Please read chapter 17 from Daniel Kahneman’s book, Thinking, Fast and Slow, available on Blackboard. This chapter discusses the phenomenon of “regression to the mean” in depth. Next, review the following exercise, located on pg. 184 of the chapter:
Response Paper #3, due by 11:59pm on Wednesday, April 28th, 2021
Please read chapter 17 from Daniel Kahneman’s book, Thinking, Fast and Slow, available on Blackboard. This chapter discusses the phenomenon of “regression to the mean” in depth. Next, review the following exercise, located on pg. 184 of the chapter:
Before Getting Started:
0. Complete the table, accounting for regression to the mean. Do you understand why adding 10% to each store’s sales is not the correct forecast? If not, re-read chapter 17. This site can also help. Repeat this step until you arrive at the correct answers, and you can explain why they are correct.
Your assignment, Part I:
1. Recruit five friends, family members, or acquaintances.
2. Ask them to complete the table, using the instructions provided above the table only (in other words, do not provide any other guidance, instructions, or hints).
3. Ask them to explain how they arrived at their answers. In other words, ask them for a commentary or a play-by-play of how they went from “read the instructions” to “filled out numbers in the table.”
4. Compile their data into one single spreadsheet, and include their responses (how they arrived at their answers). This spreadsheet will be submitted (see Part II, question b, below). See template here.
5. Interpret each respondent’s data. Make a new column and enter into this column a dichotomous categorical variable labeled Regression. A value of ‘0’ indicates respondent did not consider regression to the mean. A value of ‘1’ indicates respondent did consider regression to the mean. Tally the percentage that considered regression to the mean and hold on to this value (you’ll be reporting it later).
Your assignment, Part II:
In Blackboard, submit a Word .doc or a .pdf that contains:
a. A definition of regression to the mean.
b. A copy of the spreadsheet containing your complete results for all five participants (data + responses). You should copy and paste the spreadsheet directly into your .doc or .pdf file.
d. In this class, we have assumed that System 1 does not by default consider regression to the mean (i.e., we assume that if regression to the mean is considered, then System 2 must have jumped in). Using respondents’ verbal reports as evidence, discuss the merits of this assumption. For example, did anybody’s reports show evidence of System 2 overriding System 1? Did those respondents who failed to consider regression to the mean show evidence of System 2 thinking? Did those respondents who considered regression to the mean show evidence of arriving at these answers by default? Be sure to clearly define System 1 and System 2 in your discussion. We are looking for a reasoned and thoughtful response here; there are no right or wrong answers (except for the definitions of System 1 and System 2).
Response papers are due by 11:59pm, on Wednesday, April 28th. Submit through Blackboard. Late assignments will be penalized 5 points per day late, up to a maximum penalty of 25 points. Failure to submit your response as one single Word .doc or one single .pdf will result in a penalty of 10 points.
Part II will be assessed using the following grading scheme:
Question a. Is the definition of regression to the mean accurate? 10%
Question b. Did the student collect data and responses from 5 sources? 40%
Question c. Did the student thoughtfully and carefully interpret the data and responses? 20%
Question d. Are the definitions of System 1 and System 2 accurate? 10%
Question d. Did the student thoughtfully and carefully assess the validity of the assumption that considering regression to the mean requires System 2 overriding System 1? 20%
totals: 100%