  The relations between the infinite dimensional geometry of $q_R$-conformal
symmetries at $q_R\to\infty$, Berezin quantization of the Lobachevskii plane
and Karasev-Maslov asymptotic quantization are explicated. Some aspects of the
``approximate'' representation theory are discussed.

Functional Analysis;Differential Geometry;Differential Geometry;Operator Algebras;Quantum Algebra;Quantum Algebra