  In this paper we present a construction of Ricci-flat connections through an
induction procedure. Given a symplectic manifold $(M,\omega)$ of dimension
$2n$, we define induction as a way to construct a symplectic manifold $(P,\mu)$
of dimension $2n+2$. Given any symplectic connection $\nabla$ on $(M,\omega)$,
we define an induced connection $\nabla^P$ which is a Ricci-flat symplectic
connection on $(P,\mu)$.
