On Fri, 23 Jun 2000 16:32:47 -0500, "Jason Osborne, Ph.D."
<[EMAIL PROTECTED]> wrote:

> I am working on a power analysis project- we are reviewing old journal
> articles to calculate observed effect sizes and power.  Some of these
> articles, for example reporting t-test results, only give means and
> t-test, no standard deviation.  thus, no effect size calculation is
> possible.  I was hoping to estimate an effect size by converting a t to
> an r.  I seem to remember a formula that relates the two, but am having
> a dickens of a time tracking one down.  The one I did track down, for
> calculating t from r, is not that helpful:
> 
Oh!  This is scary!  I hope (against experience) that this is a class
project, and not an intent to publish.  

It is my own impression that other statisticians share my general
impression,
 - that a majority of meta-analyses that get published are awful; and
 - the shortcomings are at least as severe in the statistics as in the
content.   
You need to have a statistician who is facile with ANOVA to do one of
those, and your project (apparently) does not.  But yours is not a
meta-analysis? or is it?

I am not sure what you are intending with "power" but I suspect that
it is at least as difficult.  I would have trusted Jacob Cohen with
any power analysis, since I like his popular book; but I have some
recent doubts about the published surveys that *he*  made of power.
I don't doubt his math, but I suspect that the popular questions of
math have blurred some deeper questions.  And studies are being
averaged that don't deserve to be averaged.


> t= r * sqrt(n-2)
>    -------------
>    sqrt(1-r^2)
> 
> I want to be able to calculate r from t.  I tried algebraically
> manipulating the formula, but never quite got it to where I could do
> this.  Any advice?

Yeah.  r is a an "effect" size measure, but you should notice that it
is one of poor repute.  When you can, you should stick with something
else -- For at comparison of regressions, you want to compare betas,
not r.  If you can have a difference in means, that is better than r.

Hope this helps.
-- 
Rich Ulrich, [EMAIL PROTECTED]
http://www.pitt.edu/~wpilib/index.html


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