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Aug 6, 2016 at 0:06 comment added Qiaochu Yuan The equivalence between autoequivalences and bitorsors is a version of the Eilenberg-Watts theorem; it can be deduced from the universal property of the Yoneda embedding.
Feb 24, 2012 at 2:16 comment added Evan Jenkins @Erwan: I doubt it's in SGA7, but the argument should be almost exactly the same. @David: In Grothendieck's article, he works in an arbitrary (Grothendieck) topos, so I think the answer to your question is yes (modulo checking what Grothendieck actually says, as opposed to my rough translation of it).
Feb 18, 2012 at 14:54 comment added David Carchedi Does this work also for $G$ and $H$ which are topological or Lie by using classifying their classifying topoi?
Feb 15, 2012 at 1:40 comment added Erwan Biland By the way, if $A$ is an algebra, there is a similar statement for strongly $G$-graded algebras with unit component $A$, and actions of $G$ on the category of $A$-modules. Do you know if this is also done in SGA 7 ? Thanks again.
Feb 15, 2012 at 1:19 vote accept Erwan Biland
Feb 14, 2012 at 21:32 history answered Evan Jenkins CC BY-SA 3.0