STORM-BORN: A Challenging Mathematical Derivations Dataset Curated via a Human-in-the-Loop Multi-Agent Framework
On the map: LLM reasoning → Mathematical reasoning
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Abstract (arXiv)
High-quality math datasets are crucial for advancing the reasoning abilities of large language models (LLMs). However, existing datasets often suffer from three key issues: outdated and insufficient challenging content, neglecting human-like reasoning, and limited reliability due to single-LLM generation. To address these, we introduce STORM-BORN, an ultra-challenging dataset of mathematical derivations sourced from cutting-edge academic papers, which includes dense human-like approximations and heuristic cues. To ensure the reliability and quality, we propose a novel human-in-the-loop, multi-agent data generation framework, integrating reasoning-dense filters, multi-agent collaboration, and human mathematicians' evaluations. We curated a set of 2,000 synthetic samples and deliberately selected the 100 most difficult problems. Even most advanced models like GPT-o1 solved fewer than 5% of them. Fine-tuning on STORM-BORN boosts accuracy by 7.84% (LLaMA3-8B) and 9.12% (Qwen2.5-7B). As AI approaches mathematician-level reasoning, STORM-BORN provides both a high-difficulty benchmark and a human-like reasoning training resource. Our code and dataset are publicly available at https://github.com/lwhere/STORM-BORN.
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 27 of its 43 references that are in the map. First posted on arXiv 2 Jun 2025.
Builds on
27 of 43 references.
Closest ancestors · 6
Same direction, newest first
- 2024FrontierMath: A Benchmark for Evaluating Advanced Mathematical Reasoning in AI7 Nov
- 2024Physics of Language Models: Part 2.1, Grade-School Math and the Hidden Reasoning Process29 Jul
- 2024LEAN-GitHub: Compiling GitHub LEAN repositories for a versatile LEAN prover24 Jul
- 2024GSM-Plus: A Comprehensive Benchmark for Evaluating the Robustness of LLMs as Mathematical Problem Solvers29 Feb
- 2024DeepSeekMath: Pushing the Limits of Mathematical Reasoning in Open Language Models5 Feb
- 2022A Survey of Deep Learning for Mathematical Reasoning20 Dec
Other references · 21
- 2023Llama 2: Open Foundation and Fine-Tuned Chat Modelscited by 13,028
- 2021Training Verifiers to Solve Math Word Problemscited by 10,109
- 2023Direct Preference Optimization: Your Language Model is Secretly a Reward Modelcited by 8,065
- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,371
- 2024Qwen2.5 Technical Reportcited by 4,942
- 2023Let's Verify Step by Stepcited by 3,789
- 2024OlympiadBench: A Challenging Benchmark for Promoting AGI with Olympiad-Level Bilingual Multimodal Scientific Problemscited by 1,136
- 2023Math-Shepherd: Verify and Reinforce LLMs Step-by-step without Human Annotationscited by 928
- 2024TinyLlama: An Open-Source Small Language Modelcited by 618
- 2021MiniF2F: a cross-system benchmark for formal Olympiad-level mathematicscited by 391
- 2025SmolLM2: When Smol Goes Big -- Data-Centric Training of a Small Language Modelcited by 335
- 2023Evaluating the Performance of Large Language Models on GAOKAO Benchmarkcited by 186
9 more
- 2021Proof Artifact Co-training for Theorem Proving with Language Modelscited by 132
- 2024Lean Workbook: A large-scale Lean problem set formalized from natural language math problemscited by 122
- 2024Twin-Merging: Dynamic Integration of Modular Expertise in Model Mergingcited by 116
- 2025Gold-medalist Performance in Solving Olympiad Geometry with AlphaGeometry2cited by 97
- 2016Annotating Derivations: A New Evaluation Strategy and Dataset for Algebra Word Problemscited by 28
- 2025Make LoRA Great Again: Boosting LoRA with Adaptive Singular Values and Mixture-of-Experts Optimization Alignmentcited by 23
- 2025Large Language-Geometry Model: When LLM meets Equivariancecited by 10
- 2024On Giant's Shoulders: Effortless Weak to Strong by Dynamic Logits Fusioncited by 9
- 2024FormulaReasoning: A Dataset for Formula-Based Numerical Reasoningcited by 2
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Citing papers per year: 2025: 1; 2026: 1.
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