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Moscow spaces and C-embeddings
by
A.V. Arhangel'skii
Moscow State University and Ohio University
X is a Moscow space if the closure of every open set is a union of a family of G\delta-subsets. A subset Y of X is said to be C-embedded in X if every continuous real valued function of Y can be extended to a continuous real valued function of X. This talk explores examples of Moscow spaces and their connections with C-embeddings. (All spaces in this talk are assumed to be Tychonoff.)
Date received: October 12, 1999
Copyright © 1999 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # cadg-12.