
Bayesian Fine-tuning in Projected Subspaces
Researchers have cracked a persistent tension in efficient model adaptation: how to add uncertainty quantification to LoRA without ballooning parameter counts and destabilizing training. The new framework achieves Bayesian fine-tuning in extremely compressed parameter spaces, preserving LoRA's computational efficiency while solving the calibration problem that has made standard LoRA risky for high-stakes applications. This matters because it removes a key barrier to deploying uncertainty-aware models at scale, particularly relevant as practitioners increasingly need confidence estimates alongside predictions in production systems.62























