Multiplicative Cascade

self-organized-criticality · 37 views
self-organized-criticalityavalanching

What It Is

Random multiplicative process on dyadic tree --- multifractal burstiness at all scales

Interpretation

Standard analysis sees: heavy-tailed; right-skewed; nonstationary / drifting. The atlas detects no named structure beyond this.

What standard analysis sees
tail heaviness0.85
asymmetry0.92
occupancy0.34
short-range corr0.57
long-range memory0.69
spectral colour0.45
periodicity0.53
complexity0.81
time-irreversibility0.21
volatility clustering0.55
multifractality0.81
dimensionality0.25
nonstationarity0.90
What the atlas adds

Nothing beyond the standard reading — this source’s structure is already captured by standard features; the atlas adds no named residual.

Composition

dtypefloat64
range[9.144e-05, 4.45]
unique values16384 / 16384
mean ± std0.428 ± 0.575

Render Gallery

Atlas Position

Nearest neighborDistance
Minkowski Question Mark3.24cross-origin
Accel Stairs3.41cross-origin
Wind Speed3.49cross-origin

Open in Atlas →

Which Geometries Light Up

Attractor Reconstruction › Attractor Reconstruction:embedding_divergence_sumrank 5/3062.5174
Moiré › Moiré:moire_peak_alpharank 303/3060.8463
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