Notes for 12-267-120925/0:30:54: Difference between revisions
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[http://en.wikipedia.org/wiki/Rademacher%27s_theorem |
[http://en.wikipedia.org/wiki/Rademacher%27s_theorem Rademacher's theorem] answers in the negative the question that Ethan asked in class at about 30:25. If a function is Lipschitz, then it is differential almost everywhere. |
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Latest revision as of 22:25, 25 September 2012
Rademacher's theorem answers in the negative the question that Ethan asked in class at about 30:25. If a function is Lipschitz, then it is differential almost everywhere.
