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- W4240988481 abstract "Publisher SummaryThis chapter provides several counterexamples showing the gaps between dimension functions. The chapter shows that the sum theorems for ind and Ind are not true even for compact Hausdorff spaces. For each n a normal space with ind = n having arbitrarily large dim have been constructed. The chapter give for each n a compact Hausdorff space with dim = n having arbitrarily large ind and Ind. A normal space has been given with ind = 0, dim = 1, and Ind = 2. Thus, it is shown that normality and even compactness do not affect the equalities between dimensions." @default.
- W4240988481 created "2022-05-12" @default.
- W4240988481 date "1970-01-01" @default.
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- W4240988481 title "Chapter 4 Gaps Between Dimension Functions" @default.
- W4240988481 doi "https://doi.org/10.1016/s0079-8169(08)60947-2" @default.
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