A continuous image of a Radon-Nikodým compact which is not Radon-Nikodým

Abstract

We construct a continuous image of a Radon-Nikodým compact space which is not Radon-Nikodým compact, solving the problem posed in the 80ties by Isaac Namioka.

References in corpus (2)

• Compactness in Banach space theory - selected problems
• Spaces Of Lipschitz Functions On Banach Spaces

Cited by in corpus (3)

• On the geometry of Banach spaces of the form ${\mathrm{Lip}}_0(C(K))$
• An Asplund space with norming Markuševič basis that is not weakly compactly generated
• A Banach space $C(K)$ reading the dimension of $K$