  In this note, we show that if there is a knot in $S^3$ having $\mathbb{Z}_m$
torsion in its Khovanov homology, then there are infinitely many hyperbolic
knots and infinitely many prime satellite knots having $\mathbb{Z}_m$ torsion
in their Khovanov homology. As an application, we give the first known examples
of hyperbolic knots and links with odd (and other non-$\mathbb{Z}_2$ torsion)
in their Khovanov homology.
