  We establish an explicit bijection between the sets of singular solutions of
the (super) KZ equations associated to the Lie superalgebra, of infinite rank,
of type $\mf{a, b,c,d}$ and to the corresponding Lie algebra. As a consequence,
the singular solutions of the super KZ equations associated to the classical
Lie superalgebra, of finite rank, of type $\mf{a, b,c,d}$ for the tensor
product of certain parabolic Verma modules (resp., irreducible modules) are
obtained from the singular solutions of the KZ equations for the tensor product
of the corresponding parabolic Verma modules (resp., irreducible modules) over
the corresponding Lie algebra of sufficiently large rank, and vice versa. The
analogous results for some special kinds of trigonometric (super) KZ equations
are obtained.
