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Jun 17, 2020 at 10:14 comment added Marco Golla I guess that this is (among other places) in Saveliev's book, or in Eisenbud and Neumann's book. A way of seeing it is to show that they're branched covers of $S^3$ branched over a torus knot/link and lift the Seifert fibration of $S^3$. (Also, I guess I was pretty loose with terminology: I think that technically a Brieskorn sphere has $\gcd(p,q) = \gcd(q,r) = \gcd(r,p) = 1$, so it's a homology sphere, and then the proof is at the beginning of my answer.)
Jun 17, 2020 at 0:01 comment added no_idea Hi @Marco Golla, could you please provide a reference for showing that Brieskorn sphere are small seifert fibered spaces? I would like to try to understand what the Kirby diagram for $\Sigma(2,3,4)$ might look like (as a SFS, rather than $E_{7}$). Thanks!
Jan 26, 2020 at 18:06 vote accept CommunityBot
Mar 13, 2020 at 18:40
Jan 26, 2020 at 15:49 history answered Marco Golla CC BY-SA 4.0