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Optimizing Length Compression in Large Reasoning Models

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Large Reasoning Models (LRMs) have achieved remarkable success, yet they often suffer from producing unnecessary and verbose reasoning chains. We identify a core aspect of this issue as "invalid thinking" -- models tend to repeatedly double-check their work after having derived the correct answer. To address this specific inefficiency, we move beyond the general principles of Efficacy and Efficiency to propose two new, fine-grained principles: Brevity, which advocates for eliminating redundancy, and Sufficiency, which ensures critical reasoning steps are preserved. Guided by these principles, we introduce LC-R1, a post-training method based on Group Relative Policy Optimization (GRPO). LC-R1 employs a novel combination of a Length Reward for overall conciseness and a Compress Reward that is specifically designed to remove the invalid portion of the thinking process. Extensive experiments on multiple reasoning benchmarks demonstrate that LC-R1 achieves a significant reduction in sequence length (~50%) with only a marginal (~2%) drop in accuracy, achieving a favorable trade-off point on the Pareto frontier that prioritizes high compression. Our analysis further validates the robustness of LC-R1 and provides valuable insights for developing more powerful yet computationally efficient LRMs. Our code is released at https://github.com/zxiangx/LC-R1.

Zhengxiang Cheng, Dongping Chen, Mingyang Fu, Tianyi Zhou• 2025

Related benchmarks

TaskDatasetResultRank
Mathematical ReasoningGSM8K
Accuracy85.43
499
Mathematical ReasoningMinerva--
138
Math ReasoningGSM8K
Accuracy88.1
126
Mathematical ReasoningAIME24
Pass@1 Accuracy46
82
Math ReasoningMATH 500
Accuracy90.4
60
Mathematical ReasoningAIME 2024
Pass@151.7
54
Mathematical ReasoningAMC 23
Pass@1 Accuracy74.2
48
Math ReasoningOlympiadBench
Accuracy64.1
44
Mathematical ReasoningMath Benchmarks Aggregate
Accuracy (Avg)75.33
40
Mathematical ReasoningOlympiadBench
Pass@141.4
39
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