Comparing Few to Rank Many: Active Human Preference Learning using Randomized Frank-Wolfe
On the map: LLM alignment / RLHF / preference optimisation → Reward modeling and RLHF
Abstract (arXiv)
We study learning of human preferences from a limited comparison feedback. This task is ubiquitous in machine learning. Its applications such as reinforcement learning from human feedback, have been transformational. We formulate this problem as learning a Plackett-Luce model over a universe of N choices from K-way comparison feedback, where typically K ll N. Our solution is the D-optimal design for the Plackett-Luce objective. The design defines a data logging policy that elicits comparison feedback for a small collection of optimally chosen points from all N choose K feasible subsets. The main algorithmic challenge in this work is that even fast methods for solving D-optimal designs would have O(N choose K) time complexity. To address this issue, we propose a randomized Frank-Wolfe (FW) algorithm that solves the linear maximization sub-problems in the FW method on randomly chosen variables. We analyze the algorithm, and evaluate it empirically on synthetic and open-source NLP datasets.
Key facts. Cited by 5 papers in the map (data through 7 Oct 2026). Placed in Reward modeling and RLHF, one of 10 directions in LLM alignment / RLHF / preference optimisation. Builds on 12 of its 60 references that are in the map. First posted on arXiv 27 Dec 2024.
Builds on
12 of 60 references.
Closest ancestors · 4
Same direction, newest first
- 2024Active Preference Optimization for Sample Efficient RLHF16 Feb
- 2023Open Problems and Fundamental Limitations of Reinforcement Learning from Human Feedback27 Jul
- 2023Beyond Reward: Offline Preference-guided Policy Optimization25 May
- 2023Principled Reinforcement Learning with Human Feedback from Pairwise or K-wise Comparisons26 Jan
Other references · 8
- 2019Sentence-BERT: Sentence Embeddings using Siamese BERT-Networkscited by 9,049
- 2018UMAP: Uniform Manifold Approximation and Projection for Dimension Reductioncited by 2,841
- 2023Is ChatGPT Good at Search? Investigating Large Language Models as Re-Ranking Agentscited by 356
- 2023Sample Efficient Preference Alignment in LLMs via Active Explorationcited by 18
- 2024Optimal Design for Human Preference Elicitationcited by 17
- 2022Provably Efficient Offline Reinforcement Learning with Trajectory-Wise Rewardcited by 13
- 2024Embedding-Aligned Language Modelscited by 9
- 2023Solving the Optimal Experiment Design Problem with Mixed-Integer Convex Methodscited by 2
Built on by
Citing papers per year: 2025: 4; 2026: 1.
5 papers.
- 2025FisherSFT: Data-Efficient Supervised Fine-Tuning of Language Models Using Information Gaincited by 14
- 2025Active Learning for Direct Preference Optimizationcited by 9
- 2025Less is More: Improving LLM Alignment via Preference Data Selectioncited by 4
- 2025Preference-based Reinforcement Learning beyond Pairwise Comparisons: Benefits of Multiple Optionscited by 2
- 2026MASS-DPO: Multi-negative Active Sample Selection for Direct Policy Optimizationcited by 1
- 2026MASS-DPO: Multi-negative Active Sample Selection for Direct Policy Optimization11 May 2026
- 2025Preference-based Reinforcement Learning beyond Pairwise Comparisons: Benefits of Multiple Options21 Oct 2025
- 2025FisherSFT: Data-Efficient Supervised Fine-Tuning of Language Models Using Information Gain20 May 2025
- 2025Active Learning for Direct Preference Optimization3 Mar 2025
- 2025Less is More: Improving LLM Alignment via Preference Data Selection20 Feb 2025
Similar, not cited
Close in wording, no citation either way
- 2023Making RL with Preference-based Feedback Efficient via Randomization
- 2025Bayesian Optimization from Human Feedback: Near-Optimal Regret Bounds
- 2024Direct Preference Optimization With Unobserved Preference Heterogeneity: The Necessity of Ternary Preferences
- 2025Direct Preference Optimization with Unobserved Preference Heterogeneity: The Necessity of Ternary Preferences
- 2024A Minimaximalist Approach to Reinforcement Learning from Human Feedback
- 2026Optimal Design for Active Preference Learning with Biased LLM Judges
- 2023A density estimation perspective on learning from pairwise human preferences
- 2024Reward Modeling with Ordinal Feedback: Wisdom of the Crowd