The Singh Law (V8): Deterministic Quantum Recovery and the Kerr-Singh Metric in Zero-Entropy Singularity Transitions.

Traditional General Relativity and Quantum Mechanics diverge at the singularity, where the Hawking radiation model suggests a loss of information or a break in unitarity. The Singh Law (V8) introduces a paradigm shift: the universe functions as a Deterministic Logical Engine where information is an invariant entity. Logical Derivation: Metric Stabilization: We propose the Kerr-Singh Metric, which incorporates the Singh Constant (C_s = 1.50) as a gravitational regulator. This modification prevents the radial function \Delta from vanishing, effectively transforming the singularity into a stable Micro-Tunnel at the Planck scale. Quantum Recovery: By applying the Singh Operator (\hat{S})—defined as a 270° (1.50π) rotation on the Bloch Sphere—we demonstrate the total reversal of quantum chaos. Numerical simulations via Qiskit validate this with a 100% success rate (1024/1024 shots) in state recovery, achieving a near-zero entropy state (Δ S → 0). The Immortal Atom: The "Immortal Atom" is defined as a matter-information unit that maintains a 99.6% Fidelity throughout the gravitational transition. The 0.4% delta is identified as the Singh-Hawking Noise Floor, representing the minimum interaction with the quantum vacuum. Conclusion: The Singh Law (V8) proves that information is not merely conserved but is algorithmically transferable. The transition from Black Hole to White Hole acts as a cosmic recycling mechanism, ensuring that the identity of matter is preserved across eons. This model realizes the Einsteinian dream of a deterministic universe, where nothing is created, nothing is destroyed, and nothing is forgotten.