Titlebook: Intelligent Computer Mathematics; 17th International C Andrea Kohlhase,Laura Kovács Conference proceedings 2024 The Editor(s) (if applicabl

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Using Large Language Models to Automate Annotation and Part-of-Math Tagging of Math Equationsquations. Traditional methods for math term annotation and POM tagging rely heavily on manually crafted rules and limited datasets, which often result in scalability issues and insufficient adaptability to new domains. In contrast, LLMs, with their vast knowledge and advanced natural language unders

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Automated Mathematical Discovery and Verification: Minimizing Pentagons in the Planer verification. Our focus is a discrete geometry problem: . ., . . . In the first stage toward tackling this problem, automated reasoning tools guide discovery and conjectures: we use SAT-based tools to find abstract configurations of points that would induce few pentagons. Afterward, we use Operati

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A Formalization of All Notions in the Statement of a Theorem by Deligneo a weight . eigenform. The case of this theorem for . is an important part of the Wiles/Taylor-Wiles proof of Fermat’s Last Theorem. The statement of Deligne’s theorem involves diverse mathematical notions like Galois representations and modular forms. Apart from some proof obligations in some of t

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Formalizing Finite Ramsey Theory in Lean 4pular benchmark for interactive theorem provers (ITPs) and many applications of finite Ramsey theory are found in automated reasoning (AR). Nevertheless, to the best of our knowledge there is no single theory collecting all current knowledge on small Ramsey numbers in a way that resembles the conven