  Let B be a translation invariant Banach function space (BF-space). In this
paper we prove that every temperate distribution f can be associated with a
function F analytic in the convex tube
  Omega={z in C^d; |Im z|<1} such that the wave-front set of f of Fourier
BF-space types in intersection with R^d \times S^{d-1} consists of the points
(x,\xi) such that F does not belong to the Fourier BF-space at x-i\xi.
