  We prove the existence of a transcendental entire function whose Julia set is
a "bouquet of pseudo-arcs". More precisely, the union of the Julia set with
infinity is an uncountable union of pseudo-arcs, which are pairwise disjoint
except at infinity.
  The existence of such a function follows from a more general result of the
second author, but our construction is considerably simpler and more explicit.
In particular, the function we construct can be chosen to have lower order
$1/2$, while the lower order in the previously known example is infinite.
