I'm working on the Malliaris-Shelah's recent result of $\mathfrak{p}=\mathfrak{t}$, but I'm more interested in what possible topological applications can derivate from this equality.

Searching in several textbooks and articles, seems that there is no non-trivial application of this result yet (i.e. all the applications (until now) that I have found are obtained just changing the cardinals: so, if $\mathfrak{p}$ has some topological property, then $\mathfrak{t}$ also has it).

So, my question is: are there any interesting consequence of $\mathfrak{p}=\mathfrak{t}$ in Topology?