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Some categorical aspects of the inverse limits in ditopological context

机译:双拓扑背景下逆极限的一些分类方面

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This paper considers some various categorical aspects of the inverse systems (projective spectrums) and inverse limits described in the category if PDitop , whose objects are ditopological plain texture spaces and morphisms are bicontinuous point functions satisfying a compatibility condition between those spaces. In this context, the category Inv ifPDitop consisting of the inverse systems constructed by the objects and morphisms of if PDitop , besides the inverse systems of mappings, described between inverse systems, is introduced, and the related ideas are studied in a categorical - functorial setting. In conclusion, an identity natural transformation is obtained in the context of inverse systems - limits constructed in if PDitop and the ditopological infinite products are characterized by the finite products via inverse limits.
机译:本文考虑了逆系统的一些分类方面(射影谱)和逆极限,如果PDitop的对象是双拓扑平原纹理空间,而态射是双连续点函数,则满足这些空间之间的相容性条件。在这种情况下,除了由逆向系统之间描述的映射逆向系统之外,还介绍了由if PDitop的对象和词素构成的逆向系统组成的Inv ifPDitop类别,并在分类-功能环境中研究了相关思想。 。总而言之,在逆系统的情况下获得了身份自然变换-如果PDitop和双拓扑无限乘积的特征在于通过逆极限的有限乘积,则构造的极限。

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