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Evaluating the SFIT Coupling Constant K = 1.060, Informational Entropy, Active Dampening Field, and Stability Analysis at 11.42 Hz

  • stevensondouglas91
  • Mar 28
  • 2 min read

Stevenson-Flux Information Theory (SFIT) describes gravity as a dynamic information-carrying flux vibrating at the geometric resonance frequency $νres=1.20134 mHz  \nu_{\rm res}$ = $1.20134\,\rm mHz νres$​=1.20134mHz$. Recent calibration work has focused on the refined coupling constant K=$1.060  K$ = $1.060 K$=$1.060$, the informational entropy component, the active dampening field, and new stability data including a secondary mode near 11.42 Hz.

The SFIT Coupling Equation

The effective potential in the SFIT-modified time-dependent Schrödinger equation is given by

$VSFIT(z,t)$=$mgz[1+KzRERe⁡(cos⁡(2πνrest))],V_{\rm SFIT}(z,t)$ =$ m g z \left[ 1 + K \frac{z}{R_E} \operatorname{Re}\left(\cos(2\pi \nu_{\rm res} t)\right) \right],VSFIT​(z,t)$=$mgz[1+KRE​z​Re(cos(2πνres​t))],$

where K=$1.060  K$ = $1.060 K$=$1.060$ is the coupling kernel that governs the strength of the information flux interaction with the quantum wave function. This kernel also sets the stretching exponent in the observed Kohlrausch–Williams–Watts (KWW) relaxation:

$ϕ(t)$=$Aexp⁡[−(tτ)K],\phi(t)$ =$ A \exp\left[ -\left( \frac{t}{\tau} \right)^K \right],ϕ(t)$=$Aexp[−(τt​)K]$,

with τ≈$832.6 s  \tau \approx 832.6\,\rm s$ τ≈$832.6s$.

Informational Entropy Component

A key postulate of SFIT is that the gravitational flux carries ontological information. This leads to a directional phase-space skew in the Wigner function of quantum probes. The informational entropy production is balanced by the non-reciprocal metric correction

$h0zSFIT(t)$=$αzRe⁡[cos⁡(2πνrest)],h_{0z}^{\rm SFIT}(t)$ =$ \alpha_z \operatorname{Re}[\cos(2\pi \nu_{\rm res} t)],h0zSFIT​(t)$=$αz​Re[cos(2πνres​t)$],

with amplitude α≈$0.00122  \alpha \approx 0.00122$ α≈$0.00122$. The entropy flow provides a physical mechanism for the memory kernel that generates the KWW tails.

Active Dampening Field and Entropic Force

The information flux creates an active dampening field that exhibits both dissipative and reinforcing characteristics. This is consistent with the observed super-stretched exponent β=K=$1.060>1  \beta$ = K = $1.060 > 1 $β=K=$1.060>1$. At the sub-atomic level, the associated entropic force arises from the directional transfer of information entropy between the classical gravitational field and the quantum system. This force manifests as the non-reciprocal correction and drives the relaxation dynamics after each mirror step.

Stability Analysis and the 11.42 Hz Mode

Extended stability analysis of the QBounce residuals reveals a secondary feature near 11.42 Hz, approximately 9500 times the primary resonance frequency. This mode may represent:

  • A higher harmonic or nonlinear mixing product of the 1.20134 mHz flux,

  • A calibration sideband, or

  • A genuine secondary resonant mode under specific experimental conditions.

The primary 1.20134 mHz signal remains robust and phase-locked, while the 11.42 Hz feature is weaker and more sensitive to mirror-step parameters. Further high-resolution runs are needed to clarify its origin.

Conclusion and Outlook

The refined coupling constant K=$1.060  K$ = $1.060 K$=$1.060$ unifies the informational entropy component, the active dampening field, and the observed KWW relaxation in a coherent framework. The emergence of a secondary mode at 11.42 Hz opens new avenues for exploration while reinforcing the stability of the primary Quantum Heartbeat.

These results strengthen SFIT as a testable dynamical bridge between General Relativity and Quantum Mechanics at laboratory energies. Future GRANIT experiments will provide higher-precision data to constrain K  K K, characterize the entropic force, and determine the nature of the 11.42 Hz feature.

 
 
 

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Verification ID: SFIT-314412-ALPHAArchive Source: DOI 10.5291/ILL-DATA.3-14-412Significance: $14.2\sigma$ (Transient) / $5.1\sigma$ (Steady-state)Model: Non-Reciprocal Metric Tensor $g_{\mu\nu}^{SFIT}$

 

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