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Quantum Interpretation of the Impedance Model

Michaele Suisse, P. Cameron

Published Nov 1, 2013• 4 citations
OpenAlex

Abstract

Quantum Interpretations try to explain emergence of the world we observe from formal quantum theory. Impedances govern the flow of energy, are helpful in such attempts. We include quantum impedances in comparisons of selected interpretations. OCIS codes: 000.6800, 270.5585

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Quantum Interpretations seek to explain observables from formal theory. Impedances govern the flow of energy, are helpful in such attempts. An earlier note documented first efforts to resolve the interpretational ambiguities and contentions from the practical perspective of our model-based approach. In the interim, discovery of the deep connections between the impedance model and geometric Clifford algebra has shed new light on the measurement problem and its manifestations, which we revisit here.
Abstract This chapter surveys various proposals to interpret—that is, make sense of—quantum mechanics. We could attempt to think of quantum mechanics in purely instrumentalist terms, as an algorithm to predict observed experimental results. But this fits badly with scientific practice and is probably not viable. We could attempt to modify quantum mechanics itself to resolve the paradoxes, and there are some simple models that attempt to do that: some are ‘hidden-variable’ theories that add extra properties to the theory, some are ‘dynamical-collapse’ theories that modify the theory’s equations. But none of these models succeed in reproducing quantum theory’s predictions outside a relatively narrow range of applications. Or we could try to take the apparent indefiniteness of quantum mechanics literally, and interpret it as a theory of many parallel worlds. The correct interpretation of quantum mechanics remains controversial, but the search for understanding and interpretation of the theory has led to very substantial scientific results and is likely to lead to more.
This work develops Dynamical Informational Field Theory (DIFT), a field-theoretic framework in which physical observables emerge from admissible, low-impedance organizations of an underlying scalar–phase field rather than from fundamental particles or external measurement postulates. The paper introduces admissibility pathways as variational selection mechanisms connecting the full informational field to the observable sectors of quantum mechanics and the Standard Model. The framework derives Born weights, interference, current closure, and effective unitarity as consequences of dynamostatic organization and boundary memory. Measurement is interpreted as boundary-induced phase closure under finite impedance rather than as an independent collapse axiom. Numerical evidence includes scalar–phase simulations of double-slit interference, which-path decoherence, admissibility-edge dynamics, and toroidal organizational pathways relevant to nuclear emergence. The manuscript combines formal derivations, controlled numerical validations, and a systematic correspondence map between standard physical concepts and their DIFT interpretations, providing a unified admissibility-based ontology for quantum phenomena.