Scale-Dependent Electromagnetism in Resolution Scale Quantum Geometry: LHC Run-3 Evidence for Fractal Charge Quantization

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Autore principale: Henrico, Salidor Christopher
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Lingua:inglese
Pubblicazione: Zenodo 2025
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author Henrico, Salidor Christopher
author_facet Henrico, Salidor Christopher
contents <p dir="auto">This paper presents a novel geometric explanation for electric charge quantization based on the scale-dependent effective dimension of spacetime in Resolution Scale Quantum Geometry (RSQG). We show that in this four-dimensional framework, electromagnetic gauge couplings become scale-dependent through the relation g_RSQG(μ) = g_SM * sqrt(d_eff(μ)/4), where d_eff(μ) is the effective spacetime dimension at energy scale μ. The electric charge quantizes as q = n e * sqrt(d_eff/4) with n in Z, providing a purely geometric alternative to Grand Unified Theories. Using renormalization group flow μ * d(d_eff)/dμ = -β (d_eff - 4) with β = 0.08, we predict d_eff(13.6 TeV) ≈ 3.95, leading to a 2.5% suppression of electroweak cross-sections. Our predictions – W+: 4242 pb, W−: 3294 pb, Z: 740 pb – match ATLAS Run-3 measurements within errors, resolving the long-standing ~2% Standard Model excess while providing the first experimental evidence for scale-dependent spacetime geometry at the TeV scale. The theory makes falsifiable predictions for HL-LHC precision measurements and offers a new paradigm for beyond-Standard-Model physics.</p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_17896388
institution Zenodo
language eng
publishDate 2025
publisher Zenodo
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spellingShingle Scale-Dependent Electromagnetism in Resolution Scale Quantum Geometry: LHC Run-3 Evidence for Fractal Charge Quantization
Henrico, Salidor Christopher
Resolution Scale Quantum Geometry
Fractal Charge Quantization
Scale-Dependent Electromagnetism
Effective Spacetime Dimension
LHC Run-3
ATLAS Measurements
<p dir="auto">This paper presents a novel geometric explanation for electric charge quantization based on the scale-dependent effective dimension of spacetime in Resolution Scale Quantum Geometry (RSQG). We show that in this four-dimensional framework, electromagnetic gauge couplings become scale-dependent through the relation g_RSQG(μ) = g_SM * sqrt(d_eff(μ)/4), where d_eff(μ) is the effective spacetime dimension at energy scale μ. The electric charge quantizes as q = n e * sqrt(d_eff/4) with n in Z, providing a purely geometric alternative to Grand Unified Theories. Using renormalization group flow μ * d(d_eff)/dμ = -β (d_eff - 4) with β = 0.08, we predict d_eff(13.6 TeV) ≈ 3.95, leading to a 2.5% suppression of electroweak cross-sections. Our predictions – W+: 4242 pb, W−: 3294 pb, Z: 740 pb – match ATLAS Run-3 measurements within errors, resolving the long-standing ~2% Standard Model excess while providing the first experimental evidence for scale-dependent spacetime geometry at the TeV scale. The theory makes falsifiable predictions for HL-LHC precision measurements and offers a new paradigm for beyond-Standard-Model physics.</p>
title Scale-Dependent Electromagnetism in Resolution Scale Quantum Geometry: LHC Run-3 Evidence for Fractal Charge Quantization
topic Resolution Scale Quantum Geometry
Fractal Charge Quantization
Scale-Dependent Electromagnetism
Effective Spacetime Dimension
LHC Run-3
ATLAS Measurements
url https://doi.org/10.5281/zenodo.17896388