  In the seminal contribution [4] the joint weak convergence of maxima and
minima of weakly dependent stationary sequences is derived under some mild
asymptotic conditions. In this paper we address additionally the case of
incomplete samples assuming that the average proportion of incompleteness
converges in probability to some random variable. We show the joint weak
convergence of the maxima and minima of both complete and incomplete samples.
It turns out that for special cases, maxima and minima are asymptotically
independent.
