
AbstractK. Kunugi introduced the notion of ranked space as a generalization of that of metric spaces, (see [6]). In this note we define a metrizability of ranked spaces and study conditions under which a ranked space is metrizable.
classical metrization theorems, Metric spaces, metrizability, Frink's theorem, metrizability of ranked spaces, Aleksandrov-Urysohn's theorem
classical metrization theorems, Metric spaces, metrizability, Frink's theorem, metrizability of ranked spaces, Aleksandrov-Urysohn's theorem
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