  A graph $H$ is ubiquitous if for every graph $G$ that for every natural
number $n$ contains $n$ vertex-disjoint $H$-minors contains infinitely many
vertex-disjoint $H$-minors. Andreae conjectured that every locally finite graph
is ubiquitous. We give a disconnected counterexample to this conjecture. It
remains open whether every connected locally finite graph is ubiquitous.
