  In a previuos paper the author asked if there exists a one-dimensional space
$X$ that is not almost zero-dimensional, such that the dimension of the
hyperspace of compact subsets of $X$ is one-dimensional. In this short note we
give examples of spaces $X$ that are not almost zero-dimensional such that $X$
is one-dimensional and their hyperspace of compacta of $X$ also is
one-dimensional.
