musicologist 发表于 2025-3-23 10:41:09
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Wolfgang Stroebe,Klaus Jonas,Miles Hewstoneiven ., we present a Tychonoff space . which is the union of two zero subspaces .., .. such that dim... = dim... = 0 while dim.. = .. We also construct Tychonoff spaces . with dim.. = 0 that contain zero subspaces . with dim.. as large as we wish, showing the failure of the subset theorem for dim. in a strong form.难听的声音 发表于 2025-3-24 00:42:24
Theorien und Modelle der Paarbeziehungany locally finite (respectively, discrete) collections.. is called . if every open cover of . has a locally finite open refinement. The proof that we give of the following fundamental result of Stone is due to Mary Ellen Rudin.Communicate 发表于 2025-3-24 05:06:09
Zum Gegenstand der Sozialpsychologie and published in full detail in Roy (Trans Am Math Soc 134:117–132, 1968), is generally considered to be of forbidding complexity. In this chapter we present Kulesza’s much simpler metrizable space . with . and ., published in his paper Kulesza (Topol Appl 35:109–120, 1990) of 1990.去掉 发表于 2025-3-24 09:04:33
Book 2019e emphasis on the negative results for more general spaces, presenting a readable account of numerous counterexamples to well-known conjectures that have not been discussed in existing books. Moreover, it includes three new general methods for constructing spaces: Mrowka‘s psi-spaces, van Douwen‘s t宣誓书 发表于 2025-3-24 13:52:55
The Dimension of Euclidean Spaces, to Morita and Smirnov, who generalized the result of Alexandroff for the case of compact Hausdorff spaces. From this inequality, the countable sum theorem for . and the Urysohn inequality for ., it will follow that . and ..生气地 发表于 2025-3-24 16:16:47
Connected Components and Dimension,∈ ., is the union of all connected subspaces of . that contain .. The intersection of all clopen sets of . that contain ., denoted here by ., is called the . of .. If . for every . ∈ ., . is called .. If . for every . ∈ ., . is called .. Note that both . and . are closed subsets of . and . is connected.Heart-Rate 发表于 2025-3-24 22:32:17
Universal Spaces for Separable Metric Spaces of Dimension at Most ,,. space ., which consists of all points of . that have at most . rational coordinates, is a universal space for the class of all separable metric spaces of covering dimension at most .. We first need some preliminary results.巨硕 发表于 2025-3-25 02:09:05
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