Research map / Large language models / Reasoning and chain of thought
Step-wise Rubric Rewards for LLM Reasoning
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Proposes SRaR, an RLVR framework that attributes rubric items (SUGGEST/PITFALL/BONUS) to individual reasoning steps, normalizes step rewards across rollouts, and adds them via a decoupled advantage on top of the outcome advantage, plus a 16K-problem contrastive-distilled rubric corpus.
Problem
Outcome-only RLVR gives no supervision over intermediate steps, and existing rubric-as-reward methods (RaR) collapse per-step verdicts into one response-level scalar, which mis-credits steps and invites rubric-gaming behaviors such as self-correction looping.
Approach
Attribute each rubric item to the reasoning step it judges, normalize per-step rubric rewards across rollouts, broadcast them only to that step's tokens, and keep them in a separate advantage term (decoupled from the outcome GRPO baseline) so rubric noise cannot inflate the group baseline.
Key results
- SRaR reaches 72.53 average on Qwen3-8B-Non-Thinking, +3.57 over RaR (68.96).
- On Qwen3-32B-Non-Thinking SRaR averages 75.81, +2.75 over RaR (73.06).
- Faithful Reasoning Rate on AIME 2025 rises from 34.5% (RaR) to 46.7%, and looping rate falls from 48.1% to 26.5%.
Surprising findings
- Removing cross-rollout step normalization collapses training to 56.76 average, below the base model on several benchmarks, with the model collapsing reasoning into a single step.
- Only 18.2% of steps in answer-correct responses are wrong, yet 49.9% of steps in answer-incorrect responses are correct, motivating step-level rewards.
Limitations
- Depends on external LLM judge for satisfaction and step attribution; judge errors propagate into rewards.
- Evaluated only on mathematical reasoning; other domains untested.
- Requires explicit step headers via format prompt and relies on GPT-5 for rubric generation.
Experimental setup
Datasets: DAPO math dataset AIME 2024 AIME 2025 AMC 2023 MATH500 Minerva Math OlympiadBench
Benchmarks: AIME 2024 AIME 2025 AMC 2023 MATH500 Minerva Math OlympiadBench
Metrics: Avg@32 accuracy average accuracy Faithful Reasoning Rate Misaligned Trajectory Rate looping rate step accuracy
Baselines: GRPO DAPO RaR GRPO-VPS RGR-GRPO
Builds on: GRPO DAPO Rubrics as Rewards (RaR) RGR-GRPO GRPO-VPS
Closest papers by meaning
- Reinforcement Learning with Verifiable Rewards Implicitly Incentivizes Correct Reasoning in Base LLMs (ICLR 2026 · similarity 0.92)
- Not Every Rubric Teaches Equally: Policy-Aware Rubric Rewards for RLVR (NeurIPS 2026 · similarity 0.91)
- RM-R1: Reward Modeling as Reasoning (ICLR 2026 · similarity 0.91)
- Self-Aligned Reward: Towards Effective and Efficient Reasoners (ICLR 2026 · similarity 0.91)
- RuCL: Stratified Rubric-Based Curriculum Learning for Multimodal Large Language Model Reasoning (ICML 2026 · similarity 0.91)
- The Surprising Effectiveness of Negative Reinforcement in LLM Reasoning (NeurIPS 2025 · similarity 0.91)
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