
The
\hs{Wa\.zewski's Universal Dendrite}{Wazewski's Universal Dendrite}
is well known
\g{continuum} which  serves as the universal element in the
class of all \g{dendrite}s. We start with a
\g{Locally Connected Fan} $F_{\omega}$. Denote $D_1=F_{\omega}$. Now we
attach sufficiently small copies of $F_{\omega}$ to all
midpoints of all maximal \g{free arc}s in $D_1$ and obtain a
\g{dendrite} $D_2$. Continuing in this fashion, we obtain the
sequence of \g{dendrite}s $\{D_n\}$ and the
\gs{Wa\.zewski's Universal Dendrite}{Wazewski's Universal Dendrite}  $\bf D$ is the closure of their union. For
details see \cite[p.181-185]{nadler1992}.
