Dear list members,
I have an unbalanced panel data (max. T=21, quarterly) composed of bank-specific variables (i.e. mostly financial ratios) for 28 banks. My dependent variable is non-stationary, and all independent variables are stationary according to Fisher-type unit root test. Therefore, I performed a first-difference transformation for the dependent variable and continue for the analyses.
I perform FE and RE models (i.e. various models including different variables and different lag orders) respectively, and F-test results in some of the models indicate "no u_i effects". Further, the Hausman test rejects the null in favor of the FE model. On the other hand, when I run the same model without transformation I obtain significant F-test results.
I did not perform cointegration tests, because only the dependent variable has a unit root. My question is what should be a proper next step?: To test the poolability, to continue with the RE model or use untransformed dependent variable in the analyses?
Best Regards,
Onur
I have an unbalanced panel data (max. T=21, quarterly) composed of bank-specific variables (i.e. mostly financial ratios) for 28 banks. My dependent variable is non-stationary, and all independent variables are stationary according to Fisher-type unit root test. Therefore, I performed a first-difference transformation for the dependent variable and continue for the analyses.
I perform FE and RE models (i.e. various models including different variables and different lag orders) respectively, and F-test results in some of the models indicate "no u_i effects". Further, the Hausman test rejects the null in favor of the FE model. On the other hand, when I run the same model without transformation I obtain significant F-test results.
I did not perform cointegration tests, because only the dependent variable has a unit root. My question is what should be a proper next step?: To test the poolability, to continue with the RE model or use untransformed dependent variable in the analyses?
Best Regards,
Onur
Comment