posted and e-mailed.

On Mon, 06 Jan 2003 22:29:56 GMT, "Arthur J. Kendall"
<[EMAIL PROTECTED]> wrote:

[ ... ]
> 
> It looks as if the TI is using about 8.1 df. (or the harmonic mean of 
> [10,7] ) which gives fractional df.
> 
I think you nailed that one.
> 
> Since one SD is twice the other, the Levene F for non homogeneous 
> variances is about 4.  So the "separate variance" interval estimate 
> would be more appropriate and would result in small differences.
> 

 - of course, you are not supposed to make the choice of
test on this ad-hoc basis.  

To be more explicit: according to a couple of
articles that I read (and I agreed on this point), it is a BAD
practice to  'condition'  your choice.  You are not
supposed to let the test of variances  determine 
which t-test to believe.

For equal Ns, the difference in tests is *very* slight.  
For unequal Ns, both the versions of t-tests mis-behave 
rather badly in their  one-tail rejection rates.  The
separate-variance tests (there are a couple of versions) 
are  minimally more robust than the Students t, but not 
enough (in my opinion) to justify favoring them.
 - Insist on both tests showing the same, or consider
transformations.  Your  "best test" will come if you find
the transformation that is both logical and normalizing.
A rank order transformation (non parametric test) is 
usually available and convenient, and almost as good.

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