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From Simplicial Categories to Quasicategories
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Related lectures (34)
Limits and Colimits: Understanding Categories
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Explores limits and colimits in category theory, discussing their definitions, properties, and applications, including the non-existence of limits in certain categories and the relationships between limits and colimits under functors.
Introduction to Category Theory: Natural Transformations
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Introduces natural transformations in category theory through concrete examples from group theory.
Model Categories and Homotopy Theory: Functorial Connections
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Covers the relationship between model categories and homotopy categories through functors preserving structural properties.
Natural Transformations in Algebra
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Explores natural transformations in algebra, defining functors and isomorphisms.
Introduction to Category Theory: Adjunctions (Part 1)
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Explores the definition of adjunctions and the relationship between functors.
Active Learning Session
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Explores natural transformations in group theory and category theory, emphasizing functor composition and morphism composition.
Introduction to Category Theory: Natural Transformations
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Covers the concept of natural transformations between functors and their associativity.
Active Learning in Category Theory
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Explores examples of categories, morphisms, groupoids, and functors in category theory.
Group Actions and Functors
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Covers group quotient, group actions, and functors connecting sets and G-sets.
Natural Learning Session
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Explores coproducts, universal properties, and natural transformations in category theory.
Equivalences of Categories
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Explores examples of natural transformations, equivalence of categories, and adjunction with specific instances involving Un.
Free Abelian Groups: Group Theory
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Explores the concept of free abelian groups as an important left adjoint functor.
Group Theory: Adjoint Functors and G-sets
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Explores adjunction between functors, composition of applications, G-equivariance, and natural transformations in G-sets.
Singular Homology: First Properties
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Covers the first properties of singular homology and the preservation of decomposition and path-connected components in topological spaces.
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