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PILAF: Optimal Human Preference Sampling for Reward Modeling

ICML 2025 · Reinforcement learning › RL from feedback · approach: Theory of RLHF · 0 citations (OpenAlex)

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Proposes PILAF, a preference-data sampling scheme that interpolates/extrapolates the policy and reference logits to generate response pairs, aligning the DPO/MLE gradient with oracle-value optimization, and validates it in iterative and online DPO on HH-RLHF.

Problem

RLHF reward modeling and DPO use preference data sampled uniformly from the current policy, which misaligns the MLE/DPO gradient with maximizing the oracle objective; the question is how to sample response pairs for human labeling to fix this.

Approach

Generate response pairs from policies tilted by the implicit reward (pi_theta * exp(+r) and pi_theta * exp(-r)), approximated token-wise as logit interpolation/extrapolation between the policy and reference (PILAF), so the MLE gradient matches the oracle-objective gradient to first order and the covariance aligns with the Hessian of J.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use PILAF sampling instead of Best-of-N samplingIterative DPO · HH-RLHF test setreward: -10.13 -> -9.80Helped
Use PILAF sampling instead of Hybrid samplingIterative DPO · HH-RLHF test setKL divergence: 22.86 -> 25.01Hurt
Use PILAF sampling instead of Hybrid samplingIterative DPO · HH-RLHF test setJ objective: -12.80 -> -12.30Helped
Use PILAF sampling instead of Vanilla samplingOnline DPO · HH-RLHF test setreward: -4.96 -> -4.88Helped
Use PILAF sampling instead of Best-of-N samplingOnline DPO · HH-RLHF test setKL divergence: 12.35 -> 15.42Hurt
Use PILAF sampling instead of Best-of-N samplingOnline DPO · HH-RLHF test setJ objective: -6.77 -> -6.42Helped

Surprising findings

Limitations

Experimental setup

Datasets: HH-RLHF

Benchmarks: HH-RLHF test set

Metrics: average reward (oracle proxy) KL divergence from reference objective J

Baselines: Vanilla sampling Best-of-N sampling with DPO reward Hybrid sampling (policy vs reference)

Builds on: DPO PPO iterative DPO online DPO Bradley-Terry model

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