  In this paper, we unify two popular approaches for the definition of
actuarial ruin with implementation delays, also known as Parisian ruin. Our new
definition of ruin includes both deterministic delays and exponentially
distributed delays: ruin is declared the first time an excursion in the red
zone lasts longer than an implementation delay with a deterministic and a
stochastic component. For this Parisian ruin with mixed delays, we identify the
joint distribution of the time of ruin and the deficit at ruin, therefore
providing generalizations of many results previously obtained, such as in
\cite{baurdoux_et_al_2015} and \cite{loeffenetal2017} for the case of an
exponential delay and that of a deterministic delay, respectively.
