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A Doubly Corrected Robust Variance Estimator for Linear GMM

Research output: Working paper

Published

Standard

A Doubly Corrected Robust Variance Estimator for Linear GMM. / Hwang, Jungbin; Kang, Byunghoon; Lee, Seojeong.
Lancaster: Lancaster University, Department of Economics, 2019. (Economics Working Papers series).

Research output: Working paper

Harvard

Hwang, J, Kang, B & Lee, S 2019 'A Doubly Corrected Robust Variance Estimator for Linear GMM' Economics Working Papers series, Lancaster University, Department of Economics, Lancaster.

APA

Hwang, J., Kang, B., & Lee, S. (2019). A Doubly Corrected Robust Variance Estimator for Linear GMM. (Economics Working Papers series). Lancaster University, Department of Economics.

Vancouver

Hwang J, Kang B, Lee S. A Doubly Corrected Robust Variance Estimator for Linear GMM. Lancaster: Lancaster University, Department of Economics. 2019 Sept 1. (Economics Working Papers series).

Author

Hwang, Jungbin ; Kang, Byunghoon ; Lee, Seojeong. / A Doubly Corrected Robust Variance Estimator for Linear GMM. Lancaster : Lancaster University, Department of Economics, 2019. (Economics Working Papers series).

Bibtex

@techreport{c68d8a023db2456eb4c650a67768c6b6,
title = "A Doubly Corrected Robust Variance Estimator for Linear GMM",
abstract = "We propose a new finite sample corrected variance estimator for the linear generalized method of moments (GMM) including the one-step, two-step, and iterated estimators. Our formula additionally corrects for the over-identification bias in variance estimation on top of the commonly used finite sample correction of Windmeijer (2005) which corrects for the bias from estimating the efficient weight matrix, so is doubly corrected. Formal stochastic expansions are derived to show the proposed double correction estimates the variance of some higher-order terms in the expansion. In addition, the proposed double correction provides robustness to misspecification of the moment condition. In contrast, the conventional variance estimator and the Windmeijer correction are inconsistent under misspecification. That is, the proposed double correctionformula provides a convenient way to obtain improved inference under correct specification and robustness against misspecification at the same time.",
author = "Jungbin Hwang and Byunghoon Kang and Seojeong Lee",
year = "2019",
month = sep,
day = "1",
language = "English",
series = "Economics Working Papers series",
publisher = "Lancaster University, Department of Economics",
type = "WorkingPaper",
institution = "Lancaster University, Department of Economics",

}

RIS

TY - UNPB

T1 - A Doubly Corrected Robust Variance Estimator for Linear GMM

AU - Hwang, Jungbin

AU - Kang, Byunghoon

AU - Lee, Seojeong

PY - 2019/9/1

Y1 - 2019/9/1

N2 - We propose a new finite sample corrected variance estimator for the linear generalized method of moments (GMM) including the one-step, two-step, and iterated estimators. Our formula additionally corrects for the over-identification bias in variance estimation on top of the commonly used finite sample correction of Windmeijer (2005) which corrects for the bias from estimating the efficient weight matrix, so is doubly corrected. Formal stochastic expansions are derived to show the proposed double correction estimates the variance of some higher-order terms in the expansion. In addition, the proposed double correction provides robustness to misspecification of the moment condition. In contrast, the conventional variance estimator and the Windmeijer correction are inconsistent under misspecification. That is, the proposed double correctionformula provides a convenient way to obtain improved inference under correct specification and robustness against misspecification at the same time.

AB - We propose a new finite sample corrected variance estimator for the linear generalized method of moments (GMM) including the one-step, two-step, and iterated estimators. Our formula additionally corrects for the over-identification bias in variance estimation on top of the commonly used finite sample correction of Windmeijer (2005) which corrects for the bias from estimating the efficient weight matrix, so is doubly corrected. Formal stochastic expansions are derived to show the proposed double correction estimates the variance of some higher-order terms in the expansion. In addition, the proposed double correction provides robustness to misspecification of the moment condition. In contrast, the conventional variance estimator and the Windmeijer correction are inconsistent under misspecification. That is, the proposed double correctionformula provides a convenient way to obtain improved inference under correct specification and robustness against misspecification at the same time.

M3 - Working paper

T3 - Economics Working Papers series

BT - A Doubly Corrected Robust Variance Estimator for Linear GMM

PB - Lancaster University, Department of Economics

CY - Lancaster

ER -