Hello everyone,
I want to estimate the effect of x1, which is a continuous variable on the Economic Complexity Index (eci). Currently, I am using unbalanced panel data for about 50 countries from the period 1965 to 2016.
To estimate the effect of x1, I am using the following regression models:
1. Pooled OLS:
2. Panel LSDV (Fixed Effects) Model:
3. Panel LSDV (Fixed Effects) Model:
4. Panel LSDV (Fixed Effects) Model:
5. 2SLS:
6. 2SLS:
Note: initial_eci is the value of eci at the beginning of the sample period.
These are the questions that I have:
Q1. The inclusion of year fixed effects makes x1 insignificant, with almost all the year dummies being highly significant (Model 2). When I use lag_eci all year dummies become insignificant (Model 3). And then, when I exclude year dummies, x1 again becomes significant (Model 4). Given this, can I plausibly argue that year-fixed effects are irrelevant when I control for lag_eci, and thus should not be included in the regression model? Can I use the joint significance test for year dummies to prove my point? If yes, then how can I test it in STATA?
Q2. My instrumental variable is a dummy variable that takes the value of 1 after 1988 for all countries. The 2SLS does not proceed forward when I run Model 5 with the year FE. However, omitting year FE (Model 6) does the job, and all the IV first stage and 2nd stage tests look good as well. Do you think that year FE and my instrument are colinear in this case? Is there a way I can include year FE and run the IV regression (Sorry if this question is too naive!)? Is it plausible to not include year FE in the 2SLS model?
Again, the problem here seems to be the year FE, i.e., unobserved/unchanging characteristics across time that affect the outcome.
Also, there is a possibility that I am not thinking about my model specifications in the correct way here, so irrespective of my questions, I am open to other suggestions as well.
Any suggestions would be greatly appreciated!
I want to estimate the effect of x1, which is a continuous variable on the Economic Complexity Index (eci). Currently, I am using unbalanced panel data for about 50 countries from the period 1965 to 2016.
To estimate the effect of x1, I am using the following regression models:
1. Pooled OLS:
Code:
reg eci initial_eci x1 (set of controls), vce(robust)
Code:
xtreg eci x1 (set of controls) i.year, fe vce(robust)
Code:
xtreg eci lag_eci x1 (set of controls) i.year, fe vce(robust)
Code:
xtreg eci lag_eci x1 (set of controls) , fe vce(robust)
Code:
xtivreg2 eci (x1 = IV) (set of controls) i.year, fe small robust first
Code:
xtivreg2 eci (x1 = IV) (set of controls) , fe small robust first
These are the questions that I have:
Q1. The inclusion of year fixed effects makes x1 insignificant, with almost all the year dummies being highly significant (Model 2). When I use lag_eci all year dummies become insignificant (Model 3). And then, when I exclude year dummies, x1 again becomes significant (Model 4). Given this, can I plausibly argue that year-fixed effects are irrelevant when I control for lag_eci, and thus should not be included in the regression model? Can I use the joint significance test for year dummies to prove my point? If yes, then how can I test it in STATA?
Q2. My instrumental variable is a dummy variable that takes the value of 1 after 1988 for all countries. The 2SLS does not proceed forward when I run Model 5 with the year FE. However, omitting year FE (Model 6) does the job, and all the IV first stage and 2nd stage tests look good as well. Do you think that year FE and my instrument are colinear in this case? Is there a way I can include year FE and run the IV regression (Sorry if this question is too naive!)? Is it plausible to not include year FE in the 2SLS model?
Again, the problem here seems to be the year FE, i.e., unobserved/unchanging characteristics across time that affect the outcome.
Also, there is a possibility that I am not thinking about my model specifications in the correct way here, so irrespective of my questions, I am open to other suggestions as well.
Any suggestions would be greatly appreciated!
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