
Two players play the Ultimatum Game, in which they are to split $20. A purely rational agent would only reject an offer of …
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-$20
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Suppose Justine and Sarah are playing the ultimatum game. Justine is the proposer, has $140 to allocate, and Sarah can accept or reject the offer. Based on repeated experiments of the ultimatum game, what combination of payouts to Justine and Sarah is most likely to occur?.
Chapter 18 Solutions
Microeconomics (2nd Edition) (Pearson Series in Economics)
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- Type out the correct answer ASAP with proper explanation of it In the Ultimatum Game, player 1 is given some money (e.g. $10; this is public knowledge), and may give some or all of this to player 2. In turn, player 2 may accept player 1’s offer, in which case the game is over; or player 2 may reject player 1’s offer, in which case neither player gets any money, and the game is over. a. If you are player 2 and strictly rational, explain why you would accept any positive offer from player 1. b. In reality, many players reject offers from player 1 that are significantly below 50%. Whyarrow_forwardConsider the following scenarios in the Ultimatum game, viewed from the perspective of the Recipient. Assume that the Recipient is motivated by negative reciprocity and will gain $15 of value from rejecting an offer that is strictly less than 50 percent of the total amount to be divided between the two players by the Proposer. Assume that the Proposer can only make offers in increments of $1. If the pot is $30, what is the minimum offer that the Responder will accept? What percent of the pie is this amount? The minimum offer that will be accepted is S. which represents percent of the pie. If the pot is $100, what is the minimum offer that the Responder will accept? What percent of the pie is this amount? The minimum offer that will be accepted is S, which represents percent of the pie. (Round answers to 2 decimal places as needed)arrow_forwardEvaluate the following statement. “We shouldn’t generalize from what people do in the ultimatum game because $10 is a trivial amount of money. When larger amounts of money are on the line, people will act differently.”arrow_forward
- Assume that a proposer and a respondent are playing an ultimatum game where they split a pie of Rs. 100. What is the backward induction equilibrium of this game? In a laboratory experiment we see that offers from the proposer averaging Rs. 20 are routinely rejected by the respondent. Name one theory that has been used to offer an explanation for this observation. Using that theory what modifications of agent utility functions are needed for such outcomes as described above to be equilibrium?arrow_forwardWe learned that we can use choice between a gamble over someone's best and worst outcomes and getting an outcome of interest (like getting pizza) for certain as a way to assign numeric values to utility (on a scale of 0 to 1). Using this method, if you are indifferent between the following: A gamble that has a 0.3 chance of your best possible outcome (and no lower chance), and a 0.7 chance of your worst possible outcome. Getting pizza for certain. it means that your utility for getting pizza is:arrow_forwardEconomics Consider the ultimatum and dictator games. a) Briefly explain the general experimental findings about how individuals play these games. How do they compare with the game theoretic predictions? b) How do social preferences explain behavior in these experiments? c) Real world experiences have an impact on experimental behavior. Explain how real world experiences could affect behavior in each of theses experiments. d) Suppose that you would like to increase the amount that is sent in these experiments. Can you think of a way to to this? e) Suppose that individuals play first a dictator game and then an ultimatum game with the roles reversed, i.e. the sender in the dictator game is the receiver in the ultimatum game. Given what you know about individuals' behavior, how do think that players will play? Explain. youarrow_forward
- For the rest of this question consider a two goods economy where Kim and Jung can trade Ferraris (good x) and VR headsets (good y) with each other. Kim and Jung both enjoy driving Ferraris and having more VR headsets (so more friends can play the same game). They start at the same (high) level of income. Kim has an initial endowment of (x0k, y0k) = (10,30) and Jung has an initial endowment of (x0j, y0j) = (30,10) d) Assume that a social planner could redistribute initial wealth (the amounts of ? and ? that Kim and Jung have). Can they reallocate resources so that Kim and Jung reach the allocation (Xk, Yk) = (20,20) and (Xj, Yj) = (20,20) as a general equilibrium (i.e. post-trade) allocation? Can the social planner redistribute resources to make the allocation where Jung owns all the resources in the economy a general equilibrium allocation?arrow_forwardFor the rest of this question consider a two goods economy where Kim and Jung can trade Ferraris (good x) and VR headsets (good y) with each other. Kim and Jung both enjoy driving Ferraris and having more VR headsets (so more friends can play the same game). They start at the same (high) level of income. Kim has an initial endowment of (x0k, y0k) = (10,30) and Jung has an initial endowment of (x0j, y0j) = (30,10) a) Illustrate the initial endowment in an Edgeworth box. Clearly label the axes and explain the dimensions of the box. Show the indifference curve each of them is on at the endowment point. b) Consider an allocation where Kim gets (xk, yk) = (40,40) and Jung gets the remaining Ferraris and VR headsets. Show where this point is in the Edgeworth box. Is this allocation Pareto efficient? Is it equitable? How likely is this to arise in practice?arrow_forwardFor the rest of this question consider a two goods economy where Kim and Jung can trade Ferraris (good x) and VR headsets (good y) with each other. Kim and Jung both enjoy driving Ferraris and having more VR headsets (so more friends can play the same game). They start at the same (high) level of income. Kim has an initial endowment of (x0k, y0k) = (10,30) and Jung has an initial endowment of (x0j, y0j) = (30,10) c) Assume that Kim has preferences Uk (Xk, Yk) = 3Xk + 3Yk and Jung has preferences Uj (Xj, Yj) = Xj + 3Yj. Will Kim and Jung trade? Calculate the general equilibrium allocation for Kim and Jung. Compute the utility at the endowment point and at the general equilibrium allocation. Is the new allocation on the contract curve?arrow_forward
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