# Weakly Connected Graphs

How is the following graph a weakly connected graph?

A digraph is strongly connected if every vertex is reachable from every other following the directions of the arcs. I.e., for every pair of distinct vertices $u$ and $v$ there exists a directed path from $u$ to $v$.
A digraph is weakly connected if when considering it as an undirected graph it is connected. I.e., for every pair of distinct vertices $u$ and $v$ there exists an undirected path (potentially running opposite the direction on an edge) from $u$ to $v$.