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- Path: sparky!uunet!usc!rpi!uwm.edu!spool.mu.edu!olivea!charnel!sifon!CC.UMontreal.CA!cazelaig
- From: cazelaig@ERE.UMontreal.CA (Cazelais Gilles)
- Newsgroups: sci.math
- Subject: proof requested
- Message-ID: <1992Dec15.145355.11465@cc.umontreal.ca>
- Date: 15 Dec 92 14:53:55 GMT
- Sender: news@cc.umontreal.ca (Administration de Cnews)
- Organization: Universite de Montreal
- Lines: 11
-
- I would really appreciate if someone could give me a proof of the following
- result. A reference which contains the proof would do the same.
-
- The problem is: ......
-
-
- let F:B -> R be a continously differentiable function. Where B is
- n
- the closed unit ball in R .
-
- Show that: max{F(x): x in B} - min{F(x): x in B} >= 2min{||F'(z)||: z in B}
-