GSM-Plus: A Comprehensive Benchmark for Evaluating the Robustness of LLMs as Mathematical Problem Solvers
On the map: LLM reasoning → Mathematical reasoning
Abstract (arXiv)
Large language models (LLMs) have achieved impressive performance across various mathematical reasoning benchmarks. However, there are increasing debates regarding whether these models truly understand and apply mathematical knowledge or merely rely on shortcuts for mathematical reasoning. One essential and frequently occurring evidence is that when the math questions are slightly changed, LLMs can behave incorrectly. This motivates us to evaluate the robustness of LLMs' math reasoning capability by testing a wide range of question variations. We introduce the adversarial grade school math (GSM-Plus) dataset, an extension of GSM8K augmented with various mathematical perturbations. Our experiments on 25 LLMs and 4 prompting techniques show that while LLMs exhibit different levels of math reasoning abilities, their performances are far from robust. In particular, even for problems that have been solved in GSM8K, LLMs can make mistakes when new statements are added or the question targets are altered. We also explore whether more robust performance can be achieved by composing existing prompting methods, in which we try an iterative method that generates and verifies each intermediate thought based on its reasoning goal and calculation result.
Key facts. Cited by 155 papers in the map (data through 7 Oct 2026). Placed in Mathematical reasoning, one of 17 directions in LLM reasoning. Builds on 33 of its 54 references that are in the map. First posted on arXiv 29 Feb 2024.
Builds on
33 of 54 references.
Closest ancestors · 8
Same direction, newest first
- 2024Large Language Models for Mathematical Reasoning: Progresses and Challenges31 Jan
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- 2023MinT: Boosting Generalization in Mathematical Reasoning via Multi-View Fine-Tuning16 Jul
- 2022NumGLUE: A Suite of Fundamental yet Challenging Mathematical Reasoning Tasks12 Apr
Other references · 25
- 2020Language Models are Few-Shot Learnerscited by 32,199
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- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,203
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- 2023Self-Refine: Iterative Refinement with Self-Feedbackcited by 3,317
- 2023Sparks of Artificial General Intelligence: Early experiments with GPT-4cited by 2,579
- 2023Code Llama: Open Foundation Models for Codecited by 2,105
- 2022Least-to-Most Prompting Enables Complex Reasoning in Large Language Modelscited by 1,397
- 2022Program of Thoughts Prompting: Disentangling Computation from Reasoning for Numerical Reasoning Taskscited by 1,057
- 2021Are NLP Models really able to Solve Simple Math Word Problems?cited by 861
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- 2017Program Induction by Rationale Generation : Learning to Solve and Explain Algebraic Word Problemscited by 642
- 2022Decomposed Prompting: A Modular Approach for Solving Complex Taskscited by 554
- 2020BERT-ATTACK: Adversarial Attack Against BERT Using BERTcited by 488
- 2023MAmmoTH: Building Math Generalist Models through Hybrid Instruction Tuningcited by 483
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- 2021MiniF2F: a cross-system benchmark for formal Olympiad-level mathematicscited by 380
- 2021A Diverse Corpus for Evaluating and Developing English Math Word Problem Solverscited by 314
- 2023Language to Rewards for Robotic Skill Synthesiscited by 307
- 2023Are Large Language Models Really Robust to Word-Level Perturbations?cited by 32
- 2023MathAttack: Attacking Large Language Models Towards Math Solving Abilitycited by 31
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Citing papers per year: 2024: 23; 2025: 75; 2026: 57.
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- 2026Assessing Adversarial Robustness of Latent Reasoning Models3 Sep 2026
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- 2026Reward-Gated On-Policy Distillation4 Jul 2026
- 2026Invariant Reasoning Directions in Latent Trajectories of Language Models28 Jun 2026
- 2026Search for Truth from Reasoning: A Dynamic Representation Editing Framework for Steering LLM Trajectories26 Jun 2026
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