Dear all,
This is a question not directly about stata application. I notice there are many topics about the Mundlak (or Chamberlain) device. Virtually all of them are projecting the unobserved heterogeneity onto the regressors (means of regressors across time) such that c_i=\bar x_i +e. This may help to identify the effect of time-invariant variables in the model.
I wonder if it's possible to project the unobserved heterogeneity (with a time subscript) onto the cross-sectional averages such that c_t=\bar x_t+e. If so it could help identify the effect of aggregate shock.
I cannot see anything contradictory for a relatively long panel. However, I cannot find such practice in the literature. Wonder if anyone have seen this type of examples. Please advise if this is simply wrong.
Thanks.
Related Posts with Mundlak device for the time dimension
xtdcce2 and xtmg commandsDear all I want to test the relationship between my 3 dependent variables and 8 independent variabl…
DID when Treatment affects all entities simultaneously, but varies over time/placeHey everyone! I hope I am able in my first posting to not sound too naive in my question For my th…
Error r(3900) while running Latent Class AnalysisHello STATALIST group Can anyone tell me why I am getting the following error while running Latent…
Stata - reproducible research (in 2021)Stata's update to 17 is impressive and tempting (not least because of increased speed and improved i…
Percentile Calculation Panel DataHi I have a panel data set from 1987Q1 to 2016Q4. I want to assign each observation using deciles. B…
Subscribe to:
Post Comments (Atom)
0 Response to Mundlak device for the time dimension
Post a Comment