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Enriched categories, topoi, abelian categories, monoidal categories, homological algebra.

4 votes
0 answers
561 views

Ind-objects in a coherent category

For a poset $P$, an ideal of $P$ is a downward closed upward filtered set of elements of $P$. The collection of ideals of $P$ ordered by inclusion is the free cocompletion of $P$ w.r.t. filtered colim …
Ali Lahijani's user avatar
5 votes
0 answers
504 views

Categorifying idempotent relations

Generalizing partial orders: A relation $R$ is transitive if $R \circ R \subseteq R$ and interpolative if $R \subseteq R \circ R$. It is idempotent if $R \circ R = R$. Interpolativeness means that whe …
3 votes
1 answer
832 views

A category being self-dual vs. it being a groupoid

What is the relationship between self-duality and groupoid-ness? Does any condition imply the other? Is there an example which helps understand the difference? To go from a self-duality $F$ on a cate …
Ali Lahijani's user avatar
7 votes
1 answer
446 views

Coverage, itself considered as a presheaf

A coverage $J$ on a category $C$ assigns to an object $U$ of $C$ a set of covering families $J(U)$. The covering families are required to be stable under pullback, which amounts to requiring that for …
Ali Lahijani's user avatar