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free category
(category theory) A category that is induced by a multidigraph thus: it has as its objects the vertices of the multidigraph and its morphisms are paths in the multidigraph; composition of morphisms is concatenation of paths, as long as the end of one path coincides with the beginning of the other path; an identity morphism of an object is an “empty path” at that vertex.
small category
(category theory) A category such that all of its objects form a set and all of its morphisms form a set.
discrete category
(category theory) A category whose morphisms are all identity morphisms.
Goguen category
(set theory) A fuzzy kind of category in which membership is determined not in binary (true-or-false) fashion but by a more general interval.
category errors
plural of category error
category error
grammatical category
sub-category
Alternative spelling of subcategory
balanced category
(category theory) A category in which every bimorphism is an isomorphism.
functor category
(category theory) A category whose objects are functors (from some fixed given domain category to some fixed given codomain category) and whose morphisms are natural transformations.