Efficient estimation of average treatment effects using the estimated propensity score
By Keisuke Hirano, Guido W. Imbens, Geert Ridder. 2003
2,814 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Statistics and Probability, Causal Inference & Discovery
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Victor Chernozhukov
- Guido W. Imbens
- Iv'an Fern'andez-Val
- Susan Athey
- Christian Hansen
- M. D. Cattaneo
- Stefan Wager
- Christoph Rothe
In Statistics and Probability
- Stefan Wager
- Susan Athey
- Guido W. Imbens
- Victor Chernozhukov
- Nathan Kallus
- M. D. Cattaneo
- Whitney K. Newey
- José R. Zubizarreta
In Causal Inference & Discovery
- Susan Athey
- Stefan Wager
- Guido W. Imbens
- Victor Chernozhukov
- Nathan Kallus
- Kosuke Imai
- Whitney K. Newey
- M. D. Cattaneo
Citations in the corpus
- Recommendations as Treatments: Debiasing Learning and Evaluation (2016, background): “This effect is known, partly because the estimated propensities can provide an effect akin to stratification (Hirano et al., 2003; Wooldridge, 2007).”
- Approximate residual balancing: debiased inference of average treatment effects in high dimensions (2016, methodology): “Such inverse-propensity weights with a flexibly estimated propensity score have desirable asymptotic properties [Hirano et al., 2003] in settings where the asymptotics is based on a fixed number of covariates.”
- Doubly Robust Off-policy Value Evaluation for Reinforcement Learning (2015, background): “In medical and public-policy domains (Murphy et al., 2001; Hirano et al., 2003), it is often hard to run a controlled experiment to estimate the treatment effect, and off-policy There are roughly two classes of approaches to off-policy value evaluation.”
- Estimation and Inference of Heterogeneous Treatment Effects using Random Forests (2015, methodology): “Thus, if we knew e(x), we would have access to a simple unbiased estimator for τ (x); this observation lies at the heart of methods based on propensity weighting (e.g., Hirano, Imbens, and Ridder 2003).”
- Efficiently Breaking the Curse of Horizon in Off-Policy Evaluation with Double Reinforcement Learning (2019, background): “In finite-horizon problems ( i.e. , when the estimand is ρ π e T ), when the behavior policy is known, IS is unbiased and consistent but its variance tends to be large and it is inefficient (Hirano et al., 2003).”
- Double Reinforcement Learning for Efficient Off-Policy Evaluation in Markov Decision Processes (2019, background): “In particular, under M1, IS with λ̂t = λt is known to be inefficient (Hirano et al., 2003), which implies it must be inefficient under M2 as well.”
- Towards Optimal Off-Policy Evaluation for Reinforcement Learning with Marginalized Importance Sampling (2019, methodology): “IS-based off-policy evaluation methods have also seen lots of interest recently especially for short-horizon problems, including contextual bandits [Murphy et al., 2001; Hirano et al., 2003; Dudík et al., 2011; Wang et al., 2017].”
- Covariate balancing propensity score for a continuous treatment: Application to the efficacy of political advertisements (2018, positive): “1 Introduction Propensity score methods are popular among researchers who wish to infer causal effects in observational studies (e.g., Rosenbaum and Rubin, 1983, 1984, 1985; Robins et al., 2000; Hirano et al., 2003).”
- Marks of Distinction (2015, methodology): “The method is an extension of inverse probability treatment weights (IPTW; see, for example, Hirano, Imbens, and Ridder, 2003), whereby the odds ratios of the estimated propensity score are used as weights for the control-group observations (non-ranked) and the weights of observations in the…”
- Irregular Identification, Support Conditions, and Inverse Weight Estimation (2010, background): “(ii) 0 < P (di = 1|xi) < 1 ∀xi See also Hirano, Imbens, and Ridder (2003). The above assumption can be used to identify β as β = EX [E[yi|di = 1, xi]− E[yi|di = 0, xi]] (4.”