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Self-rewarding correction for mathematical reasoning

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arxiv 2502.19613 v1 pith:X3EKF6HQ submitted 2025-02-26 cs.AI cs.LG

classification cs.AIcs.LG
keywords modelsreasoningself-rewardingself-correctionoutputsallowsapproachdata
verification ladder T0 review T1 audit T2 compute T3 formal
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We study self-rewarding reasoning large language models (LLMs), which can simultaneously generate step-by-step reasoning and evaluate the correctness of their outputs during the inference time-without external feedback. This integrated approach allows a single model to independently guide its reasoning process, offering computational advantages for model deployment. We particularly focus on the representative task of self-correction, where models autonomously detect errors in their responses, revise outputs, and decide when to terminate iterative refinement loops. To enable this, we propose a two-staged algorithmic framework for constructing self-rewarding reasoning models using only self-generated data. In the first stage, we employ sequential rejection sampling to synthesize long chain-of-thought trajectories that incorporate both self-rewarding and self-correction mechanisms. Fine-tuning models on these curated data allows them to learn the patterns of self-rewarding and self-correction. In the second stage, we further enhance the models' ability to assess response accuracy and refine outputs through reinforcement learning with rule-based signals. Experiments with Llama-3 and Qwen-2.5 demonstrate that our approach surpasses intrinsic self-correction capabilities and achieves performance comparable to systems that rely on external reward models.

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Cited by 20 Pith papers

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    Epi2Diff extracts cognitive episode sequences from LRM reasoning traces and combines them with semantic features to predict human item difficulty, outperforming baselines on four educational datasets.

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    ReSum's contrastive RL branching on self-summarization points improves LLM math reasoning accuracy by about 4% and shortens rollouts by about 18.6% across tested backbones.

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  8. Can LLMs Learn to Reason Robustly under Noisy Supervision?

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    CPMobius uses iterative coach-player reinforcement learning to improve mathematical reasoning in LLMs without external training data, yielding +4.9 average accuracy gains on Qwen2.5-Math-7B-Instruct.

  11. CPMobius: Iterative Coach-Player Reasoning for Data-Free Reinforcement Learning

    cs.CL 2026-02 conditional novelty 6.0 of 10

    A cooperative Coach–Player RL loop, rewarded by Player validation-progress, lifts math reasoning by 2–5 points while the Player trains only on self-generated pseudo-labeled tasks.

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    cs.LG 2025-10 conditional novelty 6.0 of 10

    Self-rewarding RL can be stabilized by ensembling multiple policy models' majority-vote rewards, reaching within 3.6% of verifiable-reward RL on math benchmarks.

  13. LightReasoner: Can Small Language Models Teach Large Language Models Reasoning?

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    LightReasoner distills supervision signals from SLM-LLM behavioral divergence to improve LLM reasoning on math benchmarks with up to 28.1% accuracy gains and 90-99% reductions in resources.

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  17. Internalizing Outcome Supervision into Process Supervision: A New Paradigm for Reinforcement Learning for Reasoning

    cs.LG 2026-04 unverdicted novelty 5.0 of 10

    A method internalizes outcome supervision into process supervision by extracting step-level learning signals from failed reasoning trajectories during reinforcement learning.

  18. ACE: Self-Evolving LLM Coding Framework via Adversarial Unit Test Generation and Preference Optimization

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    ACE introduces a solver-adversary loop where an LLM generates both candidate programs and adversarial tests, using execution outcomes for preference optimization to achieve 3-7% pass@1 gains on code benchmarks without...

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    cs.CL 2026-06 unverdicted novelty 4.0 of 10

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  20. rePIRL: Learn PRM with Inverse RL for LLM Reasoning

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    rePIRL learns token-level process rewards for LLM reasoning via a guided-cost-learning-style IRL objective, and shows these rewards improve reasoning policies on math/coding benchmarks.

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