A friendly iteration forcing that the four cardinal characteristics of $\mathcal E$ can be pairwise different

Let $\mathcal E$ be the $\sigma $-ideal generated by the closed measure zero sets of reals. We use an ultrafilter-extendable matrix iteration of ccc posets to force that, for $\mathcal E$, their associated cardinal characteristics (i.e. additivity, covering, uniformity, and cofinality) are pairwise different.