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Feb 16, 2013 at 23:49 comment added Venkataramana It is unfortunate that this was closed. I remember in my graduate student days that the same question for a higher rank lattice, say, a lattice in $SL_3({\mathbb R})$ was an unsolved problem (and was attributed to Robert Zimmer).
Feb 16, 2013 at 20:42 history closed user10534
Martin Brandenburg
user6976
HJRW
Ian Agol
too localized
Feb 16, 2013 at 12:53 comment added Derek Holt Since this site is intended to be for research level problems, you should really ask questions like this on math.stackexchange
Feb 16, 2013 at 12:05 answer added Geoff Robinson timeline score: 5
Feb 16, 2013 at 6:40 comment added Victor Well, about Todd-Coxeter -- you know there is famous Todd-Coxeter enumeration procedure to find out the coset reps for f.p. groups wrt to their f.g. subgroups. Can we draw from there when we can find the coset reps forming a subgroup?
Feb 16, 2013 at 6:05 comment added Mariano Suárez-Álvarez It is not clear how to make sense of the question in your comment, victor.
Feb 16, 2013 at 5:59 comment added Mariano Suárez-Álvarez (Finite groups with a unique maximal proper subgroup are all cyclic, so Jack's examples are infinite)
Feb 16, 2013 at 5:58 comment added Victor Ok, can I ask then -- when Todd-Coxeter gives us a subgroup?
Feb 16, 2013 at 5:56 comment added Jack Huizenga More generally, this is obviously false for any non-cyclic group with a unique maximal proper subgroup.
Feb 16, 2013 at 5:55 comment added Mariano Suárez-Álvarez You should reserve your death for something of more moment. :-)
Feb 16, 2013 at 5:54 comment added Victor You are right! Please kill me somebody!
Feb 16, 2013 at 5:51 comment added Mariano Suárez-Álvarez Assuming you do want $H$ to be proper (otherwise this is silly), no: take $G=\mathbb Z/4\mathbb Z$ and $a$ the class of $2$.
Feb 16, 2013 at 5:48 history asked Victor CC BY-SA 3.0