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Groups > comp.programming > #6978
| From | Don Reble <djr@nk.ca> |
|---|---|
| Newsgroups | comp.programming |
| Subject | Re: "The median may not be more than one standard deviation away from the mean" |
| Date | 2016-10-17 17:39 -0600 |
| Organization | NetKnow News |
| Message-ID | <nu3nke$2f2u$1@gallifrey.nk.ca> (permalink) |
| References | <e74fb2a4-8b83-4cc0-bc0e-f3f5ade45bea@googlegroups.com> |
> the median may not be more than one standard deviation away from the mean.
An oldie but a goodie.
My prob&stats textbook [1] shows more: a random variable is more
than X standard deviations above the mean at most 1/(1+X*X) of the
time. This inequality is similar to the Bienayme-Chebyshev
inequality; maybe they knew it, too.
[1] Olkin, Gleser, Derman, "Probability Models and Applications",
p157. Macmillan, 1980. ISBN 0-02-389230-7.
--
Don Reble djr@nk.ca
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"The median may not be more than one standard deviation away from the mean" Paul N <gw7rib@aol.com> - 2016-10-17 14:16 -0700 Re: "The median may not be more than one standard deviation away from the mean" Don Reble <djr@nk.ca> - 2016-10-17 17:39 -0600 Re: "The median may not be more than one standard deviation away from the mean" Richard Heathfield <rjh@cpax.org.uk> - 2016-10-18 00:55 +0100 Re: "The median may not be more than one standard deviation away from the mean" root <NoEMail@home.org> - 2016-10-18 16:43 +0000
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