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A Unified Framework of Policy Learning for Contextual Bandit with Confounding Bias and Missing Observations
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We study the offline contextual bandit problem, where we aim to acquire an optimal policy using observational data. However, this data usually contains two deficiencies: (i) some variables that confound actions are not observed, and (ii) missing observations exist in the collected data. Unobserved confounders lead to a confounding bias and missing observations cause bias and inefficiency problems. To overcome these challenges and learn the optimal policy from the observed dataset, we present a new algorithm called Causal-Adjusted Pessimistic (CAP) policy learning, which forms the reward function as the solution of an integral equation system, builds a confidence set, and greedily takes action with pessimism. With mild assumptions on the data, we develop an upper bound to the suboptimality of CAP for the offline contextual bandit problem.
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Cited by 1 Pith paper
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Quantile-Optimal Policy Learning under Unmeasured Confounding
Under instrumental-variable or negative-control assumptions, the authors prove a pessimism-based policy learning method achieves about 1/sqrt(n)-type regret for quantile reward objectives with unmeasured confounders.
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