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My obligatory question on finitely presented groups for this week. I have the following situation, where I can compute the order, but not the elements, of an f.p. group. Is there any trick to make this work?
julia> F = free_group(2);
julia> x, y = gens(F);
julia> rels = [y^-2*x^-4*y^-2*x^4, y^4*x^-1*y*x^5*y^-5*x^-4*y^4*x];
julia> Q, = quo(F, rels);
julia> order(Q)
36
julia> collect(Q)
ERROR: Error thrown by GAP: Error, the coset enumeration has defined more than 4096000 cosets
at /artifacts/7a7471c3a274d605d85c06775fcb6f9962114ff7/share/gap/lib/grpfp.gi:1224 called from
The text was updated successfully, but these errors were encountered:
My obligatory question on finitely presented groups for this week. I have the following situation, where I can compute the order, but not the elements, of an f.p. group. Is there any trick to make this work?
The text was updated successfully, but these errors were encountered: