  In this article we classify the left braces of order $p^2q$ where $p,q$ are
primes fulfilling $q > p+1$. This classification includes a proof of three
conjectures of Guarnieri and Vendramin (\cite[Conjectures
6.2-6.4]{Vendramin_skew}) concerning the number of isomorphism classes of left
braces of order $p^2q$ for certain values of $p,q$.
