Abstract
In [1] Van Est and Freudenthal introduced and studied several new separation axioms for a topological space. One of these was thepτsq axiom: Given distinct pointspandqofX, there exists a real continuous functionfonXwithf(p) ≠f(q). They observed that thepτsqaxiom lies strictly between the Hausdorff and completely regular axioms, and that it neither implies nor is implied by theT3axiom.
Publisher
Cambridge University Press (CUP)
Cited by
4 articles.
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