OPTIMAL INFERENCE WITH MANY INSTRUMENTS

B-Tier
Journal: Econometric Theory
Year: 2002
Volume: 18
Issue: 1
Pages: 140-168

Score contribution per author:

2.011 = (α=2.01 / 1 authors) × 1.0x B-tier

α: calibrated so average coauthorship-adjusted count equals average raw count

Abstract

In this paper, I derive the efficiency bound of the structural parameter in a linear simultaneous equations model with many instruments. The bound is derived by applying a convolution theorem to Bekker's (1994, Econometrica 62, 657–681) asymptotic approximation, where the number of instruments grows to infinity at the same rate as the sample size. Usual instrumental variables estimators with a small number of instruments are heuristically argued to be efficient estimators in the sense that their asymptotic distribution is minimal. Bayesian estimators based on parameter orthogonalization are heuristically argued to be inefficient.

Technical Details

RePEc Handle
repec:cup:etheor:v:18:y:2002:i:01:p:140-168_18
Journal Field
Econometrics
Author Count
1
Added to Database
2026-01-25