Abstract This article presents a HoloGenesis reconstruction of the maximum electromagnetic horizon field from the geometric structure of the electron shell. The purpose is to avoid defining the electromagnetic field scale through the Maxwell constants themselves, particularly vacuum permittivity, vacuum permeability, or vacuum impedance, since doing so would reduce the result to a circular restatement of standard electromagnetic identities. 31, 32, 33, 43, 55 The derivation begins from the HoloGenesis interpretation of the fine-structure constant as a geometric compression ratio. Instead of beginning with the standard electromagnetic identity that relates the fine-structure constant to charge, vacuum permittivity, Planck’s reduced constant, and the speed of light, HoloGenesis interprets the fine-structure constant as the ratio between the reduced Compton radius of the electron wrap and the electron shell-horizon thickness. 9, 41, 42, 47 From this shell-compression relation, the electron shell-horizon thickness is obtained geometrically. The maximum horizon field is then defined as the electron rest-energy gradient per unit charge across that shell thickness. This gives the electron horizon field directly from electron mass, charge, light speed, Planck’s reduced constant, and fine-structure compression, without invoking vacuum permittivity, vacuum permeability, vacuum impedance, or Coulomb’s law as primitive assumptions. 43 The updated HoloGenesis chain also clarifies the status of the elementary charge. Charge is not treated as an unexplained substance attached to the electron. It is interpreted as the impedance-normalized polarization unit selected by the electromagnetic response of the subitron lattice under stable phase-tip closure. In this reconstruction, the subitron charge-normalization unit is obtained from quantum action, electron shell compression, and the impedance of the subitron lattice. If the subitron lattice response yields the observed vacuum impedance, this charge-normalization unit becomes the elementary charge. In the corrected Maxwell-response reconstruction, the subitron base yields a reconstructed impedance close to the observed electromagnetic impedance. Thus, within HoloGenesis, elementary charge is interpreted as the SI-measurable charge scale induced by the impedance structure of the subitron lattice, under the additional condition that the fine-structure constant is understood geometrically as shell compression. The subitron floor also provides an upstream mechanical closure tension. Beginning from the corrected floor frequency of approximately 56.8 GHz and its associated wavelength, the spherical floor-cell construction gives a mechanical phase-closure tension without inserting elementary charge or vacuum permittivity. The corresponding floor closure field is obtained by dividing this closure tension by the subitron charge-normalization unit. When the subitron charge-normalization unit is identified with the elementary charge, the floor closure field is approximately 0.00708 volts per meter. This floor closure field is not the electron shell field. It is the floor-level electric expression of subitron anti-unwrapping tension after impedance-normalized charge closure. The electron shell field is obtained by local shell compression, through the large ratio between the localized electron shell-horizon mode and the primitive subitron floor frequency. In this sense, the weak global floor field becomes the extreme electron shell field through frequency-compression squared. Once the maximum electron horizon field has been established, vacuum permittivity is reconstructed from the lattice polarization relation. Charge is treated as integrated normal polarization over the electron shell, and normal polarization is related to the maximum horizon field through lattice compliance. From this, vacuum permittivity is recovered, and the vacuum impedance and magnetic permeability follow downstream. The result does not yet constitute a derivation of the SI dimension of charge from geometry alone. Rather, it gives a structural HoloGenesis reconstruction of charge as an impedance-normalized phase-tip closure unit. Its significance is therefore precise: within the HoloGenesis framework, the Maxwell constants can be placed downstream of electron shell-horizon geometry, subitron closure tension, subitron impedance, and charge as stable containment, and interpreted as lattice response constants rather than primitive properties of empty space. 23, 31, 32, 33, 55 This article also situates the electromagnetic reconstruction within the HoloGenesis subitron hierarchy. The primitive thermal subitron frequency is distinguished from the CMB spectral peak, the base tri-orthogonal stride trace, and the signal-stride trace associated with the CMB peak. The corrected hierarchy separates the primitive floor from its spectral and geometric projections, preventing the electron shell frequency from being confused with the cosmological floor frequency. For global lattice-field comparisons, HoloGenesis uses an effective axial-stride coefficient associated with tri-orthogonal lattice projection. The corrected Maxwell-response route also distinguishes volumetric standing generation from surface charge closure. The candidate surface-availability coefficient expresses the passage from energy stored volumetrically in the subitron floor to charge expressed through a surface or horizon closure. This projection is not a decorative correction. It expresses the fact that the subitron floor stores energy volumetrically, while charge is expressed through closed surface polarization. The remaining refinement is the direct geometric derivation of this surface-availability coefficient from subitron surface geometry. This does not alter the electron-shell derivation of the maximum horizon field. It clarifies that the high-frequency quantity appearing in the electromagnetic reconstruction is not the primitive subitron floor frequency, but a localized electron shell-horizon mode derived from electron rest-frequency and fine-structure compression. 41, 42, 43, 47
Grégoire Mommaerts (Sun,) studied this question.