  We consider a random sequential adsorption process on the one-dimensional
lattice with nearest-neighbor exclusion. In this model, each site $s \in
\mathbb{Z}$ starts empty and we will try to occupy it in time $t_s$, where
$(t_s)_{s\in\mathbb{Z}}$ is a sequence of independent random variables
uniformly distributed on the interval $[0,1]$. The site will be occupied if
both of its neighbors are vacant. We provide a method to calculate the density
of occupied sites up to the time $t$, as well as the pair correlation function.
