Implication details
Claim: If a category is a dual generalized variety, then it has cosifted limits.
Proof: This follows from the dual implication.
This implication has a dual.
Show 24 categories using this implication
- category of finitely generated abelian groups
- delooping of the bicyclic monoid
- delooping of the double bicyclic monoid
- delooping of the additive monoid of natural numbers
- simplex category
- category of finite sets and injections
- category of finite sets and surjections
- category of finite abelian groups
- category of finite groups
- category of finite ordered sets
- category of finite sets
- category of finite-dimensional vector spaces
- category of finite-dimensional vector spaces [countable field]
- category of finite-dimensional vector spaces [finite field]
- category of finite-dimensional vector spaces [uncountable field]
- category of finitely generated projective modules over the ring of dual numbers
- category of sets with finite-to-one maps
- category of combinatorial species
- category of large vector spaces over a large field with a small basis
- category of finite Z-sets
- walking commutative square
- walking composable pair
- walking coreflexive pair
- walking morphism