Timeline for What are the higher homotopy groups of a K3 suface?
Current License: CC BY-SA 3.0
10 events
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| Apr 16, 2019 at 7:13 | comment | added | user137767 | @QiaochuYuan but is a K3 surface homotopy-theoretically similar to the projective line (which is what you seem to be implying in your objection to Sasha's objection)? | |
| Apr 13, 2017 at 12:58 | history | edited | CommunityBot |
replaced http://mathoverflow.net/ with https://mathoverflow.net/
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| Nov 3, 2014 at 23:57 | comment | added | Marty | A new entry in the encyclopedia of integer sequences, perhaps? | |
| Nov 3, 2014 at 21:14 | answer | added | Qiaochu Yuan | timeline score: 23 | |
| Nov 3, 2014 at 20:57 | answer | added | user25309 | timeline score: 24 | |
| Nov 3, 2014 at 20:26 | comment | added | Qiaochu Yuan | @Sasha: as Reimundo's answer makes clear, homotopy-theoretically a K3 surface behaves very differently from an elliptic curve. In particular, it's rationally hyperbolic, so the dimensions of its rational homotopy groups grow exponentially quickly. | |
| Nov 3, 2014 at 20:14 | answer | added | Reimundo Heluani | timeline score: 21 | |
| Nov 3, 2014 at 19:56 | comment | added | Sasha | But the higher homotopy gorups of an elliptic curve is easy to find, and this is definitely a better analogy for a K3 surface. | |
| Nov 3, 2014 at 19:46 | comment | added | Qiaochu Yuan | "Even if the answer isn't known in all degrees..." I already can't tell you all the higher homotopy groups of $\mathbb{CP}^1$! | |
| Nov 3, 2014 at 19:27 | history | asked | David Corwin | CC BY-SA 3.0 |