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Re: RE : RE : Heteroskedasticity and fixed effects (was: st: RE: Re: Weak instruments)
From |
David Airey <[email protected]> |
To |
[email protected] |
Subject |
Re: RE : RE : Heteroskedasticity and fixed effects (was: st: RE: Re: Weak instruments) |
Date |
Fri, 18 Jul 2008 08:05:03 -0500 |
.
This discussion reminds me of an older paper about the ttest:
Homogeneity of variance in the two-sample means test by Moser and
Stevens. The American Statistician Vol. 46, No. 1, (Feb., 1992), pp.
19-21.
The authors looked at the practice of testing for differences in
variance before using the Smith/Welch/Satterthwaite ttest, and also
looked at power in the face of difference sample sizes between the two
groups and variances.
Cheers,
-Dave
On Jul 18, 2008, at 7:22 AM, Gaul� Patrick wrote:
Dear statalisters,
I read with great interest the posts on the merits of robustfying
from yesterday. Thanks in particular to Mark Schaffer for
elaborating on my (or rather Stock and Watson's) suggestion that "In
practice, it just makes more sense to always use robust standard
errors [rather than the usual standard errors]".
I routinely use robust standard errors rather than the the usual
standard errors and the arguments raised yesterday did not really
convince me that this might not be a good idea. If I recap the
arguments as I understood them:
a) robustifying will not help if the model is misspecified.
Certainly, but then neither will the use of the usual standard errors.
b) robustifying might result in losing power, particularly in small
and medium samples.
Sure, but if there is heteroskedasticity the usual standard errors
will be inconsistent. So this suggests that some other ways to
address heteroskedasticity should be explored, not that the usual
standard errors should be used. If there is homoskedasticity, then I
indeed would be better off with the usual standard errors but I
suspect that homoskedasticity is the exception rather than the rule
and that heteroskedasticity is much more prevalent in practice.
c) if the model is correctly specified, then robustifying makes very
little difference.
Perhaps, but that's hardly an argument for not using robust standard
errors.
Patrick Gaul�
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