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On the performance of block-bootstrap continuously updated GMM for a class of non-linear conditional moment models

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  • Rachida Ouysse

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    Abstract

    In the context of the continuously updated generalized-methods-of-moments (GMM), this study evaluates the finite sample properties of Wald- and criterion-based bootstrap inference for a class of models defined by non-linear conditional moment functions. This work provides simulation evidence that validates the moving block-bootstrap (MBB) as an alternative to asymptotic approximation for robust finite sample GMM inference. The study considers data generating processes with highly non-linear conditional moment functions, weak instruments, and near failure of the identification condition. In the absence of a consensus on best practice when identification is weak, Monte Carlo results of this study are encouraging to the empirical researchers. For criterion-based tests, the MBB performs fairly well in reducing the error in the rejection frequency that occurs when first-order asymptotic critical values are used. In particular, it is possible to improve finite sample inference by inverting bootstrap Wald-type statistics which are commonly used in practice The bootstrap percentile- $$t$$ t confidence intervals performed better than the asymptotic confidence intervals but only marginally in weakly identified specifications with high non-linear moment functions. Copyright Springer-Verlag Berlin Heidelberg 2014

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    Bibliographic Info

    Article provided by Springer in its journal Computational Statistics.

    Volume (Year): 29 (2014)
    Issue (Month): 1 (February)
    Pages: 233-261

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    Handle: RePEc:spr:compst:v:29:y:2014:i:1:p:233-261

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    Related research

    Keywords: Continuously-updated GMM; Moving block bootstrap; Size and power of a test; Monte Carlo test; Criterion-based test; Consumption-based capital asset pricing model; Fast double bootstrap approximation;

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