  We prove that the wrapped Fukaya category of a punctured sphere ($S^2$ with
an arbitrary number of points removed) is equivalent to the triangulated
category of singularities of a mirror Landau-Ginzburg model, proving one side
of the homological mirror symmetry conjecture in this case. By investigating
fractional gradings on these categories, we conclude that cyclic covers on the
symplectic side are mirror to orbifold quotients of the Landau-Ginzburg model.
