JT-Math: A Multi-Stage Framework for Advanced Mathematical Reasoning in Large Language Models
On the map: LLM reasoning → Mathematical reasoning
Abstract (arXiv)
Mathematical reasoning is a cornerstone of artificial general intelligence and a primary benchmark for evaluating the capabilities of Large Language Models (LLMs). While state-of-the-art models show promise, they often falter when faced with complex problems that demand deep conceptual understanding and intricate, multi-step deliberation. To address this challenge, we introduce JT-Math-8B, a series of open-source models comprising base, instruct, and thinking versions, built upon a systematic, multi-stage optimization framework. Our pre-training corpus is a high-quality, 210B-token dataset curated through a dedicated data pipeline that uses model-based validation to ensure quality and diversity. The Instruct Model is optimized for direct, concise answers through Supervised Fine-Tuning (SFT) and a GRPO-based reinforcement learning (RL) method. The Thinking Model is trained for complex problem-solving using a Long Chain-of-Thought (Long CoT) approach, combining SFT with a novel, multi-stage RL curriculum that progressively increases task difficulty and context length up to 32K tokens. JT-Math-8B achieves state-of-the-art results among open-source models of similar size, surpassing prominent models like OpenAI's O1-mini and GPT-4o , and demonstrating superior performance on competition-level mathematics.
Key facts. Cited by 2 papers in the map (data through 14 Oct 2026). Placed in Mathematical reasoning, one of 17 directions in LLM reasoning. Builds on 20 of its 34 references that are in the map. First posted on arXiv 26 Jul 2025.
Builds on
20 of 34 references.
Closest ancestors · 5
Same direction, newest first
- 2025AIMO-2 Winning Solution: Building State-of-the-Art Mathematical Reasoning Models with OpenMathReasoning dataset23 Apr
- 2025MegaMath: Pushing the Limits of Open Math Corpora3 Apr
- 2024AceMath: Advancing Frontier Math Reasoning with Post-Training and Reward Modeling19 Dec
- 2024Unleashing LLM Reasoning Capability via Scalable Question Synthesis from Scratch24 Oct
- 2024DeepSeekMath: Pushing the Limits of Mathematical Reasoning in Open Language Models5 Feb
Other references · 15
- 2021Training Verifiers to Solve Math Word Problemscited by 10,109
- 2025DeepSeek-R1: Incentivizing Reasoning Capability in LLMs via Reinforcement Learningcited by 6,330
- 2024Qwen2.5 Technical Reportcited by 4,942
- 2024GPT-4o System Cardcited by 4,588
- 2024OpenAI o1 System Cardcited by 1,244
- 2024OlympiadBench: A Challenging Benchmark for Promoting AGI with Olympiad-Level Bilingual Multimodal Scientific Problemscited by 1,136
- 2023LIMA: Less Is More for Alignmentcited by 1,100
- 2024Qwen2.5-Math Technical Report: Toward Mathematical Expert Model via Self-Improvementcited by 1,090
- 2025SmolLM2: When Smol Goes Big -- Data-Centric Training of a Small Language Modelcited by 335
- 2024DeepSeek-Coder-V2: Breaking the Barrier of Closed-Source Models in Code Intelligencecited by 331
- 2025OpenThoughts: Data Recipes for Reasoning Modelscited by 304
- 2025DeepMath-103K: A Large-Scale, Challenging, Decontaminated, and Verifiable Mathematical Dataset for Advancing Reasoningcited by 280
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Citing papers per year: 2025: 1; 2026: 1.
2 papers.
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Close in wording, no citation either way
- 2025A Survey on Large Language Models for Mathematical Reasoning
- 2026Mathematical Reasoning in Large Language Models: Benchmarks, Architectures, Evaluation, and Open Challenges
- 2025Large Language Models and Mathematical Reasoning Failures
- 2024Benchmarking Large Language Models for Math Reasoning Tasks
- 2025Mathematical Reasoning in Large Language Models: Assessing Logical and Arithmetic Errors across Wide Numerical Ranges
- 2025A Practical Two-Stage Recipe for Mathematical LLMs: Maximizing Accuracy with SFT and Efficiency with Reinforcement Learning
- 2024Large Language Models for Mathematical Reasoning: Progresses and Challenges
- 2025Evaluating Mathematical Reasoning Across Large Language Models: A Fine-Grained Approach