  According to the Thurston No Wandering Triangle Theorem, a branching point in
a locally connected quadratic Julia set is either preperiodic or precritical.
Blokh and Oversteegen proved that this theorem does not hold for higher degree
Julia sets: there exist cubic polynomials whose Julia set is a locally
connected dendrite with a branching point which is neither preperiodic nor
precritical. In this article, we reprove this result, constructing such cubic
polynomials as limits of cubic polynomials for which one critical point
eventually maps to the other critical point which eventually maps to a
repelling fixed point.
