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

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​$=$.20134mHz.$

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

$VSFIT(z,t)$=$mgz[1+KzRERe⁡(cos⁡(2πνrest))],V_{\rm SFIT}(z,t)$ =$ 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 the refined coupling constant K = 1.060 governs the strength of the flux–quantum interaction and sets the KWW stretching exponent β=$K  \beta$ =$ K β4=$K$.

Informational Entropy Component

The gravitational flux carries ontological information, producing a directional phase-space skew in the Wigner function of quantum probes. This entropy flow is balanced by the non-reciprocal metric correction

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

Active Dampening Field and Entropic Force

The flux generates an active dampening field with both dissipative and reinforcing characteristics, consistent with the super-stretched exponent β=$1.060>1  \beta$ = $1.060 > 1$

β=$1.060>1$. The associated entropic force drives the observed relaxation dynamics after mirror steps.

Stability Analysis and the 11.42 Hz Mode

Extended analysis reveals a secondary feature near 11.42 Hz, roughly 9500 times the primary resonance. This may represent a higher harmonic, nonlinear mixing product, or calibration sideband. The primary 1.20134 mHz signal remains robust and phase-locked. Further high-resolution runs are needed to clarify its origin.

Conclusion

The coupling constant K = 1.060 unifies the informational entropy, active dampening field, and KWW relaxation in a coherent framework. Future GRANIT experiments will provide critical tests of these predictions.