New Bayesian Optimization Method Leverages Historical High-Fidelity Data

Gustavo Sutter, Hao Wang, Luis Ricardez-Sandoval, Pascal Poupart, Agustinus Kristiadi· August 6, 2026 View original

Key takeaways

  • Standard MF-BO is suboptimal when the highest-fidelity function is outside the optimization loop.
  • The new method effectively incorporates historical high-fidelity data and task descriptors.
  • This approach improves optimization efficiency and accuracy for expensive black-box problems.
  • It has shown promise in chemistry and hyperparameter optimization applications.

Who benefits

PharmaceuticalsMaterials ScienceAutomotiveAerospaceAI/ML Development

Summary

This research introduces an improved Multi-Fidelity Bayesian Optimization (MF-BO) approach that effectively incorporates historical high-fidelity data, even when the highest fidelity function is too expensive for the main optimization loop, addressing a common real-world limitation.

Black-box optimization, crucial in science and engineering, often involves expensive objective functions that can be approximated by cheaper, lower-fidelity proxies. Multi-fidelity Bayesian optimization (MF-BO) is a standard technique that exploits correlations between these different fidelities to efficiently query the objective. However, a significant challenge arises when the true highest-fidelity function is too costly to be included directly within the optimization loop. Many real-world scenarios, such as molecular optimization where top candidates are simulated before their true values are revealed, generate valuable "gold standard" high-fidelity data from prior experiments. Existing MF-BO algorithms often fail to optimally leverage this pre-existing, out-of-the-loop high-fidelity information. This work proposes a novel approach to mitigate this suboptimality by integrating historical high-fidelity data, along with task descriptors, into the MF-BO framework. The effectiveness of this new method has been demonstrated across synthetic functions and practical applications in chemistry and hyperparameter optimization.

Why it matters

Professionals can achieve more efficient and accurate optimization for expensive black-box problems by intelligently reusing valuable historical high-fidelity data, saving computational resources and time.

How to implement this in your domain

  1. 1Identify existing archives of high-fidelity experimental data relevant to current optimization tasks.
  2. 2Extract or define task descriptors that characterize the context of the historical data.
  3. 3Adapt current MF-BO frameworks to incorporate this out-of-the-loop high-fidelity data using the proposed methodology.
  4. 4Apply the enhanced MF-BO to real-world problems like molecular design or hyperparameter tuning.
  5. 5Compare the performance against standard MF-BO to quantify improvements in optimization efficiency and solution quality.

Original post by Gustavo Sutter, Hao Wang, Luis Ricardez-Sandoval, Pascal Poupart, Agustinus Kristiadi

"arXiv:2608.04113v1 Announce Type: new Abstract: Black-box optimization is a ubiquitous problem in science and engineering, often dealing with expensive objective functions with cheaper lower-fidelity proxies available. Multi-fidelity Bayesian optimization (MF-BO) is a principled…"

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Originally posted by Gustavo Sutter, Hao Wang, Luis Ricardez-Sandoval, Pascal Poupart, Agustinus Kristiadi on X · view source

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