Merging Models with Fisher-Weighted Averaging
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Cited by 27 in Mixture-of-experts, but placed by its own abstract, which didn’t fit.
Abstract (arXiv)
Averaging the parameters of models that have the same architecture and initialization can provide a means of combining their respective capabilities. In this paper, we take the perspective that this "merging" operation can be seen as choosing parameters that approximately maximize the joint likelihood of the posteriors of the models' parameters. Computing a simple average of the models' parameters therefore corresponds to making an isotropic Gaussian approximation to their posteriors. We develop an alternative merging procedure based on the Laplace approximation where we approximate each model's posterior as a Gaussian distribution whose precision matrix corresponds to its Fisher information. We first show that our "Fisher merging" technique provides a performance boost in settings where simple parameter averaging is currently used -- specifically, robust fine-tuning and model ensembling. Then, we compare merging to standard gradient-based transfer learning and demonstrate that merging enables a fundamentally different method for transferring capabilities across models. Specifically, we show that Fisher merging is competitive with gradient-based transfer learning approaches (while being significantly cheaper) in intermediate-task training and domain-adaptive pre-training. We also show that our merging procedure makes it possible to combine models in previously unexplored ways. We release our code to facilitate future research into methods for merging models.
Key facts. Cited by 621 papers in the map (data through 14 Oct 2026). Builds on 42 of its 73 references that are in the map. First posted on arXiv 18 Nov 2021.
Builds on
42 of 73 references.
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Citing papers per year: 2021: 1; 2022: 20; 2023: 67; 2024: 159; 2025: 204; 2026: 170.
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12 newest of 496 All 496 (JSON)