  In the classical Bayesian persuasion model an informed player and an
uninformed one engage in a static interaction. The informed player, the sender,
knows the state of nature, while the uninformed one, the receiver, does not.
The informed player partially shares his private information with the receiver
and the latter then, based on her belief about the state, takes an action. This
action, together with the state of nature, determines the utility of both
players. This paper analyzes a dynamic Bayesian persuasion model where the
state of nature evolves according to a Markovian law. Here, the sender always
knows the realized state, while the receiver randomly gets to know it. We
discuss the value of the sender when he becomes more and more patient and its
relation to the revelation rate, namely the probability at which the true state
is revealed to the receiver at any stage.
