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A simplicial presheaf is a presheaf on a site (e.g., the category of topological spaces) taking values in simplicial sets (i.e., a contravariant functor from the site to the category of simplicial sets).
5
votes
Accepted
Are simplicial abelian sheaves fibrant?
Fibrant in what model structure?
Simplicial abelian sheaves (and presheaves) are fibrant
in the projective model structure because
all simplicial abelian groups are fibrant.
Simplicial abelian sheav …
3
votes
Accepted
Homotopy quotients, fixed points and stalks of simplicial (pre)sheaves
Taking stalks always commutes with taking homotopy orbits,
since filtered colimits of simplicial sets are also filtered homotopy colimits, and homotopy colimits commute with homotopy colimits.
Taking …
1
vote
Accepted
Injective model structure for simplicial presheaves
To answer the question as it is stated: $U$ is an object in a locally presentable category, therefore $U$ is a small object, hence the corepresentable functor of $U$ preserves $α$-filtered colimits fo …
2
votes
Accepted
Checking that (hyper) sheafification is fibrant in local projective model structure on simpl...
There are two ways to make this construction work.
The first way is to iterate the step $F↦F^†$ transfinitely many times.
The reason that a single iteration of $F↦F^†$ is not sufficient
is that while …