No semistability at infinity for Calabi–Yau metrics without curvature decay

Let $X$ be a complete Calabi–Yau manifold in the setting of Theorem

$$, without assuming quadratic curvature decay. **No semistability at infinity conjecture.** Theorem$$

should hold without the quadratic curvature decay assumption. This is the expected extension of the paper's main result once the two-step degeneration theory is available in the general setting; it remains open.