Dear all,
I have some doubts about the interpretation of slightly different results of the Durbin (1954) and the Wu-Hausman (Wu, 1974; Hausman, 1978) test obtained after ivreg2 sls command.
I am performing an endogeneity test on a sample of 540 observations using the ivregress 2sls command in Stata. After running ivreg command, I obtain the results of the two tests via the estat endogenous postestimation command.
However, the two tests yield slightly different results. The Durbin test shows a p-value of 9.9%, while the Wu-Hausman test reports a p-value of 11.1%.
As far as I understand, both tests are interpreted in the same way (i.e., a statistically non-significant p-value suggests no endogeneity concerns), and this difference may arise from the fact that they are based on different distributions (Chi-square and F-distribution, respectively).
Given that my sample size is not particularly large, my question is: can I reasonably conclude that there are no endogeneity concerns based on the Wu-Hausman test alone, and disregard the Durbin test?
Best,
L
I have some doubts about the interpretation of slightly different results of the Durbin (1954) and the Wu-Hausman (Wu, 1974; Hausman, 1978) test obtained after ivreg2 sls command.
I am performing an endogeneity test on a sample of 540 observations using the ivregress 2sls command in Stata. After running ivreg command, I obtain the results of the two tests via the estat endogenous postestimation command.
However, the two tests yield slightly different results. The Durbin test shows a p-value of 9.9%, while the Wu-Hausman test reports a p-value of 11.1%.
As far as I understand, both tests are interpreted in the same way (i.e., a statistically non-significant p-value suggests no endogeneity concerns), and this difference may arise from the fact that they are based on different distributions (Chi-square and F-distribution, respectively).
Given that my sample size is not particularly large, my question is: can I reasonably conclude that there are no endogeneity concerns based on the Wu-Hausman test alone, and disregard the Durbin test?
Best,
L
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