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---------- Forwarded message ----------
From: Alejandra Alderete <argentina....@gmail.com>
To: fo...@gap-web.cs.st-andrews.ac.uk
Cc:
Bcc:
Date: Mon, 8 Jan 2018 09:02:34 -0300
Subject: Abelian subgroups of a Group
Dear Forum,
Can someone help  me to write a program that can compute all *abelian
subgroups* with theirs orders and theirs generators of group G generate for
g2, g5, g9, g25, elements of S_48,  where

g2:= (1,2,3,4)(5,6,7,8)(9,10,11,12)(13,14,15,16)(17,18,19,20)(21,
22,23,24)(25,26,27,28)(29,30,31,32)(33,34,35,36)(37,38,39,40
)(41,42,43,44)(45,46,47,48),

g5:= (1,5,3,7)(2,8,4,6)(9,17,11,19)(10,20,12,18)(13,21,15,23)(14,
24,16,22)(25,29,27,31)(26,32,28,30)(33,37,35,39)(34,40,36,38
)(41,45,43,47)(42,48,44,46),

g9:=(1,9,13)(2,17,22)(3,11,15)(4,19,24)(5,18,14)(6,10,21)(7,
20,16)(8,12,23)(25,33,41)(26,37,46)(27,35,43)(28,39,48)(29,3
8,42)(30,34,45)(31,40,44)(32,36,47),

g25 := (1,25)(2,31)(3,27)(4,29)(5,28)(6,32)(7,26)(8,30)(9,41)(10,47
)(11,43)(12,45)(13,33)(14,39)(15,35)(16,37)(17,44)(18,48)(
19,42)(20,46)(21,36)(22,40)(23,34)(24,38),


Thanks
Alejandra
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