The Spiral Model (MSp) Mathematical Formalism: From Asymmetry to Mass

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Autore principale: Ptak, Jan
Natura: Recurso digital
Lingua:inglese
Pubblicazione: Zenodo 2025
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_version_ 1866901703928840192
author Ptak, Jan
author_facet Ptak, Jan
contents <p><strong>This paper presents a mathematical formalism for the Spiral Model (MSp), a theoretical framework proposing that fundamental particles consist of inductively coupled monopole pairs characterized by a single continuous parameter: asymmetry. We define operational quantities linking theory to magnetometric measurement, derive quantization conditions from phase closure, and show how mass and spin emerge as consequences of asymmetry. The formalism yields testable predictions and provides a unified description of phenomena from particle structure to phase transitions<span> </span></strong></p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_18092254
institution Zenodo
language eng
publishDate 2025
publisher Zenodo
record_format zenodo
spellingShingle The Spiral Model (MSp) Mathematical Formalism: From Asymmetry to Mass
Ptak, Jan
Spiral model,
Monopole pairs,
asymmetry parametr,
magnetic field topology
quantization condition
spin -1/2 geometry
self-induction loops,
mass-energy equivalence
phase closure
magnetometry
<p><strong>This paper presents a mathematical formalism for the Spiral Model (MSp), a theoretical framework proposing that fundamental particles consist of inductively coupled monopole pairs characterized by a single continuous parameter: asymmetry. We define operational quantities linking theory to magnetometric measurement, derive quantization conditions from phase closure, and show how mass and spin emerge as consequences of asymmetry. The formalism yields testable predictions and provides a unified description of phenomena from particle structure to phase transitions<span> </span></strong></p>
title The Spiral Model (MSp) Mathematical Formalism: From Asymmetry to Mass
topic Spiral model,
Monopole pairs,
asymmetry parametr,
magnetic field topology
quantization condition
spin -1/2 geometry
self-induction loops,
mass-energy equivalence
phase closure
magnetometry
url https://doi.org/10.5281/zenodo.18092254