摘要

Under Jensen's axiom, a compact space X of uncountable character such that the space exp (n) (X) \ X is normal for each n is constructed. Thereby, it is proved that the Arkhangel'skii-Kombarov theorem on the countability of the character of a compact space whose square is normal outside the diagonal cannot be "na < vely" carried over to normal functors of finite degree.

  • 出版日期2015-7

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