CLT Geometric Attractor - Real-Time Phase Space
Gravitational Field (Ψg)
0.00
Atom Count (N)
10,000
Temperature (K)
300
HUP-Loss Coefficient (β)
0.5
DETERMINISM (D)
0.00
SNR (√N)
0.00
EFFECTIVE ENTROPY
0.00
PHASE COHERENCE
0.00
CLT Array Architecture - Layer Stack
QUANTUM
D < 0.242
Stochastic
D < 0.242
Stochastic
CRITICAL
0.242 < D < 0.5
Sensor Active
0.242 < D < 0.5
Sensor Active
CLASSICAL
D > 0.5
Deterministic
D > 0.5
Deterministic
LMD Sensor Equation:
D(r,t) = erf( (√π/2) · |Ψg|²/(kBT·ln2) · √N ) - 1/√(2πe) · e^(-γHUP·t)
D(r,t) = erf( (√π/2) · |Ψg|²/(kBT·ln2) · √N ) - 1/√(2πe) · e^(-γHUP·t)
HUP-Loss Decompression - Wave Interference
QUANTUM NOISE (Input)
GRAVITY MODULATED (Output)
Gravity Signal Lock: SEARCHING
Fundamental Limits - Limit Violation Monitor
Landauer Limit
1.38×10⁻²³ J
E ≥ kBT·ln2
Bremermann Limit
8.51×10³²
bits/s
Bekenstein Bound
∞
Entropy Max
Quantum Speed Limit
1.00
τ_min (normalized)
Dark Matter as Determinism Deficit - Density Map
INTERPRETATION
Regions with low atomic density (small N) cannot reach classical determinism. The "missing" determinism appears as dark matter - a determinism deficit where the CLT never collapses to Gaussian.
PREDICTED DM FRACTION
0.00%
Real-Time Data Stream - SNR Stacking Analysis
SNR_CLT = √N · (1 + δΦg/Φ₀) where δΦg is gravitational fluctuation
HUP-Loss: L_i = exp(-β·(Δp)²/(2E)) - coherent decompression from gravity induces phase alignment
HUP-Loss: L_i = exp(-β·(Δp)²/(2E)) - coherent decompression from gravity induces phase alignment