Titlebook: Dimension Theory; A Selection of Theor Michael G. Charalambous Book 2019 Springer Nature Switzerland AG 2019 covering dimension.inductive d

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Wolfgang Stroebe,Klaus Jonas,Miles Hewstone equal to 1 and inductive dimensions equal to 2. . is the union of two closed subspaces .., . = 1, 2, with .. This shows that the finite sum theorem for . and . on compact Hausdorff spaces fails. The second example is of a strongly zero-dimensional normal Hausdorff space .., for . or . = ., containi

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Sozialpsychologie der Partnerschaftly of compact Hausdorff spaces was constructed by Vopěnka. His construction is described in Pears’s book. We present a simpler construction due to Krzempek, which combines ideas from Vopěnka’s paper and from a more recent construction by Chatyrko. Before describing the construction, we establish fou

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Theorien und Modelle der Paarbeziehung. is . if . has an open cover every member of which intersects at most one member of .. . is .-. (respectively, .-.) if it is the union of countably many locally finite (respectively, discrete) collections.. is called . if every open cover of . has a locally finite open refinement. The proof that we

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Bindung und Partnerschaftsrepräsentationnto compact Hausdorff spaces. As immediate corollaries we have a compactification theorem and a universal space theorem for Tychonoff spaces of given covering dimension and weight. We also use the theorem to prove the equality . and other important results of the dimension theory of metric spaces.

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Zum Gegenstand der Sozialpsychologietled some 10 years later by P. Roy, who constructed a metric space Δ with . and .. Roy’s example, announced in Roy (Bull Am Math Soc 68:609–613, 1962) 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

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