A Particular Form of Non-Constant Effect in Two-Stage Quantile Regression
Résumé
For linear quantile regression under endogeneity, it is often believed that the fitted-value approach (i.e., replacing endogenous regressors with their exogenous fitted-values) implies constant effect (that is: the coefficients of the covariates do not depend on the considered quantile, except for the intercept), as discussed in Lee (2007). We show the possibility of a particular form of non-constant effect models with the fitted-value approach under a weakened IV condition. However, only the constant-effect coefficients of the model can be consistently estimated.
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