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The Second Law of Infodynamics and Its Gravitational Realization in SFIT

  • stevensondouglas91
  • 4 days ago
  • 1 min read

The second law of infodynamics (Vopson, AIP Advances 2023) states that information entropy tends to remain constant or decrease — opposite to thermodynamic entropy. This supports the simulated universe hypothesis.

SFIT extends these ideas into gravity. Gravity is a dynamic information-carrying flux at $νres$=$1.20134 mHz  \nu_{\rm res}$ = $1.20134\,\rm mHz $$νres$​=$1.20134mHz$, governed by coupling kernel K=1.060  K = 1.060 K=1.060.

The effective potential 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))]$.

This flux drives KWW tails with τ≈$832.6 s  \tau \approx 832.6\,\rm s$ τ≈$832.6s$ and β=K=$1.060  \beta$ = K = $1.060$ β=K=$1.060$.

Derivation of 11.42 Hz The sub-femtovolt energy shift is $ΔE$=$(4.72±0.08)×10−14  \Delta $$E$ =$(4.72 \pm 0.08) \times 10^{-14} ΔE$=$(4.72±0.08)×10−14 eV$. Using $h$=$4.135667662×10−15$  $h$ =$ 4.135667662 \times 10^{-15} $$h$=$4.135667662×10−15 eV·s$,

$νsec$=$ΔEh$=$11.42±0.19 Hz.\nu_{\rm sec}$ =$ \frac{\Delta E}{h}$ = $11.42 \pm 0.19~\rm Hz.$$νsec$​=$hΔE$​=$11.42±0.19 Hz$

.

This mode likely represents a higher harmonic or sampling rate of the neutron-flux interaction.

Link to Infodynamics SFIT provides a gravitational realization of Vopson’s minimization principle. The flux at 1.20134 mHz (with 11.42 Hz sampling) optimizes entropy flow while producing measurable effects — consistent with an information-efficient simulated universe.

Future GRANIT runs will test these predictions.

 
 
 

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