The Self-Normalized Estimator for Counterfactual Learning
By Adith Swaminathan, Thorsten Joachims. 2015
435 citations recorded by the source corpus.
Subfields: Evaluation & Benchmarks
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Evaluation & Benchmarks
- Nathan Kallus
- Stefan Riezler
- Angela Zhou
- Carolin (Haas) Lawrence
- Mihaela van der Schaar
- Masatoshi Uehara
- Onur Atan
- Yi-Hsun Su
Citations in the corpus
- Improving a Neural Semantic Parser by Counterfactual Learning from Human Bandit Feedback (2018, methodology): “Our contribution is to modify the self-normalizing estimator (Kong, 1992; Precup et al., 2000; Swaminathan and Joachims, 2015b; Joachims et al., 2018) to be applicable to neural networks.”
- Can Neural Machine Translation be Improved with User Feedback? (2018, methodology): “For the special case of deterministically logged rewards Lawrence et al. (2017b) introduced the Deterministic Propensity Matching (DPM) objective with self-normalization as a multiplicative control variate (Swaminathan and Joachims, 2015)”
- Recommendations as Treatments: Debiasing Learning and Evaluation (2016, methodology): “Applied to the IPS estimator, we know that This yields the Self-Normalized Inverse Propensity Scoring (SNIPS) estimator (Trotter & Tukey, 1956; Swaminathan & Joachims, 2015) The SNIPS estimator often has lower variance than the IPS estimator but has a small bias (Hesterberg, 1995).”
- Deep-Treat: Learning Optimal Personalized Treatments From Observational Data Using Neural Networks (2018, methodology): “Self normalizing estimator, a variant of IPS estimator, is also used to learn counterfactuals (Swaminathan and Joachims 2015b).”
- Balanced Policy Evaluation and Learning (2017, methodology): “A refinement, SNPOEM [43] uses a normalized and clipped IPW (NCIPW) estimator (and regularizes variance): ⌧̂M -NCIPW(⇡) = ⌧̂WM -NCIPW(⇡), W M -NCIPW i (⇡) = W M -CIPW i (⇡)/ Pn i0=1 W M -CIPW i0 (⇡).”
- Estimating Counterfactual Treatment Outcomes over Time Through Adversarially Balanced Representations (2020, background): “Learning optimal policies: A related problem to ours involves learning the optimal treatment policies from logged data (Swaminathan & Joachims, 2015a;b; Atan et al., 2018).”
- Off-policy Bandits with Deficient Support (2020, methodology): “However, policy learning algorithms based on IPS and related estimators [20, 21, 24–26] require the assumption that the logging policy has full support for every policy in the policy space.”
- Intrinsically Efficient, Stable, and Bounded Off-Policy Evaluation for Reinforcement Learning (2019, methodology): “Therefore self-normalized IS (SNIS; aka Hájek) is often used [28], which divides IS by the average of density ratios.”
- Offline A/B Testing for Recommender Systems (2018, methodology): “alised importance sampling. We know that Eπ p [W]= 1. Using the empirical average 1 n ˝ (x,a,r)∈S n w(a,x)as a global ratio control variate, we have the normalized importance sampling (NIS) estimator [21, 24]: RˆNIS(πt)= 1 ˝ (x,a,r)∈S n w(a,x) Õ (x,a,r)∈S n w(a,x)r The normalizing constant is equal ”
- Double Reinforcement Learning for Efficient Off-Policy Evaluation in Markov Decision Processes (2019, background): “A common variant of IS is the self-normalized estimate ∑T t=0 En[λ̂trt] En[λ̂t] (Swaminathan and Joachims, 2015), which trades off some bias for variance but does not make IS efficient.”
- Policy Evaluation and Optimization with Continuous Treatments (2018, methodology): “As discussed in [22], IPW methods can suffer from variance in estimates due to the propensity weights.”
- A Contextual Bandit Bake-off (2018, neutral): “Although some techniques attempt to remove a dependence on such encoding choices through appropriately designed counterfactual loss estimators (Dudik et al., 2011b; Swaminathan and Joachims, 2015), these may be imperfect in practice, and particularly in an online scenario.”
- Counterfactual Evaluation and Learning for Search, Recommendation and Ad Placement (2016, background): “…(also called estimation of treatment effects and off-policy evaluation) and counterfactual learning (also called policy optimization) has made rapid progress in recent years [8, 3, 7, 6, 2, 13, 22, 9, 11, 14, 15, 19, 24, 12, 18], and it is starting to have impact in commercial applications.”
- Counterfactual Learning for Machine Translation: Degeneracies and Solutions (2017, background): “The new objective is the reweighted deterministic propensity matching (DPM+R) objective: recovers IPS with reweighting, ˆ V IPS+R ( π w ) (Swaminathan and Joachims, 2015).”
- Confounding-Robust Policy Improvement (2018, methodology): “This generalizes the popular class of IPWbased approaches to policy learning, which optimize an unbiased estimator for policy value under unconfoundedness [15, 28, 27].”
- Efficient Counterfactual Learning from Bandit Feedback (2018, methodology): “to use batch data collected by a logging policy to estimate the value of a counterfactual policy or algorithm without employing it (Li et al. 2010; Strehl et al. 2010; Li et al. 2011; Li et al. 2012; Swaminathan and Joachims 2015a; Swaminathan and Joachims 2015b; Wang, Agarwal, and Dudik 2017; Swami”
- Data-Driven Market-Making via Model-Free Learning (2020, methodology): “…use any of the three main off-policy evaluation methods: direct method [Bertsekas et al. , 1995; Lagoudakis and Parr, 2003; Sutton and Barto, 2018], importance sampling [Swaminathan and Joachims, 2015], and doubly robust method [Dud´ık et al. , 2014; Jiang and Li, 2015; Robins et al. , 1994].”