  Hoehn and Mouron [Ergod. Th. \& Dynam. Sys. (2014) \textbf{34}, 1897--1913]
constructed a map on the universal dendrite that is topologically weakly mixing
but not mixing. We modify the Hoehn-Mouron example to show that there exists a
transitive (even weakly mixing) dendrite map with zero topological entropy.
This answers the question of Baldwin [Topology (2001) \textbf{40}, 551--569].
