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We prove that a continuous image of a Radon-Nikod'ym compact space of weight less than b is Radon-Nikod'ym compact. As a Banach space counterpart, subspaces of Asplund generated Banach spaces of density character less than b are Asplund generated. In this case, in addition, there exists a subspace of an Asplund generated space which is not Asplund generated which has density character exactly b.

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