
Explore computational interpretations of classical logic through Herbrand's Theorem, focusing on a language-theoretic representation using higher-order recursion schemes in classical sequent calculus.

An introduction to tensorial logic, exploring its relationship with dialogue games and categories. Refines linear logic and provides insights into dialogical interpretations of proofs and programs.

Explore orthologic with axioms, its proof theory, and algorithms. Discover generalized ortholattice reasoning and its applications in verification condition simplification and normalization.

Explore quantifiers and interpolation in orthologic, examining proof systems, quantifier elimination, and efficient interpolant computation for verification algorithms.

Explore proof schemas, refutational complexity, and cut structures in mathematical logic. Gain insights into CERES, ECA, and 1-SMA concepts for advanced theorem proving techniques.

Explore advanced concepts in pure model theory, including simple theory, invariant types, and symmetry, with expert insights from Itay Kaplan of The Hebrew University of Jerusalem.

Explore proof theory and its applications in mathematics, focusing on extracting computational content from nonconstructive proofs for practical problem-solving.

Explores the philosophical question of mathematical truth and provability, challenging conventional views with explicit examples of likely true but unprovable mathematical statements.

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.

Explore dialectica categories and their applications in logic, mathematics, and computer science with expert Valeria de Paiva in this insightful talk.

Explore the unique aspects of the Minimalist Foundation in formal mathematics, examining its peculiarities and implications for mathematical reasoning and proof construction.

Explore the significance of errors in mathematical proofs with Avi Wigderson, delving into their role in advancing quantum information and physics research.

Explore the significance of errors in mathematical proofs with Avi Wigderson. Gain insights into how mistakes contribute to advancing mathematical understanding and problem-solving techniques.

Explore the classic proof of sqrt(2)'s irrationality and discover its limitations when applied to rational numbers in this insightful mathematical analysis.

Explore approaches to settling seemingly independent mathematical problems, focusing on Gödel's incompleteness theorem and the Continuum Hypothesis.

Explore the art and science of constructing mathematical proofs, delving into logical reasoning, problem-solving techniques, and the foundations of formal verification.

Explore Differential Linear Logic fundamentals, key concepts, and applications in this comprehensive introduction by Marie Kerjean at CIRM's mathematical conference.

Explore fundamental concepts of mathematical logic, including propositional calculus, first-order logic, and formal reasoning techniques.