Dear GAP Forum,
I am trying to figure out if there is any perfect group G whose normal
minimal subgroup, say N, is an elementary abelian 2-group of order 2^6,
G/N is isomorphic to L2(8) and cd(G) = {1, 18, 9, 8, 7}, where the number
of irreducible characters whose degrees are 18 is 98.
Unfortunately, I do not know how to construct such a group and figure out
about its character degrees. I would really appreciate it if you help me to
find them, if there exists any.
Regards,
zohreh sayanjali.
_______________________________________________
Forum mailing list
Forum@gap-system.org
https://mail.gap-system.org/mailman/listinfo/forum
