We show that a Hamiltonian reduction of affine Lie superalgebras havin
g bosonic simple roots (such as OSp(1/4)) does produce supersymmetric
Toda models, with superconformal symmetry being nonlinearly realized f
or those fields of the Toda system which are related to the bosonic si
mple roots of the superalgebra. A fermionic b-c system of conformal sp
in (3/2, -1/2) is a natural ingredient of such models.