Dear all,
I am running the command aidsills created by Lecocq and Robin (2015). I am using instrumental variables to handle endogenous prices and expenditures. This produces output in the form (and order) of (tables are cut off for brevity):
and after each price instrument regression (and expenditure instrument regression) comes:
Now, I have two questions related to this:
1) If I want to report the estimates from the Instrumental regressions (i.e., first stage), is there a more user-friendly way of doing that than copying output tables to Excel and working with them i Excel? As I understand it, the only estimates stored are those of the actual demand system, i.e., the last estimation. Basically: Do Stata store the results from the instrumental regressions so that I can retrieve and use esttab to produce Excel/Latex tables?
2) According to the Stata article by Lecocq and Robin (2015), one can test the exogeneity of the variables instrumented for by testing the significance of the coefficient of the residuals of the instrumental regression: Example from their article:
However, are there any other ways of testing the relevance/validity of instruments, e.g., tests of overidentification, Hansen test, J-test, etc after running aidsills?
References:
Sebastien Lecocq & Jean-Marc Robin, 2015. "Estimating almost-ideal demand systems with endogenous regressors," Stata Journal, StataCorp LP, vol. 15(2), pages 554-573, June.
Best regards,
Hanna Lindström
I am running the command aidsills created by Lecocq and Robin (2015). I am using instrumental variables to handle endogenous prices and expenditures. This produces output in the form (and order) of (tables are cut off for brevity):
HTML Code:
INSTRUMENTAL REGRESSION(S) note: seas4 omitted because of collinearity Source | SS df MS Number of obs = 1,743 -------------+---------------------------------- F(16, 1726) = 2707.05 Model | 13.2394544 16 .827465903 Prob > F = 0.0000 Residual | .527587086 1,726 .00030567 R-squared = 0.9617 -------------+---------------------------------- Adj R-squared = 0.9613 Total | 13.7670415 1,742 .007903009 Root MSE = .01748 ---------------------------------------------------------------------------------- lnpriceCB | Coef. Std. Err. z P>|z| [95% Conf. Interval] -----------------+---------------------------------------------------------------- lniv_priceCB | .8386814 .0133072 63.02 0.000 .8125997 .8647631 lniv_priceCPL | .0099427 .0134555 0.74 0.460 -.0164297 .036315 lniv_priceOB | .0022226 .008748 0.25 0.799 -.0149232 .0193684
HTML Code:
AIDS - PROPER ESTIMATION WITH FIXED ALPHA_0 = 0 HOMOGENEITY AND SYMMETRY CONSTRAINED ESTIMATES ------------------------------------------------------------------------------ Equation Obs Parms RMSE "R-sq" F( 13, 1729) Prob > F ------------------------------------------------------------------------------ CBshare 1743 13 .0768973 0.5842 202.56 0.0000 CPLshare 1743 13 .046586 0.2778 55.45 0.0000 OBshare 1743 13 .0275746 0.7750 496.45 0.0000 OPLshare 1743 13 .0185236 0.7103 353.46 0.0000 ------------------------------------------------------------------------------ ----------------------------------------------------------------------------------- | Coef. Std. Err. z P>|z| [95% Conf. Interval] ------------------+---------------------------------------------------------------- CBshare | gamma_lnpriceCB | -.8374146 .0515355 -16.25 0.000 -.9384224 -.7364068 gamma_lnpriceCPL | .4536907 .0724279 6.26 0.000 .3117346 .5956468 gamma_lnpriceOB | .2294044 .049631 4.62 0.000 .1321295 .3266794
Now, I have two questions related to this:
1) If I want to report the estimates from the Instrumental regressions (i.e., first stage), is there a more user-friendly way of doing that than copying output tables to Excel and working with them i Excel? As I understand it, the only estimates stored are those of the actual demand system, i.e., the last estimation. Basically: Do Stata store the results from the instrumental regressions so that I can retrieve and use esttab to produce Excel/Latex tables?
2) According to the Stata article by Lecocq and Robin (2015), one can test the exogeneity of the variables instrumented for by testing the significance of the coefficient of the residuals of the instrumental regression: Example from their article:
HTML Code:
. test rho_vexpfd ( 1) [w1]rho_vexpfd = 0 ( 2) [w2]rho_vexpfd = 0 ( 3) [w3]rho_vexpfd = 0 ( 4) [w4]rho_vexpfd = 0 Constraint 2 dropped chi2( 3) = 11.05 Prob > chi2 = 0.0114
References:
Sebastien Lecocq & Jean-Marc Robin, 2015. "Estimating almost-ideal demand systems with endogenous regressors," Stata Journal, StataCorp LP, vol. 15(2), pages 554-573, June.
Best regards,
Hanna Lindström
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