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Homotopical smallness and closeness

机译:同位细小度和紧密度

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The aim of this paper is to introduce the concepts of homotopical smallness and closeness. These are the properties of homotopical classes of maps that are related to recent developments in homotopy theory and to the construction of universal covering spaces for non-semi-locally simply connected spaces, in particular to the properties of being homotopically Hausdorff and homotopically path Hausdorff. The definitions of notions in question and their role in homotopy theory are supplemented by examples, extensional classifications, universal constructions and known applications.
机译:本文的目的是介绍同位小和紧密的概念。这些是同位图类的属性,与同位理论的最新发展以及与非半局部简单连接空间的通用覆盖空间的构造有关,特别是同位Hausdorff和同位路径Hausdorff的属性。所涉概念的定义及其在同伦理论中的作用得到示例,扩展分类,通用构造和已知应用的补充。

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