Implication details
Claim: If a category is dually finitary algebraic, then it is locally finitely copresentable.
Proof: This follows from the dual implication.
This implication has a dual.
Show 17 categories using this implication
- trivial category
- delooping of the additive monoid of natural numbers
- category of sets equipped with an irreflexive binary relation
- category of sets equipped with a symmetric irreflexive binary relation
- category of compact Hausdorff spaces
- category of finite sets and surjections
- category of finite ordered sets
- partially ordered set of extended natural numbers
- category of sets with finite-to-one maps
- indiscrete category of sets
- preordered set of integers w.r.t. divisibility
- real interval [0,1]
- walking commutative square
- walking composable pair
- walking isomorphism
- walking morphism
- walking span