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Mar 25, 2020 at 3:15 comment added Emily Great! Thanks for the elaboration!
Mar 23, 2020 at 10:39 history edited Leo Alonso CC BY-SA 4.0
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Mar 23, 2020 at 10:36 comment added Leo Alonso For De Rham cohomology on non-adic schemes the reference is Hartshorne's classical paper, I'll edit the answer accordingly. The adic vs non-adic issue arose when we studied infinitesimal properties of maps o formal schemes. In a few words, the adic case is quite similar to the case of schemes but completions along a closed subset provide a different kind of map that does not arise on schemes.
Mar 23, 2020 at 4:04 comment added Emily Also, your third paragraph sounds very interesting! Are there references in which I could read more about this idea of computing de Rham cohomology of singular schemes by lifting them to smooth formal schemes?
Mar 23, 2020 at 4:01 comment added Emily Thanks! I really like this example and the "philosophy"/idea behind it ((as I undestand it) that a map of "geometric objects" whose fibres are all schemes "is"/[gives rise to] a relative scheme)!
Mar 23, 2020 at 3:55 vote accept Emily
Mar 18, 2020 at 11:04 history answered Leo Alonso CC BY-SA 4.0