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Self-ImitationLearningviaGeneralizedLower BoundQ-learning
NaiveIS estimator involves products of the form π(at | xt)/µ(at | xt) and is infeasible in practice due to high variance. To control the variance, a line of prior work has focused on operator-based estimation to avoid fullIS products, which reduces the estimation procedure into repeated iterations of off-policyevaluation operators [1-3].
Self-Imitation Learning via Generalized Lower Bound Q-learning
Self-imitation learning motivated by lower-bound Q-learning is a novel and effective approach for off-policy learning. In this work, we propose a n-step lower bound which generalizes the original return-based lower-bound Q-learning, and introduce a new family of self-imitation learning algorithms. To provide a formal motivation for the potential performance gains provided by self-imitation learning, we show that n-step lower bound Q-learning achieves a trade-off between fixed point bias and contraction rate, drawing close connections to the popular uncorrected n-step Q-learning. We finally show that n-step lower bound Q-learning is a more robust alternative to return-based self-imitation learning and uncorrected n-step, over a wide range of continuous control benchmark tasks.