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May 11, 2015 at 8:17 vote accept Tom De Medts
Apr 29, 2015 at 13:57 history edited Tom De Medts CC BY-SA 3.0
added 4 characters in body
Apr 29, 2015 at 10:26 history edited Tom De Medts CC BY-SA 3.0
deleted 128 characters in body
Apr 29, 2015 at 9:37 answer added peliukas timeline score: 5
Apr 29, 2015 at 7:32 history edited Tom De Medts CC BY-SA 3.0
added 189 characters in body
Apr 28, 2015 at 18:15 comment added Derek Holt I have changed it back to $n^h$. I just retyped some of the words to apparently increase the amount of editing.
Apr 28, 2015 at 18:14 history edited Derek Holt CC BY-SA 3.0
edited body
Apr 28, 2015 at 18:04 comment added LSpice @DerekHolt, I'm sorry. I was the one who changed it, because I thought that it was a typo; but I should have asked. I'll un-change it now. EDIT: Darn, it's too few characters to make a new edit. Is there any way that I or someone else could request that it be reverted?
Apr 28, 2015 at 17:46 comment added Derek Holt Originally it read "${\rm PGL}(n,q^h)$ is isomorphic to a subgroup of ${\rm PGL}(n^h,q)$", which I believe is correct, but that has seems to have been changed!
Apr 28, 2015 at 17:38 comment added LSpice Should "I believe I read somewhere that $\operatorname{PGL}(n, q^h)$ is isomorphic to a subgroup of $\operatorname{PGL}(n h, q)$" be "… that $\operatorname{PGL}(2, q^2)$ is isomorphic to a subgroup of $\operatorname{PGL}(4, q)$" (as in @DerekHolt's answer mathoverflow.net/a/204173/2383)?
S Apr 28, 2015 at 17:22 history suggested LSpice CC BY-SA 3.0
n^h -> n h
Apr 28, 2015 at 17:06 comment added Jeremy Rouse According to Magma, ${\rm PGL}(n,q^h)$ is isomorphic to a subgroup of ${\rm PGL}(nh,q)$ for $n = 2$, $h = 3$ and $2 \leq q \leq 5$, but ${\rm PGL}(3,4)$ is not isomorphic to a subgroup of ${\rm PGL}(6,2)$.
Apr 28, 2015 at 15:51 review Suggested edits
S Apr 28, 2015 at 17:22
Apr 28, 2015 at 15:08 answer added Derek Holt timeline score: 8
Apr 28, 2015 at 14:30 history asked Tom De Medts CC BY-SA 3.0