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Valid Wald Inference with Many Weak Instruments
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This paper proposes three novel test procedures that yield valid inference in an environment with many weak instrumental variables (MWIV). It is observed that the t statistic of the jackknife instrumental variable estimator (JIVE) has an asymptotic distribution that is identical to the two-stage-least squares (TSLS) t statistic in the just-identified environment. Consequently, test procedures that were valid for TSLS t are also valid for the JIVE t. Two such procedures, i.e., VtF and conditional Wald, are adapted directly. By exploiting a feature of MWIV environments, a third, more powerful, one-sided VtF-based test procedure can be obtained.
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An Empirical Comparison of Weak-IV-Robust Procedures in Just-Identified Models
Anderson-Rubin and tF procedures are compared on AER data and simulations, with Anderson-Rubin showing higher power and shorter confidence intervals in most specifications.
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