On continuous fiber bundles of C*-algebras over Stonean compact

We introduce C*-algebras over C_{\infty}(Q,C) as Banach-Kantorovich -algebras over the algebra C_{\infty}(Q,C) of extended continuous complex-valued functions, defined on comeager subsets of Stonean compact Q, whose norm satisfies conditions similar to the axioms of C-algebras, and show that such algebras can be uniquely up to a Q-C*-isomorphism represented by means of a continuous complete fiber bundle of C*-algebras over Q.