  The aim of the paper is to investigate the relation between inverse limit of
branched manifolds and codimension zero laminations. We give necessary and
sufficient conditions for such an inverse limit to be a lamination. We also
show that codimension zero laminations are inverse limits of branched
manifolds.
  The inverse limit structure allows us to show that equicontinuous codimension
zero laminations preserves a distance function on transversals.
