Vincenzo,
What about the multicolinearity between Xs and Zs?
You are running a model where Y = f [ X(Z), Z] hence the Cov(X,Z) is not
zero.
Andrea,
To account for heteroscedasticity across panels you can use the -xtgls-
command (use the -force- option if your panel is an unbalanced one)
The command -xtivreg- will help you with the endogeneity problem by doing a
similar 2-stage least squares test as the one outlined by Vincenzo.
Hope this helps,
Rafa
----- Original Message -----
From: "Vincenzo Verardi" <[email protected]>
To: <[email protected]>
Sent: Saturday, February 07, 2004 12:52 PM
Subject: RE: st: Heteroscedasticity and endogeneity in panel
> I do not know if it is 100% orthodox, but I would probably act like this:
>
> If you have a model, lets say:
>
> yit=a+bxit+czit+e where xit is endogenous and you would like to instrument
> it by wit (zit is a set of exogenous variables).
>
> I would first estimate
>
> xit=a2+c2zit+gwit+e2
>
> (where a2 and c2 are just the coefficients associated respectively to the
> constant and the z variable in this equation and e2 is an error term)
>
> and fit the xit (let's call it xxit).
>
> then I would estimate
>
> yit=a+bxxit+czit+e
>
> with the heteroskeastic structure you want.
>
> Normally this should solve your problem (or at least I hope)
>
> VV
>
> P.S. For the tests, this is fairly standard. Check xttest for
> heteroskedasticity and maybe a Durbin-Wu-Hausman for endogeneity.
>
>
>
>
>
> >From: "Andrea Molinari" <[email protected]>
> >Reply-To: [email protected]
> >To: <[email protected]>
> >Subject: st: Heteroscedasticity and endogeneity in panel
> >Date: Thu, 5 Feb 2004 13:44:46 -0000
> >
> >Dear Statalisters,
> >
> >I am trying to estimate a model in panel data, but which has both
> >heteroscedastic variances and an endogeneity problem. I was wondering
> >whether there would be a suitable model to do this at once. I also need
to
> >test for both of these.
> >
> >My dataset is unbalanced, and it has a big N (420 individuals) and a
> >relatively smaller T (22 years).
> >
> >I would really appreciate any suggestions!
> >
> >Thanks,
> >Andrea Molinari
> >
> >
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