  This paper, which is an outgrowth of a previous paper of the authors,
continues the study of dimension 1 foliations on non-metrisable manifolds
emphasising some anomalous behaviours. We exhibit surfaces with various extra
properties like Type I, separability and simple connectedness, and a property
which we call `squat,' which do not admit foliations even on removal of a
compact (or even Lindel\"of) subset. We exhibit a separable surface carrying a
foliation in which all leaves except one are metrisable but at the same time we
prove that every non-metrisable leaf on a Type I manifold has a saturated
neighbourhood consisting only of non-metrisable leaves. Minimal foliations are
also considered. Finally we exhibit simply connected surfaces having infinitely
many topologically distinct foliations.
