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Disentangling Optimization Scale from Preference Scale in DPO

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TL;DR - This paper shows that DPO’s β parameter conflates preference-noise scaling with optimization step scaling, making policy deviation and loss comparisons difficult to interpret. It proposes a centered-softplus reformulation that separates these effects for more controllable alignment training.

  • At a fixed learning rate, policy KL divergence from the reference is non-monotonic in β: near zero in a small-β dead zone, maximal at an intermediate β, then lower again.
  • Similar DPO loss curves across different β values can correspond to several-fold differences in policy KL divergence.
  • The proposed objective is argmin-equivalent to DPO for β > 0 while allowing preference-noise scale and learning-rate effects to be tuned independently.
  • Its normalized form has a continuous β → 0 limit that becomes a linear preference-margin objective.

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Disentangling Optimization Scale from Preference Scale in DPO

arXiv cs.LG Ivan Kruzhilov 2026-08-27 arXiv:2608.27032
Public signals Semantic Scholar citations 0 · Semantic Scholar influential citations 0
Providers: Hugging Face · N/A OpenAlex · N/A Publisher · N/A Semantic Scholar · Citations 0 · Influential citations 0 X · N/A Fetched 2026-08-28 14:14:00.721593 UTC

TL;DR - This paper shows that DPO’s β parameter conflates preference-noise scaling with optimization step scaling, making policy deviation and loss comparisons difficult to interpret. It proposes a centered-softplus reformulation that separates these effects for more controllable alignment training.

  • At a fixed learning rate, policy KL divergence from the reference is non-monotonic in β: near zero in a small-β dead zone, maximal at an intermediate β, then lower again.
  • Similar DPO loss curves across different β values can correspond to several-fold differences in policy KL divergence.
  • The proposed objective is argmin-equivalent to DPO for β > 0 while allowing preference-noise scale and learning-rate effects to be tuned independently.
  • Its normalized form has a continuous β → 0 limit that becomes a linear preference-margin objective.
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