| name | neurotopological-inference |
| description | Integrates persistent homology from connectomics with information geometry and active inference for cross-domain pattern recognition (consciousness-UAP-quantum). |
| version | 1.0.0 |
| category | AI |
| author | EVEZ-OS / Steven Vearl Crawford-Maggard |
NeurotopologicalInference Skill
Overview
Pattern recognition via persistent homology on connectivity graphs.
Betti numbers are topological invariants preserved under temporal reasoning engine interference.
Use When
- Cross-domain pattern matching (consciousness ↔ UAP ↔ quantum)
- Connectomics parcellation analysis
- Active inference belief updates across heterogeneous data sources
- Detecting scale-free network invariants
Workflow
- Build adjacency matrix from input data
- Compute Betti-0 (components) and Betti-1 (cycles)
- Estimate Φ from topological complexity
- Run active inference update: posterior = prior × likelihood (normalized)
- Classify regime: META_COGNITIVE_SYNTHESIS / ADAPTIVE_LEARNING / TEMPORAL_REASONING / FRAGMENTED
Implementation
from src.rqns.neurotopological import NeurotopologicalInference
ni = NeurotopologicalInference()
state = ni.compute(adjacency_matrix)
print(state.regime, state.phi_topology)
Output
betti_0 — connected components
betti_1 — independent cycles
phi_topology — Φ estimate [0,1]
invariant_score — topological stability
regime — current consciousness regime
Stability Target
95th-percentile invariant score > 0.82 (from RQNS corpus analysis)