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Risk Minimization from Adaptively Collected Data: Guarantees for Supervised and Policy Learning.

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Empirical risk minimization (ERM) using adaptively collected data, like from contextual bandits, is improved with a new weighted ERM algorithm. This provides novel generalization guarantees and faster convergence for machine learning tasks.

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Area of Science:

  • Machine Learning
  • Reinforcement Learning
  • Statistical Learning Theory

Background:

  • Empirical risk minimization (ERM) is a fundamental machine learning technique.
  • Standard ERM guarantees can be unreliable with adaptively collected data, such as from contextual bandit algorithms.
  • Existing methods lack robust theoretical guarantees for ERM with adaptive data.

Purpose of the Study:

  • To develop and analyze a novel importance sampling weighted ERM algorithm for adaptively collected data.
  • To establish first-of-their-kind generalization guarantees and convergence rates for this algorithm.
  • To address limitations in policy learning and regression with adaptive data collection.

Main Methods:

  • A generic importance sampling weighted ERM algorithm is proposed.
  • A new maximal inequality is derived, leveraging the importance sampling structure.
  • The algorithm is analyzed for both regression and policy learning settings.

Main Results:

  • The proposed algorithm achieves generalization guarantees and fast convergence rates for ERM with adaptive data.
  • Specific fast rates are derived for regression, utilizing the strong convexity of squared-error loss.
  • Regret guarantees are provided for policy learning, closing an open gap in the literature for decaying exploration.

Conclusions:

  • The developed weighted ERM algorithm offers improved performance and theoretical guarantees for machine learning with adaptively collected data.
  • The findings have significant implications for contextual bandit problems and off-policy policy learning.
  • Empirical validation supports the theoretical advancements presented in the study.