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We present a construction from ♢* of a first countable, regular, countably metacompact space with a closed discrete subspace that is not a . In addition some nonperfect spaces with σ-disjoint bases are constructed.
In this paper, we discuss covering properties in countable products of Čech-scattered spaces and prove the following: (1) If is a perfect subparacompact space and is a countable collection of subparacompact Čech-scattered spaces, then the product is subparacompact and (2) If is a countable collection of metacompact Čech-scattered spaces, then the product is metacompact.
2000 Mathematics Subject Classification: 54C10, 54D15, 54G12.For given completely regular topological spaces X and Y, there is a completely regular space
X ~⊗ Y such that for any completely regular space Z a mapping f : X × Y ⊗ Z is separately continuous
if and only if f : X ~⊗ Y→ Z is continuous.
We prove a necessary condition of normality, a sufficient condition of collectionwise normality,
and a criterion of normality of the products X ~⊗ Y in the case when at least one factor is scattered.
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