On 16 Jun 2003 14:16:42 -0700, [EMAIL PROTECTED] (dave martin)
wrote:

[ snip, most]
> 
> On the other hand, many many researchers use the F-test to see if
> adding one more parameter to a model is beneficial. In my experience
> they usually (I've seen no counterexample) use the same data to
> generate the two mean square errors.

As we have said several times, 
"Adding one more parameter", if that is what you are 
doing, gives a nested model, where the F-test is proper 
and well-known (given:  other assumptions).

It is the situation that is not-nested that does not 
have a test, so it lends itself to the AIC  or BIC -- those 
are attempts at borrowing the logic of the 
(somewhat-similar)  nested tests.  

I think that the AIC and BIC differ mainly in how much 
they penalize extra degrees of freedom. 

-- 
Rich Ulrich, [EMAIL PROTECTED]
http://www.pitt.edu/~wpilib/index.html
"Taxes are the price we pay for civilization."  Justice Holmes.
.
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