COMMENTATIONES MATHEMATICAE UNIVERSITATIS CAROLINAE
Abstract
We show that a (weakly) Whyburn space $X$ may be mapped continuously via
an open map $f$ onto a non (weakly) Whyburn space $Y$ . This fact may happen even between
topological groups $X$ and $Y$, $f$ a homomorphism, $X$ Whyburn and $Y$ not even weakly
Whyburn.