Universality conjecture for random-cluster divide-and-colour scaling limits

Let $\tilde X(p,q,r)$ be the divide-and-colour model associated with a random-cluster measure with parameters $q>0$ and $p<p_c(q)$, and consider it on the triangular lattice at $r=1/2$. Universality conjecture. For every $q>0$ and every $p<p_c(q)$, the site-percolation scaling limit of

$$\tilde X(p,q,1/2)$$

is the same as the scaling limit of critical Bernoulli site percolation. This conjecture expresses the expectation that short-range correlations below the random-cluster critical point do not change the critical scaling limit; the source does not state a resolution.