category of categories

  • 121Help:Category — For guidelines on the use of categories in Wikipedia, see Wikipedia:Categorization. For a basic readers guide see Help:Categories. For quick answers, see the readers FAQ or the editors FAQ on categories. Wikipedia namespaces Basic namespaces Talk …

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  • 122Fibred category — Fibred categories are abstract entities in mathematics used to provide a general framework for descent theory. They formalise the various situations in geometry and algebra in which inverse images (or pull backs) of objects such as vector bundles …

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  • 123Théorie des catégories — La théorie des catégories étudie les structures mathématiques et les relations qu elles entretiennent. Les catégories sont utilisées dans la plupart des branches mathématiques et dans certains secteurs de l informatique théorique et en… …

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  • 124Comma category — In mathematics, a comma category (a special case being a slice category) is a construction in category theory. It provides another way of looking at morphisms: instead of simply relating objects of a category to one another, morphisms become… …

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  • 125Monoidal category — In mathematics, a monoidal category (or tensor category) is a category C equipped with a bifunctor ⊗ : C × C → C which is associative, up to a natural isomorphism, and an object I which is both a left and right identity for ⊗, again up to a… …

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  • 126Higher category theory — is the part of category theory at a higher order, which means that some equalities are replaced by explicit arrows in order to be able to explicitly study the structure behind those equalities. Contents 1 Strict higher categories 2 Weak higher… …

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  • 127Outline of category theory — The following outline is provided as an overview of and guide to category theory: Category theory – area of study in mathematics that examines in an abstract way the properties of particular mathematical concepts, by formalising them as… …

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  • 1282-category — In category theory, a 2 category is a category with morphisms between morphisms ; that is, where each hom set itself carries the structure of a category. It can be formally defined as a category enriched over Cat (the category of categories and… …

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