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MARKETS WITH MARKET POWER - Tufts University

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The Grading Game<br />

a) suppose that I graded using a hard-core curve. 1/10 of the students get an "A"; 2/10 get "B";<br />

4/10 get "C"; 2/10 get "D"; and 1/10 get "F"<br />

b) Suppose that one’s relative grade reflects both relative preexisting talent, luck, and relative<br />

effort.<br />

c) Since we don’t have any control over talent or luck, if people want higher grades, they need<br />

to work harder.<br />

d) the problem is that there’s a limited number of As and Bs, so that the students are all<br />

competing over them. If I work hard and move up to an A, then someone else is pushed<br />

down.<br />

e) thus, there's an incentive for the students to restrict their efforts. If everyone colludes to not<br />

work very hard, you'd still see pretty much the same distribution of grades as when<br />

everybody works hard. The benefit is that less effort is needed, though less economics is<br />

learned. If grades are all that's important to you, then the latter is unimportant.<br />

f) the problem of free riders can undermine the attainment of the collective good. These are<br />

students who either care about the grade enough that they are willing to take advantage of<br />

their fellow students by working more than agreed upon, in order to rise in the ranks. Or<br />

these students might really want to learn economics.<br />

g) a well-organized cartel of students could make sure that free riders don't cheat. They could<br />

throw big parties the night before the exam and make sure that everyone attends. Perhaps<br />

punish the ones who "free ride" on the rest.<br />

Chapter 12 − Markets with Power 21

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