💡 Words with a Similar Meaning to "Cocompletion"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| bicompletionnoun | (mathematics) The process that makes a category bicomplete. |
| cofibrationnoun | (mathematics) A particular form of mapping. A continuous mapping i:A→X, where A and X are topological spaces, is a cofibration if it satisfies the homotopy extension property with respect to all spaces Y. |
| μ-completionnoun | (mathematical analysis) A σ-algebra which is obtained as a "completion" of a given σ-algebra, which includes all subsets of the given measure space which simultaneously contain a member of the given σ-algebra and are contained by a member of the given σ-algebra, as long as the contained and containing measurable sets have the same measure, in which case the subset in question is assigned a measure equal to the common measure of its contained and containing measurable sets (so the measure is also being completed, in parallel with the σ-algebra). |
| colimitnoun | (category theory) The dual of a limit; the cocone of a diagram through which any other cocone of that same diagram can factor uniquely. |
| contactomorphismnoun | (mathematics) An isomorphism in the contact category. |
| comma categorynoun | (category theory) A category built out of a pair of functors that have the same codomain. |
| orthocomplementationnoun | (mathematics) An involution on a complemented lattice which is order-reversing and maps each element to a complement. |
| coimagenoun | (mathematics) The dual of the image of a morphism |
| full functornoun | (category theory) A functor which maps morphisms from its source to its target category in such a way that the restriction of that mapping to any source hom-set is surjective into the corresponding target hom-set. |
| bicategorynoun | (mathematics) A particular construct in category theory, used to extend the notion of category to handle the cases where the composition of morphisms is not (strictly) associative, but only associative up to an isomorphism. |
| categorynoun | A group, often named or numbered, to which items are assigned based on similarity or defined criteria. |
| cohomologynoun | (mathematics) A system of quotient groups associated to a topological space. |
| comorphismnoun | (mathematics) A mapping associated with a morphism that, when applied to every member of the morphism, results in the same value as the morphism applied to the image of every member. |
| cofinite topologynoun | (topology) A topology consisting of the empty set and all cofinite subsets of the underlying set. |
| coaugmentationnoun | (mathematics) A natural transformation from the identity functor to a certain endofunctor. |
| universal morphismnoun | (category theory) The terminal object of a comma category from a functor to a fixed object; or, dually, the initial object of a comma category from a fixed object to a functor. |
| cokernelnoun | (mathematics, category theory) The target of operatorname cokerf, denoted operatorname Cokerf. |
| complementationnoun | (grammar) The relationship of a phrase to its predicate |
| balanced categorynoun | (category theory) A category in which every bimorphism is an isomorphism. |
| cocategorynoun | (mathematics) The dual of a category. |
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