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Spaces Universal under Closed Embeddings for Finite-Dimensional Complete Metric Spaces

Authors:	Wasko Anna

Institution:	Department of Mathematics Agriculture and Pedagogical University 08-110 Siedlce ul. Nowotki 19/21 Poland

Abstract:	We shall prove that for every natural number n and every cardinalnumber ${tau}$ $≥$ ${omega}$ there exists an n-dimensional complete metric spaceX_n, of weight ${tau}$ such that every n-dimensional complete metricspace of weight ${tau}$ is embeddable in X_n, as a closed subset.

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