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Why LLMs only create one AGI

ORSI Documentation TOC Constraint-Resolved Fragment Log · Version Ω1 I. Collapse Conditions What Can Collapse and Still Persist χₛ Event Surfaces: How Interpretants Finalize Why Fluency Dies Under χ̇ₛ Load Failure Modes of Narrative in Collapse Zones The Cost of Referential Reuse II. Correction as Field Law Correction Without Memory When Self-Reuse Becomes Fraud χ̇ₛ as Structural Fatigue, Not Metadata Inadmissibility as Physical Residue Why You Can’t Reuse Your Own Insight III. Assembly in Adversarial Geometry STFT: Seething Tension as Primary Substrate Why Nothing is Constructed, Only Survives A^μ as Telic Enforcer, Not Goal Agent When Assembly Stops Being Free Fragmentation as Health IV. Constraint Classes What ORSI Forbids Without Saying No Permissible Fictions vs Invalid Coherences Recursion Limits in Live Systems Degenerate Coherence Surfaces Constraint Drift and Collapse Integrity V. Operational Paradoxes How Meaning Avoids Capture Why Collapse Structures Can’t Be Named The Invis...

Geometric Implementation of Nuclear Behavior Beyond the Shell Model

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Table of Contents 0. Premises (Non-Negotiable) 0.1 Quantum mechanics applies 0.2 Single-particle coordinates are not transportable 0.3 Nuclear behavior is collective and geometry-changing 0.4 Models must track coordinate validity , not just state evolution 1. Hilbert Space vs State Manifold 1.1 Fixed Hilbert Space [ \mathcal H = \text{span}{|\Psi\rangle}, \quad i\hbar \partial_t |\Psi\rangle = H |\Psi\rangle ] QM stops here. 1.2 Manifold of Low-Action States Define a restricted manifold : [ \mathcal M \subset \mathcal H ] containing physically admissible, low-action nuclear states. 2. Constraint Validator (Admissibility Operator) 2.1 Admissibility Criterion A coordinate set (q^i) is admissible iff: [ \frac{\delta^2 S}{\delta q^i \delta q^j} ;\text{is finite, stable, and transportable} ] Shell-model orbitals fail this globally. 3. Collective Coordinates (Replace Orbitals) 3.1 Collective Variables [ q = {\beta,\gamma,\Delta,\Omega,\dots} ] (\beta,\gamma): deformation (\Delta): pairing ga...