mlsanityData to 14 Oct 2026

Aristotle: Mastering Logical Reasoning with A Logic-Complete Decompose-Search-Resolve Framework

arXiv 2412.16953 ↗First posted 22 Dec 2024cs.CLcited by 15

On the map: LLM reasoning → Reasoning benchmarks and evaluation

Abstract (arXiv)

In the context of large language models (LLMs), current advanced reasoning methods have made impressive strides in various reasoning tasks. However, when it comes to logical reasoning tasks, major challenges remain in both efficacy and efficiency. This is rooted in the fact that these systems fail to fully leverage the inherent structure of logical tasks throughout the reasoning processes such as decomposition, search, and resolution. To address this, we propose a logic-complete reasoning framework, Aristotle, with three key components: Logical Decomposer, Logical Search Router, and Logical Resolver. In our framework, symbolic expressions and logical rules are comprehensively integrated into the entire reasoning process, significantly alleviating the bottlenecks of logical reasoning, i.e., reducing sub-task complexity, minimizing search errors, and resolving logical contradictions. The experimental results on several datasets demonstrate that Aristotle consistently outperforms state-of-the-art reasoning frameworks in both accuracy and efficiency, particularly excelling in complex logical reasoning scenarios. We will open-source all our code at https://llm-symbol.github.io/Aristotle/.

Key facts. Cited by 15 papers in the map (data through 14 Oct 2026). Placed in Reasoning benchmarks and evaluation, one of 17 directions in LLM reasoning. Builds on 0 of its 45 references that are in the map. First posted on arXiv 22 Dec 2024.

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  1. 2025PEA: Enhancing LLM Performance on Computational-Reasoning Tasks
  2. 2024A Closer Look at Logical Reasoning with LLMs: The Choice of Tool Matters
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  4. 2024LogicPrpBank: A Corpus for Logical Implication and Equivalence
  5. 2023Logic-LM: Empowering Large Language Models with Symbolic Solvers for Faithful Logical Reasoning
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  7. 2023Language Models can be Logical Solvers
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