Bootstrap Critical Values for Tests Based on the Smoothed Maximum Score Estimator
By Joel L. Horowitz. 2002
69 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/7ca44cc07beec2ffb9f515085744ff6f50125175
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In Statistics and Probability
- Joel L. Horowitz
- D. Chetverikov
- James G. MacKinnon
- Jianqing Fan
- S. Lee
- Heng Lian
- Dimitris Nicolas Politis
- Jiti Gao
Citations in the corpus
- Bootstrap Methods in Econometrics (2018, unknown): “Several authors have proposed bootstrap sampling procedures and/or modifications of the maximum score objective function that make the bootstrap consistent (Cattaneo, Jansson, and Nagasawa 2018; Hong and Li 2015; Horowitz 1992, 2002; Patra, Seijo, and Sen 2018).”
- A Smoothed Least Squares Estimator for Threshold Regression Models (2007, unknown): “…1 n Pn t=j+1 s n;t ( 0) s n;t j ( 0) > et ( 0) et j ( 0) for j 0; 1 n Pn t= j+1 s n;t+j ( 0) s n;t ( 0) > et+j ( 0) et ( 0) for j < 0; for sn;t and et de ned in (12) and (9) : It follows fromAndrews (1991 : Proposition 1 (c) and Theorem 1 (c)) and a correction by Jansson (2002) that ~V sn V sn P !”
- The bootstrap in econometrics (2003, methodology): “However, Horowitz (2002) shows that the bootstrap, which is implemented by sampling the data randomly with replacement, provides asymptotic refinements for tests of hypotheses about β and produces low ERPs for these tests.”