Linked from

The 10 pages that link to Category, each with the reason it gives.

• Category theoryBroader topic: This is the basic structure category theory studies.

• FunctorNarrower topic: Functors act between categories and preserve their identities and composition.

• MonoidRelated: A monoid is exactly a category with one object.

• Commutative diagramNarrower topic: A commutative diagram is drawn inside a category, whose composition determines what its paths mean.

• MorphismRelated: A category specifies which morphisms exist and how they compose.

• Yoneda lemmaBroader topic: The theorem is stated for objects and morphisms belonging to a category.

• Opposite categoryNarrower topic: The opposite category is built from a category by reversing its morphisms.

• Forgetful functorNarrower topic: A forgetful functor compares two categories by mapping their objects and morphisms.

• Cartesian closed categoryNarrower topic: Cartesian closed categories add products and exponentials to this basic structure.

• Initial and terminal objectsNarrower topic: Initiality and terminality are defined relative to a category’s objects and morphisms.