Abstract:We show that a compact space $K$ has a dense set of $G_\delta $ points if it can be covered by countably many Corson countably compact spaces. If these Corson countably compact spaces may be chosen to be dense in $K$, then $K$ is even Corson.
Keywords: Corson countably compact space, $G_\delta $ point, Corson compact space, Valdivia compact space
AMS Subject Classification: 54D30