Universal Cone Manifolds and the Poincaré Conjecture I
We identify a universal group $U$ and show that $\Bbb H^3/G$ is $S^3$ when $G$ is a finite index subgroup of $U$ generated by elements of finite order.
math.GT↗
arXiv subjects
Publications and source records attributed to Ali Aalam.
We identify a universal group $U$ and show that $\Bbb H^3/G$ is $S^3$ when $G$ is a finite index subgroup of $U$ generated by elements of finite order.