Guarnieri–Vendramin conjecture for the number of braces of order $p^2q$

For $n\in\mathbb Z^+$, let $b(n)$ denote the number of isomorphism classes of finite left braces of order $n$.

Guarnieri–Vendramin's conjecture. If $p$ and $q$ are primes such that $p<q$ and $p\nmid q-1$, then

$$b(p^2q)=4.$$

This is one of the brace-enumeration conjectures of Guarnieri and Vendramin. The supplied text identifies the conjecture but does not state whether it has been resolved.