Implication details
Claim: If a category is countably distributive, then it is distributive.
Proof: This is trivial.
This implication has a dual.
Show 13 categories using this implication
- category of commutative algebras
- category of commutative rings
- category of small categories
- category of coproducts of Euclidean spaces
- category of finite-dimensional vector spaces
- category of finite-dimensional vector spaces [uncountable field]
- category of smooth manifolds
- category of metric spaces with continuous maps
- category of extended metric spaces
- category of partially ordered sets
- category of preordered sets
- category of quivers with finite components
- category of non-empty sets