Bundles of Topological Vector Spaces and Their Duality Notational remarks Basic definitions Full bundles and bundles with completely regular base space Bundles with locally paracompact base spaces Stone — Weierstraß theorems for bundles An alternative description of spaces of sections: Function modules Some algebraic aspects of  spaces A third description of spaces of sections: C(X) convex modules C(X) submodules of (p) Quotients of bundles and C(X) modules Morphisms between bundles Bundles of operators Excursion: Continuous lattices and bundles M structure and bundles An adequate M theory for  spaces Duality The closure of the unit ball of a bundle and separation axioms Locally trivial bundles: A definition Local linear independence The space Mod((p) C(X)) Internal duality of C(X) modules The dual space (p) of a space of sections.