Definable Baire conjecture for closed definable sets

Let $\mathbb{K}$ be a structure in the setting of the paper, and let $X \subseteq \mathbb{K}^n$ be definable and closed. Definable Baire conjecture. The set $X$ is definably Baire. The preceding proposition proves this for d-minimal theories when the relevant hypotheses apply, and the conjecture is presented as a possible further step; the supplied text gives no resolution beyond that partial result.