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5 votes
1 answer
307 views

Comparison between pushforward-pullback and quasi-coherent pushforward-pullback

In the following, an algebraic stack means a stack over the big fppf site of a scheme, admitting a smooth, representable, surjective morphism from a scheme (no separation hypotheses), and let $\mathsf …
Stahl's user avatar
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2 votes

Comparison between pushforward-pullback and quasi-coherent pushforward-pullback

Thanks to David Benjamin Lim's comment above, I have found an answer in the main case of interest to me, detailed below. However, I will leave this question open, since I am also interested in the ans …
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7 votes
1 answer
605 views

Canonical comparison between $\infty$ and ordinary derived categories

This question is a follow-up to a previous question I asked. If $\mathcal{D}(\mathsf{A})$ is the derived $\infty$-category of an (ordinary) abelian category $\mathsf{A},$ then the homotopy category $h …
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3 votes

Canonical comparison between $\infty$ and ordinary derived categories

I learned the following partial answer from Peter Haine (any errors are of course my own). In the following I will ignore any set-theoretic issues which may arise. Let $\mathsf{A}$ be an abelian cate …
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