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st: Re: Ramsey test interpretation
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That is not quite right either, as Jeff Wooldridge clearly explains in
his undergrad text "Introductory econometrics". What is being tested
is the functional form of the X's you have included. A significant
Ramsey test is evidence that, say, including X in levels is
inadequate, compared to including a nonlinear f(X). As a high-order
polynomial can approximate any f(X), the test can pick that up.
But the test---despite its poor choice of nomenclature, 'ovtest:
omitted variables test' in Stata---does NOT test whether you have left
out variables Z1, Z1^2, etc. where Zs are completely different
variables. It does not (and can not) test the maintained hypothesis
that y = X b + u, with no Zs in X. In other words, the Ramsey test's
ability to test the specification of a possibly 'short model' is
limited to considering whether its 'shortness' may be due to leaving
out powers of Xs, interactions of Xs, etc., and does not really
consider 'omitted variables' in the broader sense.
Kit
On Sep 19, 2009, at 2:33 AM, Clive wrote:
Many scholars incorrectly interpret a non-significant F ratio to
support the conclusion that we have included all the relevant
variables, when it actually means that there are almost certainly no
omitted _nonlinear_ variables to include on our model.
In your case, F is significant, so you may well have omitted some
quadratic, cubic or otherwise nonlinear variables (or, indeed,
nonlinear transformations of your existing variables) in your model.
Once you've included them and fit the model, running -ovtest- again
may produce a different outcome.
Kit Baum | Boston College Economics & DIW Berlin | http://ideas.repec.org/e/pba1.html
An Introduction to Stata Programming
| http://www.stata-press.com/books/isp.html
An Introduction to Modern Econometrics Using Stata | http://www.stata-press.com/books/imeus.html
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