  A class of codimension one foliations has been recently introduced by
imposing a natural compatibility condition with a closed maximally
non-degenerate 2-form. In this paper we study for such foliations the
information captured by a Donaldson type submanifold. In particular we deduce
that their leaf spaces are homeomorphic to leaf spaces of 3-dimensional taut
foliations. We also introduce surgery constructions to show that this class of
foliations is broad enough. Our techniques come mainly from symplectic
geometry.
