CCT $\pi$-FLUCTUATION RADAR

Zero Point Vacuum Informatics Analyzer
STATIONARY PHASE LOCKED

ZPE Signal Injection

CCT Theory Parameters

Collapse Threshold ($\theta$) 0.85
Phase Anchor $\pi_{eff}$
ODE Solver ACTIVE

"Fluctuations in $\pi$-scaled observables act as a local radar. When ZPE transmission modulates the vacuum, it perturbs the stationary phase reference."

$$ \frac{d\vec{\Theta}_{\pi}}{dt} = \mathbf{A}\vec{\Theta}_{\pi} + \beta \cdot \vec{M}_{zp}(t) $$
● STATIONARY ($\pi$)
● PROBABILITY (ZPE)

Real-Time CCT Metrics

Phase Drift ($\delta\theta$) 0.000 rad
Entropy $H(T)$ High
Collapse Potential $\Delta_i$ 0.00
Channel Fidelity $R^2$ 0.00
Vector Curl ($\nabla \times V$) 0.00

System Log

[INIT] Phase reference locked to $\pi$.
[INIT] ODE-CCT solver initialized.
[INIT] Waiting for vacuum perturbation...