Hi,
I have a question with regards to panel data analysis. I am not really sure which estimator is the best for me.
I have a panel data set of approximately 5000 firms for 15 years (annual data), so my cross sectional dimension is relative large compared to the time-series dimension. One of the explanatory variables is time-varying, but not cross sectionally varying! It is an interest rate. This interest rate is the same for each firm in the same year.
I am doubting between a fixed or random effects model, and if i need time or cross sectional effects.
I red online that fixed effects are in general not possible with a time-invariant variable, but I have a cross-sectional invariant variable, is fixed effects than also not possible? So the question is basicly: if there is a time-invariant variable explanatory variable, is there an prefered estimation method?
I would really appreciate anybody's help. I am having this problems for a while now and it only confuses me more every time I try to find a solution.
Kind regards,
I have a question with regards to panel data analysis. I am not really sure which estimator is the best for me.
I have a panel data set of approximately 5000 firms for 15 years (annual data), so my cross sectional dimension is relative large compared to the time-series dimension. One of the explanatory variables is time-varying, but not cross sectionally varying! It is an interest rate. This interest rate is the same for each firm in the same year.
I am doubting between a fixed or random effects model, and if i need time or cross sectional effects.
I red online that fixed effects are in general not possible with a time-invariant variable, but I have a cross-sectional invariant variable, is fixed effects than also not possible? So the question is basicly: if there is a time-invariant variable explanatory variable, is there an prefered estimation method?
I would really appreciate anybody's help. I am having this problems for a while now and it only confuses me more every time I try to find a solution.
Kind regards,

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