Observable Deviations from Standard QED in Finite Reversible Closure: Operator Selection and Empirical Bounds - Paper 16
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| Format: | Recurso digital |
| Langue: | anglais |
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Zenodo
2026
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| _version_ | 1866901830226673664 |
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| author | Bloggs, Joe |
| author_facet | Bloggs, Joe |
| contents | <h1>Observable Deviations from Standard QED in Finite Reversible Closure: Operator Selection and Empirical Bounds - Paper 16</h1> <p> </p> <h2>ABSTRACT </h2> <p>Papers 10–15 derive a composite matter sector and a gauge-compatible holonomy sector from finite reversible closure (FRC), with infrared relativistic universality, maximal signal velocity c = lp/tp, 3+1D scalar closure, Z2 grading, and mass completion realised via strictly local doubled-sector mixing.</p> <p>Paper 16 identifies concrete, falsifiable deviations from standard QED implied by this structure. Unlike generic Planck-suppressed effective field theory treatments, FRC enforces strict operator selection rules from locality, unitarity, gauge redundancy, isotropy, grading symmetry, and bounded spectral structure.</p> <p>We derive the allowed leading higher-dimension operators, classify Lorentz-invariant versus Lorentz-violating corrections, analyse dispersion, static potentials and threshold effects and provide a coefficient-mapping framework connecting experiment directly to microscopic update dynamics.</p> <h2> </h2> <h2>INTRODUCTION </h2> <p>The Finite Reversible Closure (FRC) programme builds matter and gauge structure from strictly local, finite-dimensional reversible update.</p> <p>Paper 10 constructed a gauge-invariant composite excitation.<br>Paper 11 derived Z2 parity.<br>Paper 12 operationalised involutive holonomy.<br>Paper 13A and 13B derived the minimal two-component and first-order kinetic structure.<br>Paper 14 completed the 3+1D representation and identified lattice doubling.<br>Paper 15 constructed the doubled-sector mass operator and derived the infrared effective action.</p> <p>Paper 16 addresses the next structural step;</p> <blockquote> <p>Given the infrared effective theory derived from lattice closure, what observable deviations from standard QED are implied?</p> </blockquote> <p>Unlike generic effective field theory approaches that permit all operators consistent with assumed symmetries, FRC restricts operators through;-</p> <ul> <li> <p>Finite update depth and locality;</p> </li> <li> <p>Exact unitarity and bounded spectrum;</p> </li> <li> <p>Gauge redundancy of the holonomy sector;</p> </li> <li> <p>Infrared isotropy and scalar closure and</p> </li> <li> <p>Z2 grading and doubled-sector structure.</p> </li> </ul> <p>The result is a tightly constrained set of admissible higher-dimension corrections.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_18835205 |
| institution | Zenodo |
| language | eng |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Observable Deviations from Standard QED in Finite Reversible Closure: Operator Selection and Empirical Bounds - Paper 16 Bloggs, Joe Finite Reversible Closure Observable Deviations Operator Selection Rules Modified Dispersion Relations Higher-Dimension Operators Gauge-Invariant Corrections Z2 Grading Symmetry Lattice Doubling Bounded Spectrum Dynamics Lorentz-Invariant Corrections Lorentz Violation Constraints Photon Mass Limits Vacuum Cherenkov Bounds Effective Field Mapping Quantum Gravity Framework <h1>Observable Deviations from Standard QED in Finite Reversible Closure: Operator Selection and Empirical Bounds - Paper 16</h1> <p> </p> <h2>ABSTRACT </h2> <p>Papers 10–15 derive a composite matter sector and a gauge-compatible holonomy sector from finite reversible closure (FRC), with infrared relativistic universality, maximal signal velocity c = lp/tp, 3+1D scalar closure, Z2 grading, and mass completion realised via strictly local doubled-sector mixing.</p> <p>Paper 16 identifies concrete, falsifiable deviations from standard QED implied by this structure. Unlike generic Planck-suppressed effective field theory treatments, FRC enforces strict operator selection rules from locality, unitarity, gauge redundancy, isotropy, grading symmetry, and bounded spectral structure.</p> <p>We derive the allowed leading higher-dimension operators, classify Lorentz-invariant versus Lorentz-violating corrections, analyse dispersion, static potentials and threshold effects and provide a coefficient-mapping framework connecting experiment directly to microscopic update dynamics.</p> <h2> </h2> <h2>INTRODUCTION </h2> <p>The Finite Reversible Closure (FRC) programme builds matter and gauge structure from strictly local, finite-dimensional reversible update.</p> <p>Paper 10 constructed a gauge-invariant composite excitation.<br>Paper 11 derived Z2 parity.<br>Paper 12 operationalised involutive holonomy.<br>Paper 13A and 13B derived the minimal two-component and first-order kinetic structure.<br>Paper 14 completed the 3+1D representation and identified lattice doubling.<br>Paper 15 constructed the doubled-sector mass operator and derived the infrared effective action.</p> <p>Paper 16 addresses the next structural step;</p> <blockquote> <p>Given the infrared effective theory derived from lattice closure, what observable deviations from standard QED are implied?</p> </blockquote> <p>Unlike generic effective field theory approaches that permit all operators consistent with assumed symmetries, FRC restricts operators through;-</p> <ul> <li> <p>Finite update depth and locality;</p> </li> <li> <p>Exact unitarity and bounded spectrum;</p> </li> <li> <p>Gauge redundancy of the holonomy sector;</p> </li> <li> <p>Infrared isotropy and scalar closure and</p> </li> <li> <p>Z2 grading and doubled-sector structure.</p> </li> </ul> <p>The result is a tightly constrained set of admissible higher-dimension corrections.</p> |
| title | Observable Deviations from Standard QED in Finite Reversible Closure: Operator Selection and Empirical Bounds - Paper 16 |
| topic | Finite Reversible Closure Observable Deviations Operator Selection Rules Modified Dispersion Relations Higher-Dimension Operators Gauge-Invariant Corrections Z2 Grading Symmetry Lattice Doubling Bounded Spectrum Dynamics Lorentz-Invariant Corrections Lorentz Violation Constraints Photon Mass Limits Vacuum Cherenkov Bounds Effective Field Mapping Quantum Gravity Framework |
| url | https://doi.org/10.5281/zenodo.18835205 |