Grounded Mathematical Proof Generation with Language Models
–Neural Information Processing Systems
Theorem proving in natural mathematical language - the mixture of symbolic and natural language used by humans - plays a central role in mathematical advances and education, and tests aspects of reasoning that are core to intelligence. Yet it has remained underexplored with modern generative models. We study largescale language models on two new generation tasks: suggesting the next step in a mathematical proof, and full proof generation.
Neural Information Processing Systems
Mar-19-2025, 06:14:57 GMT