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Space of Spaces as a Metric Space

✍ Scribed by Masafumi Seriu


Publisher
Springer
Year
2000
Tongue
English
Weight
118 KB
Volume
209
Category
Article
ISSN
0010-3616

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πŸ“œ SIMILAR VOLUMES


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Our discussion answers the question? as to what topological spaces arc: statistcaily metrizable in the sense of Schweizer and Sklar [5] and whether this can be discerned by the t-norm Ian the space in the Menger triangle relaiion. Namely we prove (1) the class gf topological Menger q'aces coincides

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## Abstract The coGalois group associated to a torsion free cover of a ℀‐module are known to have a canonical topology. In this paper we will see that this topology can be deduced by __p^k^__‐roots of elements of coGalois groups over β„€~__p__~ (__p__ is a prime). We shall investigate in the metric a

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Let V be a decomposition (partition) of a metric space X. We give some metrization theorems on the decomposition space 'D\* of X by whether or not V has some types of structures in X.