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

1 vote
1 answer
184 views

partial pullback-completion of a category

Let $\mathcal{C}$ be a (possibly enriched) category with all finite product, and $\mathbf{M}$ a class of morphisms. Can one construct completion of $\mathcal{C}$ w.r.t. all pullbacks along morphisms i …
Yitzhak Z's user avatar
  • 311
3 votes
2 answers
1k views

Is the morphism coproduct -> product in additive category monic?

In an additive category, What are sufficient conditions for the canonical morphism from the coproduct to the product of arbitary collection of objects to be monic (when they both exist)? the condition …
Yitzhak Z's user avatar
  • 311
0 votes

Tensor product over a monoid in a monoidal category

In the case when $A$ is not commutative, this result appear as exercise 6 in section VII.4 of MacLane "Categories". For the commutative case, see the references to my question.
Yitzhak Z's user avatar
  • 311
4 votes
1 answer
171 views

Relative category structure on (Set valued) presheaves

Suppose $(\mathcal{C},\mathcal{W})$ is a relative category (we can assume $\mathcal{C}$ is small for the matter). Is there any work which deal with constructing a relative category structure on $\math …
Yitzhak Z's user avatar
  • 311
9 votes
2 answers
2k views

Category of modules over commutative monoid in symmetric monoidal category

Let $\left(\cal{C},\otimes ,I\right)$ be a symmetric monoidal category (not necessarily closed) and $A$ a commutative monoid in $\cal{C}$. In his DAG III (page 95), Lurie writes: In many cases, the c …
Yitzhak Z's user avatar
  • 311