  Continuing our earlier investigation of the Hermite case [J. Math. Phys. 55
(2014), 042102], we study an unorthodox variant of the Berezin-Toeplitz
quantization scheme associated with Laguerre polynomials. In particular, we
describe a "Laguerre analogue" of the classical Fock (Segal-Bargmann) space and
the relevant semi-classical asymptotics of its Toeplitz operators; the former
actually turns out to coincide with the Hilbert space appearing in the
construction of the well-known Barut-Girardello coherent states. Further
extension to the case of Legendre polynomials is likewise discussed.
