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- W2332804599 abstract "A space X is called countdbly metacompact (countably paracompact) if every countable open cover has a point finite (locally finite) open refinement. According to Hodel [5], a space X is called countably subparacompact if every countable open cover has a σ-discrete closed refinement. It is well-known (see Mansfield [10] and Dowker [4]) that in normal spaces all of the preceding notions are equivalent. Also, according to Hodel [5], a countably subparacompact space is countably metacompact and the reverse implication is false." @default.
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- W2332804599 date "1974-10-01" @default.
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- W2332804599 title "Some Results on Weak Covering Conditions" @default.
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- W2332804599 doi "https://doi.org/10.4153/cjm-1974-107-5" @default.
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