| To: | Tim.Keighley@csiro.au |
|---|---|
| Subject: | Re: Is Theil's test available in S+? |
| From: | Sven.Knudsen@adeptscience.dk |
| Date: | Mon, 24 Jun 2002 08:51:00 +0200 |
| Cc: | s-news@lists.biostat.wustl.edu |
Theil's test is not standard in S-Plus. Here is what i found on S-NEWS:
To: "Ray Haraf" <rayharaf@rogers.com>, "Snews \(E-mail\)" <
s-news@lists.biostat.wustl.edu>
Subject: Re: Theil's U
From: "Daniel Rie" <rie@world.std.com>
Date: Thu, 7 Feb 2002 21:13:45 -0500
References: <
00fc01c1b02c$7e63bdc0$cf867018@bloor.phub.net.cable.rogers.com>
Sender: s-news-owner@lists.biostat.wustl.edu
>There appears to be some confusion in your post. Theil's U is does not use
>X*log(X) (although entropy measures do). One of the pleasures of S is
that you can implement simple measures and expressions directly if you >want
them. Often it doesn't even take multiple posts to s-news to get
results. There really is no known substitute for a little diligence in
working through problems and reading some documentation.
>If Theil's U is really what your are after, you might try writing a function
>such as
TheilU<-function(xvec, yvec, na.rm = F)
{
if(length(xvec) != length(yvec))
stop("input vectors to TheilU must be of same length")
rmxs <- function(dvec)
{
sqrt(sum((dvec - mean(dvec)) * (dvec - mean(dvec)))/length(dvec))
}
if(na.rm == T)
OK <- (!is.na(xvec)) & (!is.na(yvec))
else OK <- 1:length(xvec)
rmxs(xvec[OK] - yvec[OK])/(rmxs(xvec[OK]) + rmxs(yvec[OK]))
}
(Make sure to check the actual definition of U before you use this. I'm not
sure that the means enter the calculation.)
If what you really want is a measure of cross-entropy, you could write a
corresponding function to do that calculation. (However, the cross-entropy
calculation does require some strategy for dealing with the zero probability
cases that is not covered by X*log(X) limits.)
Dan Rie
----- Original Message -----
From: Ray Haraf
To: Snews (E-mail)
Sent: Thursday, February 07, 2002 6:09 PM
Subject: [S] Theil's U
Dear S+ users,
For a two-way table between X and Y, Theil's U (uncertainty coefficient) is
the proportional reduction in entropy of X that results from knowing
the value Y. U is one of statistics produced for each two-way table by PROC
FREQ of SAS. Is there a S+ procedure (similar to chisq.test()) to
calculate U?
Thanks in advance,
Ray.
Best Regards
Adept Scientific
Sven J. Knudsen
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Solutions for Technical Computing
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Nordre Jernbanevej 13C Fax: ; +45 48 24 08 47
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|---------+------------------------------------>
| | Tim.Keighley@csiro.au |
| | Sent by: |
| | s-news-owner@lists.biosta|
| | t.wustl.edu |
| | |
| | |
| | 24-06-2002 06:48 |
| | |
|---------+------------------------------------>
>---------------------------------------------------------------------------------------------------------------------------------------------|
|
|
| To: s-news@lists.biostat.wustl.edu
|
| cc:
|
| Subject: [S] Is Theil's test available in S+?
|
>---------------------------------------------------------------------------------------------------------------------------------------------|
Greetings s-news hounds,
I was wondering if Theil's test is available in S+. I am asking this on
behalf of someone else, so I don't know exactly what is supposed to do, but
I think it is different from Theil's U coefficient which has been mentioned
on this list before. I believe it is used and recommended by the US EPA in
their trend reports. Below are some references. I have code for SAS, but
obviously it would be preferable to use S+.
Cheers,
Tim Keighley
Hollander, M. and Wolf, D.A. 1973, Nonparametric Statistical Methods, John
Wiley & Sons, New York, pp.200-206.
Kendall, M.G. and Gibbons, J.D. 1990, Rank Correlation Methods, 5th Ed.,
Oxford University Press, New York, pp.90-92.
Theil, H. 1950a, A Rank-Invariant Method of Linear and Polynomial
Regression
Analysis, I. Proc. Kon. Ned. Akad. V. Wentesh. A., 53, 386-92.
Theil, H. 1950a, A Rank-Invariant Method of Linear and Polynomial
Regression
Analysis, II. Proc. Kon. Ned. Akad. V. Wentesh. A., 53, 521-5.
Theil, H. 1950a, A Rank-Invariant Method of Linear and Polynomial
Regression
Analysis, III. Proc. Kon. Ned. Akad. V. Wentesh. A., 53, 1397-412.
_____________________________________________________________________
Tim Keighley
CSIRO Mathematical and Information Sciences Building E6B
Locked Bag 17, North Ryde, NSW 1670, Australia Macquarie University
Phone: +61 2 9325 3144 Fax: +61 2 9325 3200 Sydney, Australia
E-mail: Tim.Keighley@csiro.au
WWW: http://www.cmis.csiro.au/Tim.Keighley
_____________________________________________________________________
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