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Research map / Learning theory and algorithms / Sample complexity

Estimating Maximum Expected Value through Gaussian Approximation

ICML 2016 · Learning theory and algorithms › Sample complexity · approach: Optimal mean estimation and subsampling · 31 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Replace maximum estimator with Weighted Estimator (Gaussian-approximated selection probabilities)Estimation of max expected value · Internet ads simulationMSEHelped
Use Weighted Estimator in place of ME and DESponsored search auction incentive compatibility · Sponsored search auctionadvertiser utility gain vs bidHelped
Use Weighted Q-Learning (WE for max action value) instead of Q-LearningGrid world with Bernoulli and Gaussian rewards · Grid worldbias of max Q-value estimateHelped
Use Weighted policy (exploration from WE probabilities) in Weighted Q-Learning (ablation)Weighted Q-Learning, grid world with N(-1,1) rewards · Grid worldaverage reward per stepHelped
Use Double Q-Learning instead of Q-LearningGrid world with high reward variance · Grid worldaverage reward per stepHelped
Use Double Q-Learning instead of Q-LearningForex MDP · Forex test setprofit per yearHurt
Use Weighted policy in Weighted Q-Learning (ablation)Weighted Q-Learning, Forex · Forexprofit per yearMixed
Use Bias-corrected Q-Learning instead of Q-LearningGrid world · Grid worldaverage reward per stepMixed
Increase number of ads (actions) from 10 to 100Maximum estimator vs double estimator · Internet adsMSEMixed
Use Weighted Estimator when the click-rate range is wideWE vs ME · Internet ads, varying click-rate rangeMSEMixed

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