In-Context Learning for Latent Space Bayesian Optimization
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Abstract (arXiv)
Bayesian optimization (BO) is a central tool for sample-efficient design, and latent-space Bayesian optimization (LSBO) extends it to structured objects such as molecules and proteins. In parallel, tabular foundation models such as TabPFN and TabICL now achieve state-of-the-art regression performance and are increasingly used as BO surrogates. Because their Bayesian behavior is induced by large synthetic pretraining collections, the composition of this pretraining distribution is crucial. LSBO creates a distinctive mismatch: the induced map from latent code to objective value differs markedly from the regression tasks used to train current in-context models. We address this mismatch by complementing the pretraining stage of tabular foundation model surrogates with synthetic optimization tasks defined on the latent space of a molecular VAE. The continued-pretraining objective features a regularizer that anchors the model to the original checkpoint, preserving its broad regression prior while avoiding overspecialization to the adaptation tasks. On held-out molecular optimization benchmarks, the resulting model achieves strong performance, supporting the relevance of LSBO-specific adaptation for in-context surrogates.
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References · 26
- 2016SGDR: Stochastic Gradient Descent with Warm Restartscited by 5,045
- 2016Overcoming catastrophic forgetting in neural networkscited by 4,787
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- 2019Scalable Global Optimization via Local Bayesian Optimizationcited by 374
- 2021Transformers Can Do Bayesian Inferencecited by 360
- 2018Explicit Inductive Bias for Transfer Learning with Convolutional Networkscited by 227
- 2023Protein Design with Guided Discrete Diffusioncited by 157
- 2026TabICLv2: A better, faster, scalable, and open tabular foundation modelcited by 144
- 2020Sample-Efficient Optimization in the Latent Space of Deep Generative Models via Weighted Retrainingcited by 123
- 2022Accelerating Bayesian Optimization for Biological Sequence Design with Denoising Autoencoderscited by 102
- 2022Local Latent Space Bayesian Optimization over Structured Inputscited by 79
- 2023PFNs4BO: In-Context Learning for Bayesian Optimizationcited by 73
14 more
- 2025Real-TabPFN: Improving Tabular Foundation Models via Continued Pre-training With Real-World Datacited by 41
- 2023End-to-End Meta-Bayesian Optimisation with Transformer Neural Processescited by 32
- 2025Position: The Future of Bayesian Prediction Is Prior-Fittedcited by 20
- 2025Latent Bayesian Optimization via Autoregressive Normalizing Flowscited by 19
- 2023Advancing Bayesian Optimization via Learning Correlated Latent Spacecited by 18
- 2025TabPFN: One Model to Rule Them All?cited by 14
- 2025Return of the Latent Space COWBOYS: Re-thinking the use of VAEs for Bayesian Optimisation of Structured Spacescited by 14
- 2024Inversion-based Latent Bayesian Optimizationcited by 11
- 2025PABBO: Preferential Amortized Black-Box Optimizationcited by 8
- 2025In-Context Multi-Objective Optimizationcited by 6
- 2025GIT-BO: High-Dimensional Bayesian Optimization with Tabular Foundation Modelscited by 5
- 2025None To Optima in Few Shots: Bayesian Optimization with MDP Priorscited by 3
- 2026In-Context Black-Box Optimization with Unreliable Feedbackcited by 2
- 2026Time-Aware Latent Space Bayesian Optimizationcited by 1
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