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(Created page with "''Shapes and locally constant sheaves'' '''Marc Hoyois''' (Regensburg) If X is a connected and locally connected topological space, there exists a pro-group G such that the...")
 
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Latest revision as of 09:48, 1 June 2023

Shapes and locally constant sheaves

Marc Hoyois (Regensburg)

If X is a connected and locally connected topological space, there exists a pro-group G such that the category of covering spaces over X is equivalent to that of G-sets. I will explain how this statement and related ones (e.g. the Galois correspondence for fields) fit in the context of higher topos theory and shape theory.

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