  The faithful irreducible $*$-representations of the $C^*$-algebra of the
quantum symplectic sphere $S_q^{4n-1}, n\geq 2$, have been investigated by
D'Andrea and Landi. They proved that the first $n-1$ generators are all zero
inside $C^*(S_q^{4n-1})$, for $n\geq 2$. The result is a generalisation of the
case where $n=2$, which was shown by Mikkelsen and Szyma\'nski.
  We will show that $C^*(S_q^{4n-1}), n\geq 2$ is isomorphic to a graph
$C^*$-algebra. From here it follows that $C^*(S_q^{4n-1})$ is isomorphic to the
quantum $(2(n+1)-1)$-sphere by Vaksman and Soibelman.
