  Let ${\mathbf F}_q$ denote a finite field of characteristic $p$ and let $n$
be an effective divisor on the affine line over ${\mathbf F}_q$ and let $v$ be
a point on the affine line outside $n$. In this paper, we get congruences
between ${\mathbb Q}_l$-valued weight two $v$-old Drinfeld modular forms and
$v$-new Drinfeld modular forms of level $vn$. In order to do this, we shall
first construct a cokernel torsion-free injection from a full lattice in the
space of $v$-old Drinfeld modular forms of level $vn$ into a full lattice in
the space of all Drinfeld modular forms of level $vn$. To get this injection we
use ideas introduced by Gekeler and Reversat on uniformization of jacobians of
Drinfeld moduli curves.
