Within the framework of recursive meta-network theory, this paper proposes and proves the Zhu-Liang Singularity Cry Theorem. This theorem asserts that singularities in classical general relativity are not entropy‑divergent “explosions”, but rather “cries” with finite information release—a necessary consequence of the singularity recursive primitive \(\mathcal{S}\) under causality, self‑consistency, and entropy minimization. The theorem is established on three levels: first, we define the singularity recursive primitive and its metabolic product—the cry information \(\Icry\); second, we construct the cry entropy functional \(\Scry\) and prove that entropy minimization forces finite information release; finally, we reveal the recursive isomorphism between the cry, quantum tunneling, and biological birth, unifying them in the metabolic network of primitives. This theorem elevates singularity physics from “termination” to the inevitable manifestation of “renewal”.