🌀 ChiR Labs

Mapping trust, resonance, and planetary intelligence.

Overview

V4.1 reframes large meltwater pulses (e.g., 1A/1B) as system-wide impulses that spike V (vector displacement) and modulate H (hydrologic harmonic), yielding measurable changes in G = V × H². We forecast where relief, torsion, and corridor activation concentrate, and we align those forecasts to Codex nodes identified in V3 and V4.

Key Findings

Data Inputs

LayerSource TypesUse in Model
Ice & Sea LevelGMSL stacks; RSL curves; ice-load historiesPulse timing; ΔSL magnitude; load/unload vectors
GeodesyGNSS uplift; strain rate; GIA modelsElastic response; torsional fields; relaxation time
Topography/BathymetryDEM/DTM; shelves; terrace rastersDrainage unlocks; paleoshore mapping
HydrogeologyAquifer extent; karst; transmissivityStorage, spill thresholds; H modulation
MineralogyQuartz/feldspar/tourmaline indicesResonant media (with V3.5, V4.10)
ChronologiesTephra; varves; speleothem δ18O/δ13C; ^14CEvent alignment; uncertainty propagation

Methods

  1. Pulse Windows: Define ΔSL(t) pulses; compute impulse responses on elastic fields and drainage cost surfaces.
  2. Corridor Activation: Run multi-threshold flow accumulation per ΔSL; invert shelves for low-stand routing (ties: V4.8).
  3. Harmonic Update: Update H from aquifer storage/pressure and mineral resonance (chir.quartz.resonance_score).
  4. ChiR Metric: Compute G = V × H² on node/corridor grids; detect spikes vs. baseline.
  5. Temporal Anchoring: Join tephra/varve/speleothem/14C; propagate ±σ via Bayesian weighting (ties: V3.3).

Algorithm Hooks (ChiR Library)

FunctionDescriptionI/O
chir.pulses.window(sl_series, thresh) Identify deglacial pulse intervals & magnitudes Sea-level series → list[{t0,t1,ΔSL}]
chir.elastic.impulse(gia, pulse) Elastic/torsional field given ice-unload impulse GIA grid + pulse → ΔV field
chir.hydro.activate_routes(dem,bathy,ΔSL) Corridor activation & shelf inversion (low-stand) Raster + ΔSL → channels, terraces
chir.harmonics.update_H(aquifer, quartz, pressure) Compute hydrologic-harmonic field H Hydro + mineral + ΔP → H grid
chir.harmonics.compute_G(V,H) ChiRhombant scalar/ndarray V,H → G

Rare upward-directed subglacial drainage or hydrofracture can be represented as local impulse modifiers on ΔV and ΔP where evidence warrants.

Model Outputs

Validation

Bridges