  We demonstrate that higher order Poincare modes of order m are super-chiral,
displaying enhancement factors proportional to $m$ and $m^2$ in their
helicity/chirality. With m having arbitrarily large integer values, such modes,
in principle, possess unlimited super-chirality. These findings pave the way to
applications, including the strong enhancements of optical interactions with
chiral matter. The work indicates considerable flexibility in controlling the
helicity of any higher order paraxial twisted light mode and it incorporates a
very wide range of physical scenarios.
