Zero morphism

Related lectures (32)

Introduces the theory of categories through examples and discusses the product of categories.

Covers examples of categories like sets, groups, and vector spaces, exploring composition and product formation.

Covers the construction of homotopy categories from quasicategories, including definitions, compositions, and homotopy relations.

Covers the sheafification process of presheaves, emphasizing injectivity and surjectivity.

Covers defining morphisms between affine algebraic varieties and constructing morphisms using algebraic homomorphisms.

Explores operations on abelian groups, Homomorphisms, adjoints, and morphisms in group theory.

Provides an overview of categories, functors, and natural transformations in mathematics.

Covers morphism of schemes, affine covering, integral homomorphism, and properties of finite maps.

Covers modern algebraic geometry, including algebraic sets, morphisms, and projective algebraic sets.

Covers morphisms with lifting properties, pushouts, pullbacks, and the uniqueness in the universal property of pushouts.

Explores how left adjoints preserve coproducts in category theory with detailed proofs and morphism diagrams.

Discusses the formulation of G-morphisms within vector spaces and topological spaces.

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