Enomoto's conjecture on infinite semibricks

Let $A$ be a finite-dimensional algebra over a field $K$. A brick is a module $M\in\operatorname{\mathsf{mod}} A$ whose endomorphism algebra $\operatorname{\mathsf{End}}_A(M)$ is a division $K$-algebra. An infinite semibrick is an infinite set of isoclasses of bricks that are pairwise Hom-orthogonal. The algebra $A$ is brick infinite if it has infinitely many isoclasses of bricks. Enomoto's conjecture. If $A$ is brick infinite, then there exists an infinite semibrick in $\operatorname{\mathsf{mod}} A$. The converse implication is immediate from the definitions, while the asserted existence of an infinite semibrick for every brick-infinite algebra is presented as an open conjecture; the paper notes that Enomoto gave a partial answer.