  The non commuting matrix elements of matrices from quantum group $GL_q(2;C)$
with $q\equiv \omega $ being the $n$-th root of unity are given a
representation as operators in Hilbert space with help of $C_4^{(n)}$
generalized Clifford algebra generators appropriately tensored with unit $%
2\times 2$ matrix infinitely many times. Specific properties of such a
representation are presented.
