  Inspired by a result in [Ga], we locate two $ k[q,q^{-1}] $-integer forms of
$ F_q[SL(n+1)] $, along with a presentation by generators and relations, and
prove that for $ q=1 $ they specialize to $ U({\mathfrak{h}}) $, where $
{\mathfrak{h}} $ is the Lie bialgebra of the Poisson Lie group $ H $ dual of $
SL(n+1) $; moreover, we explain the relation with [loc. cit.]. In sight of
this, we prove two PBW-like theorems for $ F_q[SL(n+1)] $, both related to the
classical PBW theorem for $ U({\mathfrak{h}}) $.
