Structure

finitely coaccessible

A category is finitely coaccessible if its opposite category is finitely accessible. That is, it has cofiltered limits and there is an essentially small collection GG of finitely copresentable objects such that every object is a cofiltered limit of objects in GG.

Relevant implications

Examples

There are 23 categories with this property.

Counterexamples

There are 112 categories without this property.

Unknown

There are 0 categories for which the database has no information on whether they satisfy this property.

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