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Estimating a nonparametric triangular model with binary endogenous regressors
DOI:10.1111/ectj.12066.png)
摘要
En 中文
We consider identification and estimation in a nonparametric triangular system with a binary endogenous regressor and nonseparable errors. For identification, we take a control function approach utilizing the Dynkin system idea. We articulate various trade-offs, including continuity, monotonicity and differentiability. For estimation, we use the idea of local instruments under smoothness assumptions, but we do not assume additive separability in latent variables. Our estimator uses nonparametric kernel regression techniques and its statistical properties are derived using the functional delta method. We establish that it is n2/7-consistent and has a limiting normal distribution. We apply the method to estimate the returns on a college education. Unlike existing work, we find that returns on a college education are consistently positive. Moreover, the returns curves we estimate are inconsistent with the shape restrictions imposed in those papers.
Keyword:
Endogeneity
Nonparametric estimation
Triangular models
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期刊
IF:
7
论文数:
566
被引数:
2.3K
机构
引用论文
On the adult form in the genera Cypræa and Ringicula, and in certain species of the genus Astarte在属Cypræa和Ringicula的成体形态中,以及在属Astarte的某些物种中
IDENTIFICATION AND ESTIMATION OF TRIANGULAR SIMULTANEOUS EQUATIONS MODELS WITHOUT ADDITIVITY
ECONOMETRICA
IF7.1

