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Apr 3, 2022 at 22:34 history edited YCor
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Mar 31, 2022 at 2:27 answer added Sam Nead timeline score: 4
Mar 30, 2022 at 18:12 comment added Ryan Budney This general construction describes all the universal covers, including the exceptional cases, like $\Bbb RP^3$ sum $\Bbb RP^3$, whose universal cover is $\Bbb R \times S^2$.
Mar 30, 2022 at 17:52 comment added Ryan Budney For sums of lens spaces, usually the universal covers are the complements of Cantor sets in $S^3$. There are a few exceptions, but that describes most of them. You construct the cover explicitly, by thinking of the universal cover of a punctured lens space as a multiply-punctured sphere, then realizing you can do all the connect-sum operations in one ambient $S^3$.
Mar 30, 2022 at 17:33 history asked Minkowski CC BY-SA 4.0