Mackey-Glass

continuous-flows · 37 views
continuous-flowschaotic

What It Is

Delay-differential equation modeling blood cell regulation --- high-dimensional chaos

Interpretation

Standard analysis sees: left-skewed; red spectrum (low-frequency / 1-over-f power); time-irreversible (sharp rises, slow decay). The atlas finds no named structure, but the source is distinctively extreme on AutoRegressive:ar_coef_1 (+2.7z) — beyond what the standard bank predicts for it.

What standard analysis sees
tail heaviness0.49
asymmetry0.06
occupancy0.84
short-range corr0.77
long-range memory0.53
spectral colour0.01
periodicity0.47
complexity0.19
time-irreversibility0.88
volatility clustering0.77
multifractality0.58
dimensionality0.43
nonstationarity0.49
What the atlas adds
Atlas-extreme metrics the standard bank can’t predict for this source
AutoRegressive:ar_coef_1+2.7zbank-miss 1.5σ
H4 600-Cell:edge_walk_fraction+2.1zbank-miss 2.5σ

Composition

dtypefloat64
range[0.2092, 1.385]
unique values16384 / 16384
mean ± std0.894 ± 0.282

Render Gallery

Atlas Position

Nearest neighborDistance
4-Torus Quasiperiodic3.27cross-origin
5-Torus Quasiperiodic3.40cross-origin
3-Torus Quasiperiodic3.44cross-origin

Open in Atlas →

Which Geometries Light Up

This source does not rank extreme on any metric.

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