  Given $N$ a non generic smooth CR submanifold of $\C^L$, $N=\{(\n,h(\n))\}$
where $\n$ is generic in $\C^{L-n}$ and $h$ is a CR map from $\n$ into $\C^n$.
We prove, using only elementary tools, that if $h$ is decomposable at $p'\in
\n$ then any decomposable CR distribution on $N$ at $p=(p',h(p'))$ extends
holomorphically to a complex transversal wedge. This gives an elementary proof
of the well known equivalent for totally real non generic submanifolds, i.e if
$N$ is a smooth totally real submanifold of $\C^L$ any continuous function on
$N$ admits a holomorphic extension to a complex transverse wedge
