If X* fails the Radon-Nikodým property then the closed unit ball of E*(X*) is not a James boundary for the Köthe-Bochner space E(X) when E is order continuous over a non-purely-atomic measure.
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On weak convergence in K\"{o}the-Bochner function spaces
If X* fails the Radon-Nikodým property then the closed unit ball of E*(X*) is not a James boundary for the Köthe-Bochner space E(X) when E is order continuous over a non-purely-atomic measure.