From | David Airey <david.airey@vanderbilt.edu> |
To | statalist@hsphsun2.harvard.edu |
Subject | Re: st: Configuring Data to percentage ratios |
Date | Tue, 7 Dec 2004 21:32:24 -0600 |
I've requested it on interlibrary loan. I'll scan the chapter and convert to PDF and send if I get it if you like. Thanks for the reference, Nick.
Nick's suggestion sounds very much worth looking into. I don't have timely
access to the book, but from what's said about it (Google for "Re:
Confidence Interval on Quotient" and "Rolf Turner"), it bears a striking
resemblance to Fieller's methods.
Both above and below are familiar to recent threads related to the analysis of proportions. I'm only bringing this up again as I have the impression most pharmacologists near me overuse ratios. I guess what bothers me is that using the ratio assumes a particular model, but I do not think this is appreciated.
If John McCloskey and his audience don't mind working with transformed
values, then a simple approach to the pharmacologist's 'fold above control'
penchant is to logarithmically transform the fluorescence values and submit
them to ordinary least squares regression with a dummy (indicator) variable
for the control group (0) and drug group (1). The Student's t-based
confidence interval reported by -regress- should be useable as-is if you're
willing to keep in the transformed scale for reporting and interpretation.
I'd hesitate to advocate back-transforming (exponentiating) the regression
coefficient and confidence limits:
www.stata.com/statalist/archive/2002-12/msg00193.html . Once you've made
the commitment to transform the values, it would seem better to stay with
the transformed scale thereafter.
Generalized linear modeling with a logarithmic link function would be
another approach, one that could give Wald confidence intervals in the
untransformed metric, e.g., -glm , family(gaussian) link(log) eform-, but
this would seem to need larger sample sizes than what John has.
Joseph Coveney
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Nick Cox wrote:
Not my field at all, but the chapter on ratios
in
Rupert G. Miller.
1986 (reissue 1997).
Beyond ANOVA.
New York: John Wiley (London: Chapman and Hall)
looks relevant.
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