On the dimension of compacta

Authors

  • Nikolay Khadshiivanov

Abstract

The inequality dim $X \leq n$ holds a compact space $X$ with the property that each binary open cover has a countable closed refinement $\{F_k\}$ such that dim$(F_i \cap F_j)\leq n-1$ for $i \neq j$

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Published

1993-12-12

How to Cite

Khadshiivanov, N. (1993). On the dimension of compacta. Ann. Sofia Univ. Fac. Math. And Inf., 84, 97–99. Retrieved from https://ftl5.uni-sofia.bg./index.php/fmi/article/view/473

Issue

Vol. 84 (1993): Ann. Sofia Univ. Fac. Math and Inf.

Section

Articles