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Article #797

Re: Robust correlation

#797
From: John W. Herman
Date: Thu, 21 Jan 1993 16:33
17 lines
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vms@jyu.fi (Veli Matti Suppola) writes:

>A few days ago I posted a question to this newsgroup. The question
>was about robust correlation coefficients.
>I got a few answers but I do know, that many of You know something
>about this subject. 
>Thanks to all of You, who answered my question.
>I am very grateful.
>So, if You know something about robust correlation coefficients,
>please let me know. I mean books, articles and so on.

I'm not sure what you're trying to find.  The Rank Correlation
Coeffecient is a robust approximation to the true correlation.  If you
have symmetrical distributions, you can also look at sign matching.  I'm
sure that both of these have been mentioned to you by other people.
Maybe a description of your problem would help elicit a better
response.
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Message-ID: <herman.727633991@phage>
Path: arc1-ca.pugleaf.net!sparky!uunet!paladin.american.edu!howland.reston.ans.net!spool.mu.edu!agate!dog.ee.lbl.gov!news!manta!herman
References: <1993Jan21.012621.21074@jyu.fi>

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Newsgroups: sci.math.stat
Path: arc1-ca.pugleaf.net!sparky!uunet!paladin.american.edu!howland.reston.ans.net!spool.mu.edu!agate!dog.ee.lbl.gov!news!manta!herman
From: herman@nosc.mil (John W. Herman)
Subject: Re: Robust correlation
Message-ID: <herman.727633991@phage>
Keywords: robust, correlation
Sender: usenet@nosc.mil (Network News)
Organization: Naval Ocean Systems Center, San Diego, CA
References: <1993Jan21.012621.21074@jyu.fi>
Date: Thu, 21 Jan 1993 16:33:11 GMT
Lines: 17