Timeline for A group-theoretic perspective on Frankl's union closed problem
Current License: CC BY-SA 3.0
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| Jan 16, 2014 at 21:24 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 15:13 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 15:05 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 14:45 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 9:35 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 8:24 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 7:54 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 6:31 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 16, 2014 at 6:23 | history | edited | Alireza Abdollahi | CC BY-SA 3.0 |
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| Jan 10, 2014 at 12:18 | comment | added | Nick Gill | ... One can probably deal with the three infinite families directly, or using ideas in On triangle generation of finite groups of Lie type by Claude Marion. | |
| Jan 10, 2014 at 12:01 | comment | added | Nick Gill | ... If you want to know what the list of exceptions is, then you should refer to the references given near the statement of Corollary 1.3. So I'm guessing that @Alireza's statement is true (all FSGs are generated by two elements of prime power order) - one just needs to prove it for the three infinite families just mentioned, plus the finite list. | |
| Jan 10, 2014 at 11:59 | comment | added | Nick Gill | To understand the situation mentioned in the final paragraph, refer to Lubeck & Malle, (2,3)-generation of exceptional groups, in which Corollary 1.3 states: Let $G$ be a non-abelian finite simple group not equal to $Sp_4(2^n)$, $Sp_4(3^n)$ or ${^2B_2}(2^{2n+1})$, then, up to a finite number of exceptions, $G$ is generated by an element of order 2 and an element of order $3$... | |
| Jan 9, 2014 at 18:41 | history | answered | Alireza Abdollahi | CC BY-SA 3.0 |