4.7 • 4.3K Ratings
🗓️ 7 May 2012
⏱️ 75 minutes
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0:00.0 | Welcome to Econ Talk, part of the Library of Economics and Liberty. I'm your host Russ Roberts |
0:13.9 | of George Mason University and Stanford University's Hoover Institution. Our website is econtalk.org |
0:21.2 | where you can subscribe, find other episodes, comment on this podcast, and find links to |
0:26.5 | another information related to today's conversation. Our email address is mailadicontalk.org. We'd |
0:33.6 | love to hear from you. |
0:36.7 | Today's April 25th, 2012, and my guest is David Schmitz, the Kendrick Professor of Philosophy |
0:44.5 | and Professor of Economics at the University of Arizona, and founding director of the University |
0:50.3 | of Arizona's Freedom Center. David, welcome to Econ Talk. |
0:53.8 | Thanks, Russ. Thanks for having me on. What a pleasure it is to be here. |
0:57.0 | Our topic for today is economic justice. We're going to talk about John Rawls, Robert Nozick, and the |
1:02.9 | notion of economic justice generally. So let's start with John Rawls. His book, A Theory of Justice, |
1:08.7 | was published in 1971. Correct. Talk about that book. Oh, well, it begins with Rawls trying to |
1:21.4 | set out a theory of justice, and he sees theorizing about justice as a project of |
1:29.2 | modeling a kind of fairness. Different things can be fair and evaluation can be fair and not |
1:35.0 | and shares can be fair or not. So Rawls is giving us a theory about what would make shares |
1:45.4 | fair. And the obvious first thing to say, which is the first thing he says, is that the fair |
1:53.0 | way to divide a pie would be into equal shares. But he said there is, in some theoretical way, |
2:00.6 | another alternative. So suppose that the pie's size is variable, and that how large the pie |
2:09.0 | would be would be in part a function of how we decided to divide it. So different ways of |
2:14.8 | dividing it, and possibly unequal ways of dividing it would be would lead to a larger pie, |
2:20.8 | and conceivably could lead to larger and smaller shares. But a pie so large that even the smallest |
2:27.9 | share is a larger slice than an equal share would have been in the smaller pie. And so that's |
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