Let $X$ be a maximally degenerate Calabi-Yau variety over $K$ of dimension $n$, and assume that $X$ has a good dlt-model $\mathscr{X}$ over $R$ with reduced special fiber. Then the non-archimedean SYZ fibration

$$\rho_{\mathscr{X}}\colon X^{\mathrm{an}}\to\mathrm{Sk}(X)$$

associated with $\mathscr{X}$ is an $n$-dimensional affinoid torus fibration over the complement of some piecewise linear subset $Z$ of $\mathrm{Sk}(X)$ of codimension $\geq 2$. Moreover, the induced integral affine structure on $\mathrm{Sk}(X)\setminus Z$ is compatible with the canonical piecewise integral affine structure on $\mathrm{Sk}(X)$ (see (2)), in the sense that they give rise to the same piecewise integral affine functions on $\mathrm{Sk}(X)\setminus Z$.