  In this paper, we prove a non-commutative version of the Weyl-von Neumann
theorem for representations of unital, separable AH algebras into countably
decomposable, semifinite, properly infinite, von Neumann factors, where an AH
algebra means an approximately homogeneous ${\rm C}^{\ast}$-algebra. We also
prove a result for approximate summands of representations of unital, separable
AH algebras into finite von Neumann factors.
