Inference for Low-rank Completion without Sample Splitting with Application to Treatment Effect Estimation

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Date

30 juillet 2023

Type de document
Périmètre
Identifiant
  • 2307.16370
Collection

arXiv

Organisation

Cornell University




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Jungjun Choi et al., « Inference for Low-rank Completion without Sample Splitting with Application to Treatment Effect Estimation », arXiv - économie


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Résumé 0

This paper studies the inferential theory for estimating low-rank matrices. It also provides an inference method for the average treatment effect as an application. We show that the least square estimation of eigenvectors following the nuclear norm penalization attains the asymptotic normality. The key contribution of our method is that it does not require sample splitting. In addition, this paper allows dependent observation patterns and heterogeneous observation probabilities. Empirically, we apply the proposed procedure to estimating the impact of the presidential vote on allocating the U.S. federal budget to the states.

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