  We show that the space called shark teeth is a topological IFS-attractor,
that is for every open cover of $X=\bigcup_{i=1}^nf_i(X)$, its image under
every suitable large composition from the family of continuous functions
$\{f_1,...,f_n\}$ lies in some set from the cover. In particular, there exists
a space which is not homeomorphic to any IFS-attractor but is a topological
IFS-attractor.
