  Ricci and contracted Ricci collineations of the Bianchi type II, VIII, and IX
space-times, associated with the vector fields of the form (i) one component of
$\xi^a(x^b)$ is different from zero and (ii) two components of $\xi^a(x^b)$ are
different from zero, for $a,b=1,2,3,4$, are presented. In subcase (i.b), which
is $\xi^a= (0,\xi^2(x^a),0,0)$, some known solutions are found, and in subcase
(i.d), which is $\xi^a =(0,0,0,\xi^4(x^a))$, choosing $S(t)=const.\times R(t)$,
the Bianchi type II, VIII, and IX space-times is reduced to the
Robertson-Walker metric.
