RELIABLE INFERENCE FOR GMM ESTIMATORS? FINITE SAMPLE PROPERTIES OF ALTERNATIVE TEST PROCEDURES IN LINEAR PANEL DATA MODELS
Authors:
Stephen Bond a;
Frank Windmeijer b
| Affiliations: | a Nuffield College, Oxford, and Institute for Fiscal Studies, London, UK |
| b Centre for Microdata Methods and Practice, Institute for Fiscal Studies, London, UK |
DOI:
10.1081/ETC-200049126
Publication Frequency:
6 issues per year
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Abstract
We compare the finite sample performance of a range of tests of linear restrictions for linear panel data models estimated using the generalized method of moments (GMM). These include standard asymptotic Wald tests based on one-step and two-step GMM estimators; two bootstrapped versions of these Wald tests; a version of the two-step Wald test that uses a finite sample corrected estimate of the variance of the two-step GMM estimator; the LM test; and three criterion-based tests that have recently been proposed. We consider both the AR(1) panel model and a design with predetermined regressors. The corrected two-step Wald test performs similarly to the standard one-step Wald test, whilst the bootstrapped one-step Wald test, the LM test, and a simple criterion-difference test can provide more reliable finite sample inference in some cases.
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| Keywords: Finite sample inference; Generalized method of moments; Hypothesis testing |
| JEL Classification: C12; C23 |
| view references (31) |

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