Massive CLE2 boundary conjecture for the canonical evaporated UST component

Condition on the event $|{\bf t}(r)|=n$, and let ${\sf Canonical}({\bf t}^{<n}(r))$ be the canonical embedding of the root component obtained by edge evaporation. The massive $CLE_2$ boundary conjecture. The rescaled vertex sets

$$\frac{{\sf Canonical}({\bf t}^{<n}(r))}{\sqrt n}$$

converge in distribution for the Hausdorff metric on compact subsets of $\mathbb{R}^2$ to a limiting compact set $K$ with Lebesgue measure $1$ that is simply connected, and the boundary of $K$ is a massive version of $CLE_2$ conditioned to have area $1$. This is a conjectural description of the continuum boundary of the conditioned evaporated-tree shape; the source gives no proof or resolution.