  We study the topologically twisted osp(2|2)+osp(2|2) conformal superalgebra.
The algebra includes the Lagrangians which are intrinsic to the topological
field theory and composed of fermionic generators. Studying the Lagrangians
through a gauge system of osp(2|2)+osp(2|2), geometrical features inherent to
the algebra are revealed: a moduli space associated with the algebra is derived
and the crucial roles which the fermionic generators play in the moduli space
are clarified It is argued that there exists a specific relation between the
topological twist and the moduli problem through a geometrical aspect of the
algebra.
