Manipulating a Continuous Instrumental Variable in an Observational Study of Premature Babies: Algorithm, Partial Identification Bounds, and Inference under Randomization and Biased Randomization Assumptions
Zhe Chen, Min Haeng Cho, Bo Zhang

TL;DR
This paper develops a novel matching algorithm to strengthen a continuous instrumental variable in observational studies, enabling more accurate inference on the effect of NICU level on preterm infant mortality, with implications for regionalization policies.
Contribution
It introduces a non-bipartite, template matching algorithm for IV strengthening and studies inference bounds under biased randomization, advancing causal analysis in observational data.
Findings
High-level NICU reduces preterm infant mortality for over 163,000 mothers.
The effect is minimal among non-black, low-risk mothers.
Strengthened IV design narrows partial identification bounds.
Abstract
Regionalization of intensive care for premature babies refers to a triage system of mothers with high-risk pregnancies to hospitals of varied capabilities based on risks faced by infants. Due to the limited capacity of high-level hospitals, which are equipped with advanced expertise to provide critical care, understanding the effect of delivering premature babies at such hospitals on infant mortality for different subgroups of high-risk mothers could facilitate the design of an efficient perinatal regionalization system. Towards answering this question, Baiocchi et al. (2010) proposed to strengthen an excess-travel-time-based, continuous instrumental variable (IV) in an IV-based, matched-pair design by switching focus to a smaller cohort amenable to being paired with a larger separation in the IV dose. Three elements changed with the strengthened IV: the study cohort, compliance rate…
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Taxonomy
TopicsStatistical Methods and Bayesian Inference · Statistical Methods and Inference
