Relatively weakly open convex combinations of slices
classification
🧮 math.FA
keywords
combinationsconvexopenrelativelyslicesweaklyballcompact
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We show that $c_0$, and in fact $C(K)$ for any scattered compact Hausdorff space $K$, have the property that finite convex combinations of slices of the unit ball are relatively weakly open.
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