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Apr 17, 2022 at 20:23 comment added Peter Scholze You are right that in the non-derived setting, you get the Banach-Smith duality (and in general you get the compact-open topology, so likely nonderived biduality more generally for "stereotype" spaces). In the derived setting, things are much more subtle however! The derived dual of a Smith is the corresponding Banach (concentrated in degree 0), but I expect that for most infinite-dimensional Banach spaces, the derived dual sits in many degrees. This is related to this entropy nonsense (which gives Ext^1's of l^1 against R), but also to whether the continuum hypothesis holds or so.
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