Timeline for Ore's Conjecture for perfect groups
Current License: CC BY-SA 3.0
13 events
| when toggle format | what | by | license | comment | |
|---|---|---|---|---|---|
| Sep 15, 2014 at 19:57 | answer | added | Marty Isaacs | timeline score: 5 | |
| Sep 1, 2014 at 14:45 | comment | added | HJRW | @YCor, this is true, but the question isn't stated as a question there. It would be better to post a new answer here (possibly with a reference to question 95692) that can then be accepted. | |
| Sep 1, 2014 at 13:56 | answer | added | Geoff Robinson | timeline score: 11 | |
| Sep 1, 2014 at 13:11 | vote | accept | user114539 | ||
| Sep 1, 2014 at 12:19 | answer | added | Stefan Kohl♦ | timeline score: 12 | |
| Sep 1, 2014 at 12:03 | answer | added | Derek Holt | timeline score: 18 | |
| Sep 1, 2014 at 12:01 | comment | added | YCor | the question is already answered in mathoverflow.net/questions/95692/non-commutator-in-simple-group | |
| Sep 1, 2014 at 11:37 | comment | added | HJRW | @NAME_IN_CAPS - why don't you post this as an answer? | |
| Sep 1, 2014 at 11:33 | review | Close votes | |||
| Sep 1, 2014 at 14:13 | |||||
| Sep 1, 2014 at 10:32 | comment | added | NAME_IN_CAPS | bourbaki.ens.fr/TEXTES/1069.pdf Computer calculations show that the smallest example of a perfect group not all of whose elements are commutators is an extension of an elementary abelian group of order $2^4$ with the alternating group $A_5$ . | |
| Sep 1, 2014 at 10:31 | comment | added | user114539 | I am asking for finite perfect groups. But i would like to know about infinite perfect groups too. Thanks | |
| Sep 1, 2014 at 10:21 | comment | added | André Henriques | (1) For those who don't know what Ore's conjecture is: it says that every element of a finite non-abelian simple group is a commutator. (2) Dear user: are you asking about infinte perfect groups, or about finite perfect groups? | |
| Sep 1, 2014 at 10:11 | history | asked | user114539 | CC BY-SA 3.0 |