  We show that the quaternionic discrete series on G=Sp(1,1) with minimal
K-type of dimension n+1 can be realized inside the space of Fueter-regular
functions on the quaternionic ball B in H, with values in H^n. We then consider
the corresponding $H^n$-valued Fueter-regular automorphic forms on G. For a
fixed level $\Gamma$, we construct a non-trivial map from the space of pairs of
such automorphic forms, to closed $M_n(H)$-valued differential $3$-forms on
$B$, which transform under $\Gamma$ according to a cocycle condition.
