Generalized torsion for hyperbolic $3$--manifold groups with arbitrary
large rank
Generalized torsion for hyperbolic $3$--manifold groups with arbitrary
large rank
Let $G$ be a group and $g$ a non-trivial element in $G$. If some non-empty finite product of conjugates of $g$ equals to the trivial element, then $g$ is called a generalized torsion element. To the best of our knowledge, we have no hyperbolic $3$--manifold groups with generalized torsion elements …