Representing completely continuous operators through weakly az-compact operators
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2016 London Mathematical Society. Let V,W, and W be operator ideals of completely continuous, weakly -compact, and weakly compact operators, respectively. We prove that V = W oW-1. As an immediate application the recent result by Dowling, Freeman, Lennard, Odell, Randrianantoanina, and Turett follows: the weak Grothendieck compactness principle holds only in Schur spaces.