Newbetuts
.
New posts in verbal-subgroups
Is it true, that for any two non-isomorphic finite groups $G$ and $H$ there exists such a group word $w$, that $|V_w(G)| \neq |V_w(H)|$?
abstract-algebra
group-theory
finite-groups
universal-algebra
verbal-subgroups
Does there exist some sort of classification of finite verbally simple groups?
abstract-algebra
group-theory
finite-groups
verbal-subgroups
characteristic-subgroups
Prev