
The \h{Cantor Meanders} $X$ is formed by combining the
product $C \times I$ of the \g{Cantor Ternary Set} $C$ and
the unit interval $I$ with the appropriate segments of
$I\times\{0,1\}$. We use the 'zig-zag' system of selecting
the intervals. We start with $[1/3,2/3]\times \{0\}$,
continue with $[1/9,2/9]\times \{1\}$ and $[7/9,8/9]\times
\{1\}$,
 $\cdots$ .

The space $X$ has uncountably many \g{arc component}s.
