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This research introduces local Preferential Bayesian Optimization methods that adapt trust-region and derivative-informed search strategies to pairwise preference feedback. By leveraging first- and second-order derivatives of the GP posterior, these approaches effectively tackle high-dimensional optimization landscapes where existing global methods struggle. The technique significantly reduces cumulative regret, offering a practical solution for real-world applications like policy search that rely on expensive, noisy experiments without explicit objective functions.
Local Preferential Bayesian Optimization
arXiv:2606.02351v2 Announce Type: replace Abstract: Bayesian optimization (BO) is a popular and effective approach for tuning expensive, noisy experiments, but requires the formulation of an explicit objective function. Preferential BO (PBO) removes this requirement by learning from pairwise human feedback, yet existing methods struggle to efficiently optimize beyond low- and medium-dimensional problems due to their global search approaches. We address this limitation by developing a family of local PBO methods that transfer key ideas from high-dimensional BO to the preferential setting. In particular, we introduce local PBO methods which adapt trust-region and derivative-informed local search to pairwise preference feedback, where the latter exploits first- and second-order derivatives of the Laplace-approximated GP posterior. Our benchmark on GP sample paths, standard optimization benchmark functions, and policy-search tasks shows that local PBO methods are especially effective in high-dimensional and complex landscapes with steep optima. Compared with global preference-based baselines, they can substantially reduce cumulative regret, making them particularly useful for real-world preference-based optimization tasks such as policy search.
Abstract:Bayesian optimization (BO) is a popular and effective approach for tuning expensive, noisy experiments, but requires the formulation of an explicit objective function. Preferential BO (PBO) removes this requirement by learning from pairwise human feedback, yet existing methods struggle to efficiently optimize beyond low- and medium-dimensional problems due to their global search approaches. We address this limitation by developing a family of local PBO methods that transfer key ideas from high-dimensional BO to the preferential setting. In particular, we introduce local PBO methods which adapt trust-region and derivative-informed local search to pairwise preference feedback, where the latter exploits first- and second-order derivatives of the Laplace-approximated GP posterior. Our benchmark on GP sample paths, standard optimization benchmark functions, and policy-search tasks shows that local PBO methods are especially effective in high-dimensional and complex landscapes with steep optima. Compared with global preference-based baselines, they can substantially reduce cumulative regret, making them particularly useful for real-world preference-based optimization tasks such as policy search.
Machine Learning (cs.LG); Machine Learning (stat.ML)
arXiv:2606.02351 [cs.LG]
(or arXiv:2606.02351v2 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2606.02351 Focus to learn more arXiv-issued DOI via DataCite
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