GSM-Symbolic: Understanding the Limitations of Mathematical Reasoning in Large Language Models
On the map: LLM reasoning → Mathematical reasoning
Abstract (arXiv)
Recent advancements in Large Language Models (LLMs) have sparked interest in their formal reasoning capabilities, particularly in mathematics. The GSM8K benchmark is widely used to assess the mathematical reasoning of models on grade-school-level questions. While the performance of LLMs on GSM8K has significantly improved in recent years, it remains unclear whether their mathematical reasoning capabilities have genuinely advanced, raising questions about the reliability of the reported metrics. To address these concerns, we conduct a large-scale study on several SOTA open and closed models. To overcome the limitations of existing evaluations, we introduce GSM-Symbolic, an improved benchmark created from symbolic templates that allow for the generation of a diverse set of questions. GSM-Symbolic enables more controllable evaluations, providing key insights and more reliable metrics for measuring the reasoning capabilities of models.Our findings reveal that LLMs exhibit noticeable variance when responding to different instantiations of the same question. Specifically, the performance of all models declines when only the numerical values in the question are altered in the GSM-Symbolic benchmark. Furthermore, we investigate the fragility of mathematical reasoning in these models and show that their performance significantly deteriorates as the number of clauses in a question increases. We hypothesize that this decline is because current LLMs cannot perform genuine logical reasoning; they replicate reasoning steps from their training data. Adding a single clause that seems relevant to the question causes significant performance drops (up to 65%) across all state-of-the-art models, even though the clause doesn't contribute to the reasoning chain needed for the final answer. Overall, our work offers a more nuanced understanding of LLMs' capabilities and limitations in mathematical reasoning.
Key facts. Cited by 533 papers in the map (data through 7 Oct 2026). Placed in Mathematical reasoning, one of 17 directions in LLM reasoning. Builds on 29 of its 44 references that are in the map. First posted on arXiv 7 Oct 2024.
Builds on
29 of 44 references.
Closest ancestors · 7
Same direction, newest first
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- 2024GSM-Plus: A Comprehensive Benchmark for Evaluating the Robustness of LLMs as Mathematical Problem Solvers29 Feb
- 2024Evaluating LLMs' Mathematical and Coding Competency through Ontology-guided Interventions17 Jan
- 2022A Causal Framework to Quantify the Robustness of Mathematical Reasoning with Language Models21 Oct
Other references · 22
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- 2024On Limitations of the Transformer Architecturecited by 63
- 2024Apple Intelligence Foundation Language Modelscited by 22
- 2024Limits of Deep Learning: Sequence Modeling through the Lens of Complexity Theorycited by 19
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