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A criticism to the fundamental principles of physics: The problem of the quantum measurement (I)

Oscar Mormontoy Cardenas, Mateo Márquez Jacome

Published Jan 1, 2008• 0 citations
OpenAlex

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The quantum measurement problem remains a central unresolved issue in theoretical physics, arising from the incompatibility between unitary quantum dynamics and the emergence of definite measurement outcomes. Closely related is the question of the physical status of the wavefunction within contemporary quantum theory. This review critically surveys leading approaches to the measurement problem, focusing on their formal consistency, physical assumptions, and empirical implications. We examine the standard measurement framework, the role of environment-induced decoherence and quantum Darwinism, and the restrictions imposed by no-go theorems such as Bell, Kochen–Specker, and Pusey–Barrett–Rudolph. Interpretations including Everettian many-worlds, Bohmian mechanics, spontaneous collapse models, relational quantum mechanics, QBist approaches, and Copenhagen-type frameworks are assessed in terms of their ability to account for classical definiteness without sacrificing empirical adequacy. We also review experimental efforts probing macroscopic superpositions and collapse dynamics. The analysis indicates that, despite its predictive success, quantum theory lacks a complete physical account of outcome selection. This suggests that the measurement problem reflects a fundamental structural limitation of current theory, motivating either new physical principles or a redefinition of the wavefunction’s ontological role.
We introduce the Principle of Wave-Particle Oscillation, which identifies a critical mass threshold m_c = h-bar / (omega Delta x_th^2) that separates quantum from classical behavior. This threshold emerges from the competition between quantum zero-point fluctuations and thermal or environmental noise in harmonic oscillators. Systems with mass below m_c maintain quantum coherence; those above m_c are irreversibly classical. Applying this principle to Schrödinger's cat resolves the paradox: the cat's mass far exceeds m_c, so its wavefunction collapses instantly—the cat is never in superposition. The principle unifies classical and quantum harmonic oscillators under a single framework and makes testable predictions: critical slowing down, a 1/f^1.5 power spectrum, and Tracy-Widom statistics near the quantum-classical boundary. This work provides a physical, observer-independent resolution to the measurement problem and establishes a fundamental limit for quantum coherence.