  We show that the main problem left open in Wenzel: "Real and complex operator
ideals" (wenzelopidls.latex), can be solved using the Banach spaces $Z_\alpha$
recently constructed by Kalton: "An elementary example of a Banach space not
isomorphic to its complex conjugate" (kaltoncmplxbsp.tex). This gives an
example of a complex operator ideal that has no real analogue. It thus shows
the richer structure of complex operator ideals compared with the real ones.
