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

7 votes
1 answer
215 views

Saturated classes, generation by a set and pullbacks of categories

Assume that we have a pullback square $$ \begin{array}{ccc} A & \rightarrow & B \\ \downarrow & & \downarrow \\ C & \rightarrow & D \\ \end{array} $$ with all functors accessible, and all categories …
Edouard's user avatar
  • 660
5 votes

Derivators and fibred $\infty$-categories

I am no Denis-Charles but given the other paper you quoted let me think of a sketch, perhaps you will be able to make the right out of it. Let $\mathcal E \to \mathcal C$ be a Quillen presheaf (model …
Edouard's user avatar
  • 660
8 votes

How do you define (infinity,1) categories in Homotopy Type Theory?

While this question has an accepted answer, let me just mention that there is now a preprint by James Cranch about doing categories structured over homotopy types, you might be interested to have a lo …
Edouard's user avatar
  • 660
12 votes

The "derived drift" is pretty unsatisfying and dangerous to category theory (or at least, to...

Let me address something which is not explicitly mentioned in other answers. Job issues exist, and they exist not only for category-theorists or the like, even much more ''working'' (in the sense of M …
10 votes
1 answer
287 views

Criterion for homotopy pullback square of simplicial categories

Assume given a pullback square of simplicial categories $$\begin{array}[c]{ccc} A&{\rightarrow}&B\\ \downarrow&&\downarrow\\ C&{\rightarrow}&D. \end{array}$$ Suppose further that one of the induced …
Edouard's user avatar
  • 660