Abstract
Let A be a C¤ -algebra and let ± be a nondegenerate coaction of a locally compact group G on A. Suppose that ± is pointwise unitary and that bA is the Hausdorff spectrum of A. Then it is shown that A has the weak Banach-Saks property and G is discrete if and only if the crossed product A £ ± G by ± has the weak Banach-Saks property.
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