LINC: A Neurosymbolic Approach for Logical Reasoning by Combining Language Models with First-Order Logic Provers
On the map: LLM reasoning → Reasoning benchmarks and evaluation
Abstract (arXiv)
Logical reasoning, i.e., deductively inferring the truth value of a conclusion from a set of premises, is an important task for artificial intelligence with wide potential impacts on science, mathematics, and society. While many prompting-based strategies have been proposed to enable Large Language Models (LLMs) to do such reasoning more effectively, they still appear unsatisfactory, often failing in subtle and unpredictable ways. In this work, we investigate the validity of instead reformulating such tasks as modular neurosymbolic programming, which we call LINC: Logical Inference via Neurosymbolic Computation. In LINC, the LLM acts as a semantic parser, translating premises and conclusions from natural language to expressions in first-order logic. These expressions are then offloaded to an external theorem prover, which symbolically performs deductive inference. Leveraging this approach, we observe significant performance gains on FOLIO and a balanced subset of ProofWriter for three different models in nearly all experimental conditions we evaluate. On ProofWriter, augmenting the comparatively small open-source StarCoder+ (15.5B parameters) with LINC even outperforms GPT-3.5 and GPT-4 with Chain-of-Thought (CoT) prompting by an absolute 38% and 10%, respectively. When used with GPT-4, LINC scores 26% higher than CoT on ProofWriter while performing comparatively on FOLIO. Further analysis reveals that although both methods on average succeed roughly equally often on this dataset, they exhibit distinct and complementary failure modes. We thus provide promising evidence for how logical reasoning over natural language can be tackled through jointly leveraging LLMs alongside symbolic provers. All corresponding code is publicly available at https://github.com/benlipkin/linc
Key facts. Cited by 168 papers in the map (data through 14 Oct 2026). Placed in Reasoning benchmarks and evaluation, one of 17 directions in LLM reasoning. Builds on 46 of its 92 references that are in the map. First posted on arXiv 23 Oct 2023.
Builds on
46 of 92 references.
Closest ancestors · 10
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- 2021Show Your Work: Scratchpads for Intermediate Computation with Language Models30 Nov
Other references · 36
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- 2022Program of Thoughts Prompting: Disentangling Computation from Reasoning for Numerical Reasoning Taskscited by 1,076
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- 2023Teaching Large Language Models to Self-Debugcited by 988
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- 2021A Neural Network Solves, Explains, and Generates University Math Problems by Program Synthesis and Few-Shot Learning at Human Levelcited by 96
- 2023Tractable Control for Autoregressive Language Generationcited by 65
- 2018A Survey on Semantic Parsingcited by 62
- 2018First Experiments with Neural Translation of Informal to Formal Mathematicscited by 53
- 2021Few-Shot Semantic Parsing with Language Models Trained On Codecited by 50
- 2019Exploration of Neural Machine Translation in Autoformalization of Mathematics in Mizarcited by 40
- 2022Entailer: Answering Questions with Faithful and Truthful Chains of Reasoningcited by 38
- 2022Formal Specifications from Natural Languagecited by 33
- 2019Integrating Learning and Reasoning with Deep Logic Modelscited by 21
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Citing papers per year: 2023: 2; 2024: 39; 2025: 67; 2026: 60.
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