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Explore theory-oriented mathematics with Juan Meleiro in this insightful seminar, delving into advanced concepts and their applications in modern mathematical research.
Explore mathematical modeling using SageMath, focusing on categories, axioms, and constructions. Learn to apply these concepts for both enjoyment and practical applications.
Explore linear algebra concepts through interactive gameplay in Lean, enhancing mathematical understanding and problem-solving skills.
Explore the Hierarchy Builder DSL for Coq and its application in constructing measure theory and Lebesgue measure, with insights for potential adaptations to other proof assistants.
Explores formalizing Carleson's theorem on Fourier series convergence, discussing its significance, challenges, and recent generalizations in metric spaces using the Lean theorem prover.
Explore the formalisation of advanced mathematics using Isabelle/HOL, discussing accomplishments and conclusions from a six-year research project and its unique considerations.
Explore advanced type theory concepts combining Higher-Order Logic, dependent types, and subtyping for enhanced formal reasoning and theorem proving capabilities.
Explore tools and challenges in programming mathematics with Georges Gonthier, delving into innovative approaches for formalizing complex mathematical concepts.
Explore the intersection of blockchain technology and elliptic curve cryptography, focusing on verification methods for secure and efficient computations in decentralized systems.
Explores formalizing theories beyond mathematics, emphasizing legal and ethical domains for AI control. Discusses intelligent cut-introduction in proof automation and advocates for increased focus on free logic and counter-model finding.
Explore condensed mathematics in Mathlib with Dagur Asgeirsson, delving into advanced mathematical concepts and their implementation in the Lean theorem prover's mathematics library.
Explore ELPI, a programming language for implementing type-checkers and elaborators. Learn its features, applications, and potential in theorem proving and meta-programming.
Learn to create interactive visualizations and widgets for the Lean 4 proof assistant, enhancing mathematical communication and exploration of formal proofs and computations.
Explore the aesthetics of mathematical formalization, examining how beauty in mathematics adapts to mechanization and automation, with illustrative examples of elegant definitions and proofs.
Tools for transforming informal mathematics to formal and vice versa, aiming to enhance mathematical understanding. Explores Lean blueprint infrastructure and Informal Lean for collaborative formalization projects and customizable proof detailing.
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