Quantum Measurement and the Origin of the Born Rule
Definite outcomes and |ψ|² probability weights emerge from closure-stable admissibility constraints. Measurement is not an external postulate but a structural consequence of operator-theoretic stability, probability rigidity, and decision-level closure.
Supporting Papers
The Coupled Dirac–Λ Dynamical System: Unified Operator Equations for a Capacity-Constrained Spectral Action Framework
<p>This paper formulates the coupled Dirac–<span><span>Λ\Lambda</span><span><span><span>Λ</span></sp
Saturation Geometry and the Structural Emergence of Measurement and the Born Rule in a Capacity-Constrained Dirac–Λ System
<p>This paper develops a fully operator-theoretic account of quantum measurement and the Born rule within a constrained
A Complete Operator-Theoretic Resolution of the Quantum Measurement Problem
<p>This preprint presents a complete and fully operator-theoretic resolution of the quantum measurement problem. I
The Structural Origin of the Born Rule: Rigidity of the Quantum Probability Exponent
<p>This work provides a structural derivation of the quadratic form of the Born rule in quantum mechanics. Rather than p
Agency Beyond Pure Unitarity: Closure-Stable Decision, Probability Rigidity, and the Limits of Purely Quantum Models
<p>What are the physical conditions required for agency?</p> <p>Recent work has rigorously shown that purely unitary, co
Admissibility Forces the QSOT Axioms: A Closure-Based Extension of Multipartite Quantum States Over Time
<p>This paper provides a structural extension of the recent QSOT framework for multipartite quantum states evolving over
The Consciousness Field Theorem: Minimal Closure, Non-J-Blind SRC Necessity, and Structural Realization Conditions for Observer-Dependent Systems
<p>This work presents Version 5.5 of the Consciousness Field Theorem, delivering the first minimal and structurally comp