| name | anomalous-attractor-detector |
| description | Uses strange attractors, self-organized criticality, and anomalistic psychology metrics to flag UAP-like phase transitions in behavioral game theory data. |
| version | 1.0.0 |
| category | AI |
| author | EVEZ-OS / Steven Vearl Crawford-Maggard |
AnomalousAttractorDetector Skill
Overview
Detects strange attractors and phase transitions in scalar time-series data.
Flags UAP-like signatures: power-law departures from SOC band + chaotic Lyapunov exponent.
Use When
- Anomaly detection in time-series (atmospheric, behavioral, financial)
- UAP signature research (phase transition detection)
- Self-organized criticality verification
- Detecting runaway divergence before it becomes catastrophic
Theory
At self-organized criticality (SOC), event sizes follow power laws with α ∈ [1.5, 2.5].
Departures signal supercritical runaway (α < 1.5) or subcritical collapse (α > 2.5).
Positive Lyapunov exponent confirms chaotic (strange) attractor.
Anomaly Flag Criteria (ALL must be true)
- Lyapunov λ > 0.05 (chaotic regime)
- Power-law α outside SOC band [1.5, 2.5]
- Phase transition risk > 0.8 (variance divergence)
Implementation
from src.rqns.attractor import AnomalousAttractorDetector
detector = AnomalousAttractorDetector()
scan = detector.scan(time_series_array)
if scan.anomaly_flag:
print(f"UAP-signature detected: α={scan.power_law_alpha:.2f}, λ={scan.lyapunov_estimate:.4f}")
Output
lyapunov_estimate — > 0 = chaotic
power_law_alpha — SOC exponent (target: 1.5–2.5)
soc_score — [0,1] proximity to criticality
phase_transition_risk — [0,1] variance divergence
anomaly_flag — True if UAP-signature detected