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Recurrent Neural-Linear Posterior Sampling for Nonstationary Contextual Bandits
Aditya Ramesh1,2,3, Paulo Rauber4, Michelangelo Conserva5
1Istituto Dalle Molle di Studi sull'Intelligenza Artificiale, Lugano 6962, Switzerland.
This study introduces a new recurrent neural network approach for nonstationary contextual bandit problems. It learns context from raw interaction history, outperforming handcrafted methods and offering broader applicability in reinforcement learning.
Area of Science:
- Machine Learning
- Artificial Intelligence
- Reinforcement Learning
Background:
- Nonstationary contextual bandit problems require agents to balance exploration and exploitation of changing patterns.
- Handcrafting historical context can transform nonstationary problems into stationary ones but may introduce spurious relationships or omit crucial information.
Purpose of the Study:
- To propose an approach that learns relevant context directly from raw interaction history, overcoming limitations of handcrafted contexts.
- To enhance decision-making in nonstationary environments by leveraging recurrent neural networks.
Main Methods:
- Utilizing recurrent neural networks (RNNs) to extract features from the raw history of agent-environment interactions.
- Combining RNN-extracted features with a contextual linear bandit algorithm employing posterior sampling.
- Evaluating the approach on diverse contextual and noncontextual nonstationary problems.
Main Results:
- The recurrent approach consistently outperformed feedforward counterparts that rely on handcrafted historical contexts.
- The proposed method demonstrated broader applicability compared to conventional nonstationary bandit algorithms.
- A novel regret bound for linear posterior sampling with measurement error was proven.
Conclusions:
- Learning context directly from raw interaction history using recurrent neural networks is a more effective and widely applicable strategy for nonstationary contextual bandit problems.
- The developed approach offers a promising direction for future theoretical work in bandit algorithms, particularly with the established regret bound.
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