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Séminaire - Frederike Lieven : À la recherche d'une « culture compatible avec notre époque » : les mathématiques modernes en France, RDA et RFA
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02 - Entropie et combinatoire : Le lemme de Shearer et le théorème de Brégman
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Séminaire - Carolin Antos : Reasoning with Specifics—the Use of Examples in Mathematics
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01 - Entropie et combinatoire : Axiomes et propriétés fondamentales de l'entropie
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Séminaire - La philosophie de la pratique des mathématiques - Mathématiques et profondeur
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06 - La théorie de la complexité II : Formules, programmes branchés et le théorème de Barrington
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Séminaire - La philosophie de la pratique des mathématiques - Structures et repères en mathématiques
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05 - La théorie de la complexité II : Relations moins évidentes entre les classes de complexité (II)
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Séminaire - La philosophie de la pratique des mathématiques - Intelligence artificielle et mathématiques – Comment les modèles de langage apprennent l'arithmétique
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04 - La théorie de la complexité II : Relations moins évidentes entre les classes de complexité (II)
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Séminaire - La philosophie de la pratique des mathématiques - Using AI and Code to Solve Olympiad Mathematics Problems
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03 - La théorie de la complexité II : Relations moins évidentes entre les classes de complexité (I)
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Séminaire - La philosophie de la pratique des mathématiques - Généraliser : comment le faire et pourquoi le faire
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02 - La théorie de la complexité II : Relations simples entre les classes de complexité
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Séminaire - La philosophie de la pratique des mathématiques - Silvia de Toffoli : How to Prove Things With Diagrams
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01 - La théorie de la complexité II : Introduction à plusieurs classes de complexité
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Séminaire - La philosophie de la pratique des mathématiques : Who Is Allowed to Participate? — On Justified epistemic Exclusions in Mathematics
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06 - La théorie de la complexité : La notion de preuve naturelle et la difficulté de montrer que P ≠ NP
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Séminaire - La philosophie de la pratique des mathématiques : Que signifie « penser » en mathématiques ?
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05 - La théorie de la complexité : Bornes inférieures pour des circuits monotones
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Séminaire - La philosophie de la pratique des mathématiques : Qu'est-ce qu'une preuve motivée ?
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04 - La théorie de la complexité : Bornes inférieures pour des circuits de profondeur constante
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Séminaire - La philosophie de la pratique des mathématiques : How to Apply Category Theory: from Physics to Epidemiology
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03 - La théorie de la complexité : Les circuits booléens et la classe P/poly
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Séminaire - La philosophie de la pratique des mathématiques : A Dialogical Account of Proofs in Mathematical Practice
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02 - La théorie de la complexité : La classe #P et la complexité du calcul du permanent d'une matrice 0-1
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Séminaire - La philosophie de la pratique des mathématiques : L'AI et l'avenir de la pratique des mathématiques
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01 - La théorie de la complexité : Les classes de complexité P et NP et les problèmes NP-complets
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06 - La combinatoire additive quadratique
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Séminaire - Stanislas Polu : Sur les capacités de raisonnement mathématique des modèles de langage
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05 - La combinatoire additive quadratique
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Séminaire : Les jugements sur le degré d'intérêt des énoncés mathématiques sont-ils nécessairement subjectifs ?
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04 - La combinatoire additive quadratique
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De la phénoménologie aux phénomènes mathématiques
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03 - La combinatoire additive quadratique
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Recipes and Instructions in Mathematical Proofs
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02 - La combinatoire additive quadratique
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La philosophie de la pratique des mathématiques : Quel rôle pour l'axiomatique aujourd'hui ?
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01 - La combinatoire additive quadratique
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06 - La combinatoire additive linéaire
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05 - La combinatoire additive linéaire
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04 - La combinatoire additive linéaire
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03 - La combinatoire additive linéaire
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02 - La combinatoire additive linéaire
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01 - La combinatoire additive linéaire
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06 - Outils de la combinatoire
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05 - Outils de la combinatoire
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04 - Outils de la combinatoire
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03 - Outils de la combinatoire
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02 - Outils de la combinatoire
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01 - Outils de la combinatoire
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Leçon inaugurale - Thimothy Gowers : Combinatoire
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