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a fundamental and abstract way to describe mathematical entities and their relationships

a grammatical unit of one or more words, bearing minimal syntactic relation to the words that precede or follow it

refers to unruly and destructive behaviour

of a pharmaceutical agent is an assessment of the risk of fetal injury due to the pharmaceutical, if it is used as directed by the mother during pregnancy

a term used by the Nuclear Regulatory Commission of the United States to classify fissile materials

especially category theory, the category K-Vect has all vector spaces over a fixed field K as objects and K-linear transformations as morphisms

A category C is equipped with bifibrations if it has cofibrations and it's opposite category COP has so also

a category with finite products and finite coproducts is distributive when for every choice of objects A, B and C, the canonical map is an isomorphism

a classification used for most Western Hemisphere tropical cyclones that exceed the intensities of tropical depressions and tropical storms, and thereby become hurricanes

In mathematics, the category of sets, denoted as Set, is the category whose objects are all sets and whose morphisms are all functions

n-categories are a high-order generalization of the notion of category

a retailing concept in which the total range of products sold by a retailer is broken down into discrete groups of similar or related products

a Canadian specialty television channel which, as defined by the Canadian Radio-television and Telecommunications Commission, must be carried by all digital cable and direct broadcast satellite providers that have the capability to do so. Canadian co

a branch of mathematics, objects have set of morphisms between them, a closed category is a category where each set of morphisms is underlying to an object of the category itself

a category whose objects are topological spaces and whose morphisms are homotopy classes of continuous functions

in which two or more reagents are chemically bonded together to produce a single product

a topological space which, intuitively speaking, is very large and has "enough" points for certain limit processes

In category theory and its applications to other branches of mathematics, kernels are a generalization of the kernels of group homomorphisms and the kernels of module homomorphisms and certain other kernels from algebra

a former pupil at Eton College, England

a category whose hom-sets are replaced by objects from some other category, in a well-behaved manner

A Breed Group is a categorization of related breeds of animal by an overseeing organization, used to organize the showing of animals

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