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    Separability in the strict topology

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    AbstractLet X be a completely regular Hausdorff space and E be a locally convex Hausdorff space. Then Cb(X) ⊗ E is dense in (Cb(X, E), β0), (Cb(X), β) ⊗ϵ E = (Cb(X) ⊗ E, β) and (Cb(X), β1) ⊗ϵ E = (Cb(X) ⊗ E, β1). For a separable space E, (Cb(X, E), β0) is separable if and only if X is separably submetrizable. As a corollary, for a locally compact paracompact space X, if (Cb(X, E), β0) is separable, then X is metrizable

    FISH of Alu-PCR amplified YAC clones and applications in tumor cytogenetics

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