  We study supersymmetric Wilson loops from a geometrical perspective. To this
end, we propose a new formulation of these operators in terms of an integral
form associated to the immersion of the loop into a supermanifold. This
approach provides a unifying description of Wilson loops preserving different
sets of supercharges, and clarifies the flow between them. Moreover, it allows
to exploit the powerful techniques of super-differential calculus for
investigating their symmetries. As remarkable examples, we discuss
supersymmetry and kappa-symmetry invariance.
