  We explore some properties of flows with strongly adapted 1-forms, originally
discovered in (Tao 2017), which can be used to embed Turing machines into
dynamical systems. In particular, we discuss some relations to geodesible
flows, and show that even a slight modification of the dynamical system, such
as homogeneity, can lead to an intermediate class of flows between adapted
flows and geodesible flows, while still retaining Turing universality.
