Effective log canonical boundary conjecture for normal quasi-projective qlc pairs

Let $[X,\omega]$ be a qlc pair, where $X$ is a quasi-projective normal scheme. An effective $\mathbb Q$-divisor on $X$ is a divisor $\Delta\geq 0$ with rational coefficients. A pair $(X,\Delta)$ is log canonical when it has log canonical singularities.

Effective log canonical boundary conjecture. There exists an effective $\mathbb Q$-divisor $\Delta$ on $X$ such that $(X,\Delta)$ is log canonical.

This is posed as a conjecture for normal qlc pairs. It asks whether every quasi-projective normal qlc pair admits an effective boundary making the underlying pair log canonical; the supplied source does not state a resolution.