Pursuing the properties of the
class of Hilbert cube factors as a sub-class of the compact metric absolute retracts, it
is established that the sum theorem for absolute retracts also holds for Hilbert cube
factors, that is, a union of two Hilbert cube factors is itself a Hilbert cube factor if
the intersection is one. Included is an observation due to T. A. Chapman that the
analogous statement is also true for (a certain class of) compact Hilbert cube
manifold factors.