  Marc Rieffel had introduced the notion of the quantum Gromov-Hausdorff
distance on compact quantum metric spaces and found a sequence of matrix
algebras that converges to the space of continuous functions on $2$-sphere in
this distance. One finds applications of similar approximations in many places
in the theoretical physics literature. In this paper, we have defined a compact
quantum metric space structure on the sequence of Toeplitz algebras on
generalized Bergman spaces and have proved that the sequence converges to the
space of continuous function on odd spheres in the quantum Gromov-Hausdorff
distance.
