  We classify bosonic $\mathcal{N}=(2,2)$ supersymmetric Wilson loops on
arbitrary backgrounds with vector-like R-symmetry. These can be defined on any
smooth contour and come in two forms which are universal across all
backgrounds. We show that these Wilson loops, thanks to their cohomological
properties, are all invariant under smooth deformations of their contour. At
genus zero they can always be mapped to local operators and computed exactly
with supersymmetric localisation. Finally, we find the precise map, under
two-dimensional Seiberg-like dualities, of correlators of supersymmetric Wilson
loops.
