Timeline for Asymptotics of degree of $\textrm{SO}_n$?
Current License: CC BY-SA 4.0
11 events
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| Sep 14, 2021 at 20:11 | history | edited | David E Speyer | CC BY-SA 4.0 |
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| Sep 14, 2021 at 19:23 | comment | added | David E Speyer | @WillSawin I found a lower bound; see the edit. | |
| Sep 14, 2021 at 19:22 | history | edited | David E Speyer | CC BY-SA 4.0 |
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| Sep 14, 2021 at 18:55 | comment | added | H A Helfgott | Hah, this ties in with the subject of my B.A. thesis. | |
| Sep 14, 2021 at 18:18 | comment | added | David E Speyer | Good question! My first thought is to try to find a partial tiling with $c n^2$ many hexagonal holes in it, each of which can be filled in two ways. @WillSawin | |
| Sep 14, 2021 at 18:16 | comment | added | Will Sawin | Interesting! Can you see a "cheap" argument that gets a lower bound of the form $e^{ \delta n^2 + O(n)}$ for some $\delta>0$ by embedding a simpler problem in this one? I tried to do that briefly and failed... | |
| Sep 14, 2021 at 17:29 | history | edited | David E Speyer | CC BY-SA 4.0 |
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| Sep 14, 2021 at 15:51 | comment | added | LSpice | @RichardStanley's comment referenced by @SamHopkins. | |
| Sep 14, 2021 at 15:37 | comment | added | Sam Hopkins | $\ln(\sqrt{27/16})\approx 0.262$, not far from what Richard Stanley wrote in a comment above. | |
| Sep 14, 2021 at 15:31 | history | edited | David E Speyer | CC BY-SA 4.0 |
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| Sep 14, 2021 at 15:26 | history | answered | David E Speyer | CC BY-SA 4.0 |