On Thu, Nov 08, 2018 at 04:13:54PM +0000, Alexander Konovalov wrote: > The quotient of the free group on the union of their generators by the union > of their relations will correspond to a free product of H1 and H2 - is this > the group you intend to construct? >
It seems William is talking about the amalgamated by $H_1 \cap H_2$ free product of $H_1$ and $H_2$. Best, Dima > > > > On 7 Nov 2018, at 17:11, William Giuliano <williamgiulian...@gmail.com> > > wrote: > > > > Dear Forum, > > suppose I have two subgroups H1 and H2 of a (matrix) > > group G, such that their join is the whole of G. When I convert H1 and H2 > > into Fp groups, and consider the quotient of the free group on the union of > > their generators by the union of their relations, how should the resulting > > Fp group be considered in GAP? > > > > Thank you very much > > William _______________________________________________ Forum mailing list Forum@gap-system.org https://mail.gap-system.org/mailman/listinfo/forum
