  In this paper, we prove a transversality theorem for the moduli space of
perturbed special Lagrangian submanifolds in a 6-dimensional manifold equipped
with a generalization of a Calabi-Yau structure. These perturbed special
Lagrangian submanifolds arise as solutions to an infinite-dimensional Lagrange
multipliers problem which is part of a proposal for counting special
Lagrangians outlined by Donaldson and Segal in their paper Gauge theory in
higher dimensions II. More specifically, we prove that this moduli space is
generically a set of isolated points.
