Hi all,
I have searched through the forum, but I couldn't find a post with an answer I am looking for and this might be more of a simple econometrics question.
I am trying to evaluate a program that was implemented at the state level (the states were not randomly selected, unfortunately).
And since it was not randomized, I selected matching states based on state characteristics to serve as "counterfactual".
Now I have data on those "treatment" states as well as the matching states.
I want to control for state fixed-effects, but the problem arises because the treatment was assigned at the state level.
So obviously
would not work as treatment gets absorbed by state fixed effects.
Question 1. However,
seems to run fine. Why does this run? Shouldn't it give me the same result as the regression above? I do not think the coefficient on treatment variable would be valid in this case?
Question 2. How could I control for state-invariant unobservables? or could I at all?
Question 3. Should I just control for observable state characteristics and be happy with it?
Thank you very much for your time in advance.
I have searched through the forum, but I couldn't find a post with an answer I am looking for and this might be more of a simple econometrics question.
I am trying to evaluate a program that was implemented at the state level (the states were not randomly selected, unfortunately).
And since it was not randomized, I selected matching states based on state characteristics to serve as "counterfactual".
Now I have data on those "treatment" states as well as the matching states.
I want to control for state fixed-effects, but the problem arises because the treatment was assigned at the state level.
So obviously
areg outcome treatment $individual_level_controls, abs(state) cluster(state)
Question 1. However,
reg outcome treatment $individual_level_controls i.state, cluster(state)
Question 2. How could I control for state-invariant unobservables? or could I at all?
Question 3. Should I just control for observable state characteristics and be happy with it?
Thank you very much for your time in advance.
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