Abstract
We show that the unit ball K of the bidual of an Asplund space is a Corson compact or contains [0, ω 1 ], and that it has the Namioka property on separate-to-joint continuity. The same results are shown for K a Valdivia compact; a by-product is that all dyadic compacts have the Namioka property. Some connections with weakly compactly generated dual spaces and renormings are given
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