Let $X\to{\mathbb{D}}^{*}$ be a smooth projective family of Calabi–Yau varieties, meromorphic at $0\in{\mathbb{D}}$. Assume that $X$ is maximally degenerate and has semistable reduction. Then the skeletal measure $\mu_{0}$ is a multiple of the integral affine Lesbesgue measure on $\operatorname{Sk}(X)$.