Matches in DBpedia 2016-04 for { ?s ?p "In mathematics, a complete category is a category in which all small limits exist. That is, a category C is complete if every diagram F : J → C where J is small has a limit in C. Dually, a cocomplete category is one in which all small colimits exist. A bicomplete category is a category which is both complete and cocomplete.The existence of all limits (even when J is a proper class) is too strong to be practically relevant."@en }
Showing triples 1 to 2 of
2
with 100 triples per page.
- Complete_category comment "In mathematics, a complete category is a category in which all small limits exist. That is, a category C is complete if every diagram F : J → C where J is small has a limit in C. Dually, a cocomplete category is one in which all small colimits exist. A bicomplete category is a category which is both complete and cocomplete.The existence of all limits (even when J is a proper class) is too strong to be practically relevant.".
- Q4370335 comment "In mathematics, a complete category is a category in which all small limits exist. That is, a category C is complete if every diagram F : J → C where J is small has a limit in C. Dually, a cocomplete category is one in which all small colimits exist. A bicomplete category is a category which is both complete and cocomplete.The existence of all limits (even when J is a proper class) is too strong to be practically relevant.".