  We introduce the notion of $\mathcal{N}=1$ abstract super loop equations, and
provide two equivalent ways of solving them. The first approach is a recursive
formalism that can be thought of as a supersymmetric generalization of the
Eynard-Orantin topological recursion, based on the geometry of a local super
spectral curve. The second approach is based on the framework of super Airy
structures. The resulting recursive formalism can be applied to compute
correlation functions for a variety of examples related to 2d supergarvity.
