what kind of singularity $e^{\sin z}$ has at $z=\infty$ Could anyone tell me what kind of singularity $e^{\sin z}$ has at $z=\infty$ ?
Enough to investigate $e^{\sin{1\over z}}$ at $z=0$
But $\lim_{z\to 0}$ the limit is $\infty$ and sometimes 0?
so essential singularity ?

If it's an isolated singularity, and not removable, and not a pole, there's only one possibility left...
