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Pulling back the curtain: the road from statistical estimand to machine-learning based estimator for epidemiologists (no wizard required)

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arxiv 2502.05363 v1 pith:Z4KO7HTK submitted 2025-02-07 stat.ME stat.AP

classification stat.MEstat.AP
keywords epidemiologistsestimatorderivinginferencelearningmachinerelyso-called
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Epidemiologists increasingly use causal inference methods that rely on machine learning, as these approaches can relax unnecessary model specification assumptions. While deriving and studying asymptotic properties of such estimators is a task usually associated with statisticians, it is useful for epidemiologists to understand the steps involved, as epidemiologists are often at the forefront of defining important new research questions and translating them into new parameters to be estimated. In this paper, our goal was to provide a relatively accessible guide through the process of (i) deriving an estimator based on the so-called efficient influence function (which we define and explain), and (ii) showing such an estimator's ability to validly incorporate machine learning, by demonstrating the so-called rate double robustness property. The derivations in this paper rely mainly on algebra and some foundational results from statistical inference, which are explained.

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Cited by 3 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Constructing g-computation estimators: two case studies in selection bias

    stat.ME 2025-06 conditional novelty 6.0 of 10

    New g-computation estimators, expressed as stacked estimating equations, recover average causal effects under treatment-induced selection and under confounding plus selection bias when no single adjustment set exists.

  2. Transporting results from a trial to an external target population when trial participation impacts adherence

    stat.ME 2025-05 conditional novelty 5.0 of 10

    A method to transport trial treatment effects to a target population under user-specified assumptions about adherence differences, with double-robust estimators and an opioid use disorder application.

  3. Constructing targeted minimum loss/maximum likelihood estimators: a simple illustration to build intuition

    stat.ME 2025-07 conditional novelty 2.0 of 10

    This letter shows, with a simple causal example and a longitudinal appendix, how to construct a TMLE by solving the efficient influence function's estimating equation with a sequence of weighted regression updates.

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