  We describe some properties of the Bers quasiform on a compact Riemann
surface in the Schottky sewing scheme. Our main results are: (i) the expansion
of meromorphic differential forms in terms of holomorphic forms and derivatives
of the Bers quasiform, (ii) power series expansions in the Schottky sewing
parameters of the Bers quasiform and holomorphic forms, (iii) a novel
differential operator which acts on meromorphic forms in several variables
which we apply in deriving differential equations for classical objects such as
the bidifferential of the second kind, the projective connection, holomorphic
1-forms and the prime form.
