Abstract
AbstractA space has the shrinking property if, for every open cover {Va | a ∈ A}, there is an open cover {Wa| a ∈ A} withfor each a ∈ A.lt is strangely difficult to find an example of a normal space without the shrinking property. It is proved here that any ∑-product of metric spaces has the shrinking property.
Publisher
Canadian Mathematical Society
Cited by
17 articles.
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