Dear friends; I was wondering if you could advice with the following: I have called the group F= [36,6] throuw presention by generators and relations. Now I am forming groups (say, H...) generated by some generators of F. The problem is that: GAP did not recognize H as subgroup of G.
I do not know how to handle this situation. I am attaching a sample part of the GAP session: gap> f:=FreeGroup(3); <free group on the generators [ f1, f2, f3 ]> gap> a:=f.1;b:=f.2;c:=f.3; f1 f2 f3 gap> F:=f/[a^3,b^4,c^3,a^b*a,c^a*c^2,c^b*c^2]; <fp group on the generators [ f1, f2, f3 ]> gap> h:=Group(a*c); Group([ f1*f3 ]) gap> IsSubgroup(F,h); false gap> Order(h); infinity gap> I WOULD BE MOOR THAN GRATEFUL FOR ANY HELP. Thank you _______________________________________________ Forum mailing list Forum@gap-system.org https://mail.gap-system.org/mailman/listinfo/forum
