Indicate whether the statement is true or false, and justify your answer.According to the Grossman model, people choose an optimal time to die (barring any unforeseen accidents).
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Indicate whether the statement is true or false, and justify your answer.
According to the Grossman model, people choose an optimal time to die (barring any unforeseen accidents).
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- You must have learned that we cannot be always rational decision maker. Now, Tell us specifically about your experience when you made a nonrational decision making. How does this decision-making align with the satisfying model and the intuition model? (Show an example for both models) Satisficing model Intuition modelCan Granger causality produce false positive or false negative results?Consider the following steps Celia chooses how much care, x ∈ [0,1], to take in programming her robot. This effort costs her x^2/2. Nature chooses whether the robot steps on Peter’s pet salamander, leading to emotional harm to Peter of H > 0 (with probability 1 - x). If the robot does step on the salamander then there is a chance of π that Celia will be identified as the culprit. If there is no accident (the salamander is not stepped on), then Celia’s payoff is V - x^2/2. Peter and Luke both get zero. If there is an accident, but Celia is identified as the culprit, then Celia gets V - x^2/2. Peter gets -H. Luke gets zero. If there is an accident, and Celia is identified as the culprit, then Like (the judge) decides a level of compensation D ∈ R+ for Celia to pay Peter. Celia gets V - x^2/2 - D. Peter gets D - H. Luke gets −(βH - D)^2. b) Write down Celia's expected payoff when she chooses x in step 1.
- Consider the following steps Celia chooses how much care, x ∈ [0,1], to take in programming her robot. This effort costs her x^2/2. Nature chooses whether the robot steps on Peter’s pet salamander, leading to emotional harm to Peter of H > 0 (with probability 1 - x). If the robot does step on the salamander then there is a chance of π that Celia will be identified as the culprit. If there is no accident (the salamander is not stepped on), then Celia’s payoff is V - x^2/2. Peter and Luke both get zero. If there is an accident, but Celia is identified as the culprit, then Celia gets V - x^2/2. Peter gets -H. Luke gets zero. If there is an accident, and Celia is identified as the culprit, then Like (the judge) decides a level of compensation D ∈ R+ for Celia to pay Peter. Celia gets V - x^2/2 - D. Peter gets D - H. Luke gets −(βH - D)^2. f) Now we turn to social otimality rather than equilibrium. Consider the value judgement that the optimal level of care is…Consider the following steps Celia chooses how much care, x ∈ [0,1], to take in programming her robot. This effort costs her x^2/2. Nature chooses whether the robot steps on Peter’s pet salamander, leading to emotional harm to Peter of H > 0 (with probability 1 - x). If the robot does step on the salamander then there is a chance of π that Celia will be identified as the culprit. If there is no accident (the salamander is not stepped on), then Celia’s payoff is V - x^2/2. Peter and Luke both get zero. If there is an accident, but Celia is identified as the culprit, then Celia gets V - x^2/2. Peter gets -H. Luke gets zero. If there is an accident, and Celia is identified as the culprit, then Like (the judge) decides a level of compensation D ∈ R+ for Celia to pay Peter. Celia gets V - x^2/2 - D. Peter gets D - H. Luke gets −(βH - D)^2. h) What would β have to equal, in order for Celia to choose the socially optimal level of x in a Subgame Perfect Equilibrium ?…Consider the following steps Celia chooses how much care, x ∈ [0,1], to take in programming her robot. This effort costs her x^2/2. Nature chooses whether the robot steps on Peter’s pet salamander, leading to emotional harm to Peter of H > 0 (with probability 1 - x). If the robot does step on the salamander then there is a chance of π that Celia will be identified as the culprit. If there is no accident (the salamander is not stepped on), then Celia’s payoff is V - x^2/2. Peter and Luke both get zero. If there is an accident, but Celia is identified as the culprit, then Celia gets V - x^2/2. Peter gets -H. Luke gets zero. If there is an accident, and Celia is identified as the culprit, then Like (the judge) decides a level of compensation D ∈ R+ for Celia to pay Peter. Celia gets V - x^2/2 - D. Peter gets D - H. Luke gets −(βH - D)^2. A) Draw a game tree to represent this model.
- Economics CHOOSE THE CORRECT ANSWER. Remember that in the equilibrium prediction of an ultimatum game, the Proposer will offer the smallest non-zero amount of money possible. First-year Commerce students were asked to play an Ultimatum game where a choice had to be made over the division of R100. Offers could only be made in R10 increments, and the results of the various offers made are reported in the table below. Amount offered by Proposer RO R10 R20 R30 R40 R50 Proportion rejected 100% 60% 50% 30% 10% 0% What is the equilibrium split of the R100 between the Proposer and the Responder? O A. Proposer: R50, Responder: R50 O B. Proposer: R10, Responder: R90 O C. Proposer: R90, Responder: R10 O D. Proposer: R60, Responder: R40 O E. Proposer: R40, Responder: R60Consider a model of revolutions. Society is made up of N > 1 people. Simultaneously, each person chooses whether or not to participate. If n people participate, the probability the revolution succeeds is n/N. If the revolution succeeds, each member of society receives the benefits of a public good worth B. In addition, each person who participated in the revolution receives a benefit R if the revolution succeeds. (This extra benefit called a club good, might represent special access to government jobs for people who helped unseat the government once the new government is formed, or it might just represent an expressive benefit of participating in a victorious revolution.) The cost of participating is c > 0. Assume that R > c and that B + R < N × c. (a) Write down a player’s best response correspondence. (b) Identify all of the pure strategy Nash equilibria of this game. (c) Calculate the utilitarian payoff associated with each equilibrium. (d) Does this game…Consider a model of revolutions. Society is made up of N > 1 people. Simultaneously, each person chooses whether or not to participate. If n people participate, the probability the revolution succeeds is n/N. If the revolution succeeds, each member of society receives the benefits of a public good worth B. In addition, each person who participated in the revolution receives a benefit R if the revolution succeeds. (This extra benefit called a club good, might represent special access to government jobs for people who helped unseat the government once the new government is formed, or it might just represent an expressive benefit of participating in a victorious revolution.) The cost of participating is c > 0. Assume that R > cand that B + R < N × c. a. Suppose a player believes n other people will participate. What is her expected utility from participating? b. Suppose a player believes n other people will participate. What is her expected utility from not participating? (c)…
- Whose work on decision making received a 2002 Nobel Prize?True or false? According to the Grossman model, if a new drug were discovered that eliminated the steady deterioration of health that accompanies aging – but does not eliminate sudden events like heart attacks or being hit by a bus – then the demand for jelly donuts, french fries, and physical activity in the presence of buses would decline. Justify your answer.Rational choice theory is an economic principle that assumes individuals always make prudent and logical decisions to maximize net benefit. True or false