Duel-Evolve: Reward-Free Test-Time Scaling via LLM Self-Preferences

Fuente: arXiv
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Hauptverfasser: Karlekar, Sweta, Zheng, Carolina, Saebo, Magnus, Beltran-Velez, Nicolas, Yu, Shuyang, Bowlan, John, Kucer, Michal, Blei, David
Format: Preprint
Veröffentlicht: 2026
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author Karlekar, Sweta
Zheng, Carolina
Saebo, Magnus
Beltran-Velez, Nicolas
Yu, Shuyang
Bowlan, John
Kucer, Michal
Blei, David
author_facet Karlekar, Sweta
Zheng, Carolina
Saebo, Magnus
Beltran-Velez, Nicolas
Yu, Shuyang
Bowlan, John
Kucer, Michal
Blei, David
contents Many applications seek to optimize LLM outputs at test time by iteratively proposing, scoring, and refining candidates over a discrete output space. Existing methods use a calibrated scalar evaluator for the target objective to guide search, but for many tasks such scores are unavailable, too sparse, or unreliable. Pairwise comparisons, by contrast, are often easier to elicit, still provide useful signal on improvement directions, and can be obtained from the LLM itself without external supervision. Building on this observation, we introduce Duel-Evolve, an evolutionary optimization algorithm that replaces external scalar rewards with pairwise preferences elicited from the same LLM used to generate candidates. Duel-Evolve aggregates these noisy candidate comparisons via a Bayesian Bradley-Terry model, yielding uncertainty-aware estimates of candidate quality. These quality estimates guide allocation of the comparison budget toward plausible optima using Double Thompson Sampling, as well as selection of high-quality parents to generate improved candidates. We evaluate Duel-Evolve on MathBench, where it achieves 20 percentage points higher accuracy over existing methods and baselines, and on LiveCodeBench, where it improves over comparable iterative methods by over 12 percentage points. Notably, the method requires no reward model, no ground-truth labels during search, and no hand-crafted scoring function. Results show that pairwise self-preferences provide strong optimization signal for test-time improvement over large, discrete output spaces.
format Preprint
id arxiv_https___arxiv_org_abs_2602_21585
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Duel-Evolve: Reward-Free Test-Time Scaling via LLM Self-Preferences
Karlekar, Sweta
Zheng, Carolina
Saebo, Magnus
Beltran-Velez, Nicolas
Yu, Shuyang
Bowlan, John
Kucer, Michal
Blei, David
Machine Learning
Artificial Intelligence
Computation and Language
Many applications seek to optimize LLM outputs at test time by iteratively proposing, scoring, and refining candidates over a discrete output space. Existing methods use a calibrated scalar evaluator for the target objective to guide search, but for many tasks such scores are unavailable, too sparse, or unreliable. Pairwise comparisons, by contrast, are often easier to elicit, still provide useful signal on improvement directions, and can be obtained from the LLM itself without external supervision. Building on this observation, we introduce Duel-Evolve, an evolutionary optimization algorithm that replaces external scalar rewards with pairwise preferences elicited from the same LLM used to generate candidates. Duel-Evolve aggregates these noisy candidate comparisons via a Bayesian Bradley-Terry model, yielding uncertainty-aware estimates of candidate quality. These quality estimates guide allocation of the comparison budget toward plausible optima using Double Thompson Sampling, as well as selection of high-quality parents to generate improved candidates. We evaluate Duel-Evolve on MathBench, where it achieves 20 percentage points higher accuracy over existing methods and baselines, and on LiveCodeBench, where it improves over comparable iterative methods by over 12 percentage points. Notably, the method requires no reward model, no ground-truth labels during search, and no hand-crafted scoring function. Results show that pairwise self-preferences provide strong optimization signal for test-time improvement over large, discrete output spaces.
title Duel-Evolve: Reward-Free Test-Time Scaling via LLM Self-Preferences
topic Machine Learning
Artificial Intelligence
Computation and Language
url https://arxiv.org/abs/2602.21585