  Coherent superposition and entanglement are two fundamental aspects of
non-classicality. Here we provide a quantitative connection between the two on
the level of operations by showing that the dynamical coherence of an operation
upper bounds the dynamical entanglement that can be generated from it with the
help of additional incoherent operations. In case a particular choice of
monotones based on the relative entropy is used for the quantification of these
dynamical resources, this bound can be achieved. In addition, we show that an
analog to the entanglement potential exists on the level of operations and
serves as a valid quantifier for dynamical coherence.
