Timeline for Combinatorial/probabilistic statements having $F_{\text{un}}$/$F_q$ geometric interpetation
Current License: CC BY-SA 4.0
9 events
| when toggle format | what | by | license | comment | |
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| Feb 3, 2022 at 19:09 | history | edited | LSpice | CC BY-SA 4.0 |
Proofreading; link to specific answer and specific comment; F_1 -> \Fun for uniformity
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| Feb 3, 2022 at 18:32 | answer | added | Sam Hopkins | timeline score: 2 | |
| Feb 3, 2022 at 18:23 | history | edited | YCor | CC BY-SA 4.0 |
formatting
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| S Feb 3, 2022 at 18:13 | history | suggested | Jukka Kohonen | CC BY-SA 4.0 |
Fix some typos.
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| Feb 3, 2022 at 16:26 | review | Suggested edits | |||
| S Feb 3, 2022 at 18:13 | |||||
| May 11, 2018 at 22:01 | comment | added | Sam Hopkins | There are probably things to be said about $[n]_q!$ as counting the number of points of the full flag variety over $\mathbb{F}_q$, but this is very closely related to, and generally more trivial than, than the case of Grasmannians | |
| May 11, 2018 at 21:25 | comment | added | Alexander Chervov | @RichardStanley I mean same q-Catalan as in Gjergji Zaimi question: $\frac{1}{[n+1]_q}\left[{2n\atop n}\right]_q$ . But any other suggestions are welcome. Is there any identity on any q-Catalan which can be lifted to geometric identity ? | |
| May 11, 2018 at 20:45 | comment | added | Richard Stanley | You say that the $q$-Catalan number itself is NOT the number of points of any smooth projective variety over $\mathbf{F}_q$. Which $q$-Catalan number do you mean? The $q$-Catalan number $c_n(0;q)$ of Problem A43(f) of my book Catalan Numbers has symmetric unimodal coefficients so could conceivably count points on a smooth projective variety over $\mathbf{F}_q$. | |
| May 11, 2018 at 20:29 | history | asked | Alexander Chervov | CC BY-SA 4.0 |