MGSM-Pro: A Simple Strategy for Robust Multilingual Mathematical Reasoning Evaluation
On the map: LLM reasoning → Mathematical reasoning
Abstract (arXiv)
Large language models have made substantial progress in mathematical reasoning. However, benchmark development for multilingual evaluation has lagged behind English in both difficulty and recency. Recently, GSM-Symbolic showed a strong evidence of high variance when models are evaluated on different instantiations of the same question; however, the evaluation was conducted only in English. In this paper, we introduce MGSM-Pro, an extension of MGSM dataset with GSM-Symbolic approach. Our dataset provides five instantiations per MGSM question by varying names, digits and irrelevant context. Evaluations across nine languages reveal that many low-resource languages suffer large performance drops when tested on digit instantiations different from those in the original test set. We further find that models robustness in HRL setting do not necessarily translate to LRL. Moreover, proprietary models, such as Gemini 2.5 Flash and GPT-4.1 are less robust to digit, whereas Gemini 3.0 Pro is more robust. Among open models, GPT-OSS 120B and DeepSeek v3 show stronger robustness. Based on these findings, we recommend evaluating each problem using at least five digit-varying instantiations to obtain a more robust and realistic assessment of math reasoning.
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). Placed in Mathematical reasoning, one of 17 directions in LLM reasoning. Builds on 19 of its 33 references that are in the map. First posted on arXiv 29 Jan 2026.
Builds on
19 of 33 references.
Closest ancestors · 3
Same direction, newest first
- 2025PolyMath: Evaluating Mathematical Reasoning in Multilingual Contexts25 Apr
- 2022Language Models are Multilingual Chain-of-Thought Reasoners6 Oct
- 2022NumGLUE: A Suite of Fundamental yet Challenging Mathematical Reasoning Tasks12 Apr
Other references · 16
- 2023GPT-4 Technical Reportcited by 18,396
- 2021Training Verifiers to Solve Math Word Problemscited by 10,109
- 2025Qwen3 Technical Reportcited by 8,820
- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,371
- 2025Gemini 2.5: Pushing the Frontier with Advanced Reasoning, Multimodality, Long Context, and Next Generation Agentic Capabilitiescited by 3,796
- 2024Gemma 2: Improving Open Language Models at a Practical Sizecited by 1,998
- 2025Gemma 3 Technical Reportcited by 1,824
- 2025gpt-oss-120b & gpt-oss-20b Model Cardcited by 1,386
- 2025OpenAI GPT-5 System Cardcited by 989
- 2021Are NLP Models really able to Solve Simple Math Word Problems?cited by 878
- 2023Large Language Models Can Be Easily Distracted by Irrelevant Contextcited by 841
- 2024DeepSeek-V3 Technical Reportcited by 811
4 more
- 2021A Diverse Corpus for Evaluating and Developing English Math Word Problem Solverscited by 318
- 2024IrokoBench: A New Benchmark for African Languages in the Age of Large Language Modelscited by 43
- 2025Language Matters: How Do Multilingual Input and Reasoning Paths Affect Large Reasoning Models?cited by 20
- 2025ArithmAttack: Evaluating Robustness of LLMs to Noisy Context in Math Problem Solvingcited by 13
Built on by
Citing papers per year: 2026: 3.
3 papers.
- 2026ReverseMath: Answer Inversion for Scalable and Verifiable Mathematical Problem Generationcited by 0
- 2026More Capable, Less Faithful: A Multilingual Analysis of Mathematical (Un)Solvability Detection in LLMscited by 0
- 2026Multilingual GSM-Symbolic: What determines capability transfer across languages?cited by 0
- 2026Multilingual GSM-Symbolic: What determines capability transfer across languages?2 Oct 2026
- 2026More Capable, Less Faithful: A Multilingual Analysis of Mathematical (Un)Solvability Detection in LLMs31 Aug 2026
- 2026ReverseMath: Answer Inversion for Scalable and Verifiable Mathematical Problem Generation26 May 2026
Similar, not cited
Close in wording, no citation either way
- 2024GSM-Symbolic: Understanding the Limitations of Mathematical Reasoning in Large Language Models
- 2025Mathematical Reasoning in Large Language Models: Assessing Logical and Arithmetic Errors across Wide Numerical Ranges
- 2025Evaluating Mathematical Reasoning Across Large Language Models: A Fine-Grained Approach
- 2026More Accurate or More Efficient? Evaluating Locally Deployed Compact Open-Weight Language Models for Mathematical Reasoning
- 2025MathMist: A Parallel Multilingual Benchmark Dataset for Mathematical Problem Solving and Reasoning
- 2024Evaluating Mathematical Reasoning of Large Language Models: A Focus on Error Identification and Correction
- 2025Understand, Solve and Translate: Bridging the Multilingual Mathematical Reasoning Gap
- 2024MARIO: MAth Reasoning with code Interpreter Output -- A Reproducible Pipeline