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Neural Dueling Bandits: Preference-Based Optimization with Human Feedback
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Contextual dueling bandit is used to model the bandit problems, where a learner's goal is to find the best arm for a given context using observed noisy human preference feedback over the selected arms for the past contexts. However, existing algorithms assume the reward function is linear, which can be complex and non-linear in many real-life applications like online recommendations or ranking web search results. To overcome this challenge, we use a neural network to estimate the reward function using preference feedback for the previously selected arms. We propose upper confidence bound- and Thompson sampling-based algorithms with sub-linear regret guarantees that efficiently select arms in each round. We also extend our theoretical results to contextual bandit problems with binary feedback, which is in itself a non-trivial contribution. Experimental results on the problem instances derived from synthetic datasets corroborate our theoretical results.
Forward citations
Cited by 5 Pith papers
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Neural Variance-aware Dueling Bandits with Deep Representation and Shallow Exploration
Variance-aware neural dueling bandit algorithms achieve sublinear regret of order O(d sqrt(sum sigma_t^2) + sqrt(d T)) for wide networks on nonlinear utilities.
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Online Clustering of Dueling Bandits
COLDB and CONDB are the first algorithms to combine online user clustering with dueling (preference) bandits, with regret bounds that improve as users are grouped into fewer clusters.
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Federated Linear Dueling Bandits
A new federated linear dueling bandit algorithm with claimed sublinear regret, but the key proof step is invalid.
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Large Language Model-Enhanced Multi-Armed Bandits
Using an LLM as a reward predictor inside Thompson sampling and regression-oracle bandits outperforms LLM direct arm selection in the tested tasks.
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T-POP: Test-Time Personalization with Online Preference Feedback
T-POP uses dueling-bandit token selection to learn a reward function online from pairwise user feedback, enabling test-time personalization of a frozen LLM without fine-tuning.
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