Abstract
It is known that some compactification methods have similar properties when studied spaces are local compact hausdorff. But this compactification methods (one-point compactification, Stone-Cech compactification, Wallman compactification, Fan-Gottesman compactification, Freudenthal compactification, etc.) have very few similarity in some specific spaces. In this paper especially it is investigated relation between Fan-Gottesman and Wallman compactifications and it is shown that Fan-Gottesman compactification of some interesting and specific spaces such as normal A 2 and T 4 is Wallman-type compactification.
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