  Let $\mathcal{F}_{25}$ be the family of irreducible highest weight modules
for the Virasoro algebra of central charge $25$ which are not isomorphic to
Verma modules. Let $L(25,0)$ be the Virasoro vertex operator algebra of central
charge 25. We prove that the fusion rules for the $L(25,0)$-modules in
$\mathcal{F}_{25}$ are in correspondence with the tensor rules for the
irreducible finite dimensional representations of $sl(2, \mathbb{C})$,
extending the known correspondence between modules for the Virasoro algebras of
dual central charges 1 and 25.
