
We define the \h{Lelek Fan}
 $F_{L}$ a subfan of the \g{Cantor Fan} $F_C$ such that
the set $E(F_L)$ of its \g{end point}s is dense in $F_L$,
and $S(F_L)=\{v\} \cup E(F_L)$ is a connected set (where $v$
denotes the \g{top} of the two \g{fan}s $F_C$ and $F_L
\subset F_C$).

It is known, that any two \g{Lelek Fan}s are homeomorphic.
See \cite[p.9]{ccm1990} . Moreover the \g{Lelek Fan} is
homeomorphic to all its \g{confluent} images (see
\cite[]{wjc1989}).
