Sandpile

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

What It Is

Bak-Tang-Wiesenfeld sandpile --- self-organized criticality produces power-law avalanche sizes without parameter tuning. Slow buildup with sudden cascading collapses

Interpretation

Standard analysis sees: right-skewed; aperiodic / broadband; homoskedastic; multifractal. The atlas finds no named structure, but the source is distinctively extreme on Attractor Reconstruction:lyap_sum (-4.0z) — beyond what the standard bank predicts for it. It sits beside Categorical Sensor in the atlas (standard-bank rank 34) — a neighbor conventional features miss.

What standard analysis sees
tail heaviness0.70
asymmetry0.87
occupancy0.21
short-range corr0.22
long-range memory0.20
spectral colour0.82
periodicity0.01
complexity0.50
time-irreversibility0.54
volatility clustering0.13
multifractality0.86
dimensionality0.45
nonstationarity0.29
What the atlas adds
Atlas-extreme metrics the standard bank can’t predict for this source
Attractor Reconstruction:lyap_sum-4.0zbank-miss 1.6σ
Nonstationarity:change_quantiles_high+2.8zbank-miss 1.3σ

Composition

dtypefloat64
range[0, 9.437]
unique values1377 / 16384
mean ± std1.58 ± 2.33

Render Gallery

Atlas Position

Nearest neighborDistance
Continued Fractions3.52cross-origin
Earthquake Depths3.68cross-origin
Categorical Sensor3.70cross-origin

Open in Atlas →

Which Geometries Light Up

This source does not rank extreme on any metric.

in financial
alphabetical
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