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Measuring Impact When You Can’t A/B Test — a Quick and Practical Guide to Causal Inference
Latest   Machine Learning

Measuring Impact When You Can’t A/B Test — a Quick and Practical Guide to Causal Inference

Last Updated on September 22, 2026 by Editorial Team

Author(s): Jonty Haberfield

Originally published on Towards AI.

A tour of methods including Propensity Score Matching, Double ML, Instrumental Variables, and Two Way Fixed Effects

What do you do if you want to separate correlation from causation — if you want to know the actual, causal, impact of…something? A new drug, a re-designed app, a loyalty scheme.

Measuring Impact When You Can’t A/B Test — a Quick and Practical Guide to Causal Inference

Photo by Erik Mclean on Unsplash

After introducing why causal impact is hard without random assignment, the article builds a running “loyalty program” example and shows how naive comparisons overestimate uplift due to selection bias from confounders. It then walks through methods under the key assumption of no unobserved confounders: OLS regression (works only with a correctly specified linear world), Propensity Score Matching (pairing treated and control “twins” via propensity overlap, yielding an ATT-style estimate), IPTW (reweighting to emulate an RCT but sensitive to accurate propensity scores and producing an ATE), and Double ML (residualizing out confounders using cross-fitting and estimating a treatment effect close to the true value). The author clarifies what each estimand means (ATE vs ATT vs IPTW’s ATE vs IV’s LATE) and discusses when to choose each approach. In Part 2, the focus shifts to unobserved confounders (e.g., “intrinsic loyalty”), exploring mitigation via proxies and their attenuation-bias limitations, and then using encouragement designs with instrumental variables (random email nudges) to estimate a local average treatment effect, while highlighting assumptions like monotonicity and wide confidence intervals when only compliers drive the signal. Finally, Part 3 covers panel data, explaining two-way fixed effects as a difference-in-differences-with-fixed-effects approach, what it can solve (controlling time-invariant customer traits), and the remaining pitfalls (parallel trends, time-varying confounders, reverse causality, and dynamic/heterogeneous treatment effects), closing with practical takeaways about avoiding naive comparisons and matching the method to the estimand and data constraints.

Read the full blog for free on Medium.

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