MFPT Inner Unloaded

bearing · 36 views
bearing

What It Is

MFPT bearing vibration, inner-race fault under zero radial load. 48.828 kHz; impulse train still present but with reduced load-zone modulation.

Interpretation

Standard analysis sees: heavy-tailed; left-skewed; anti-persistent; time-irreversible (sharp rises, slow decay); nonstationary / drifting. The atlas finds no named structure, but the source is distinctively extreme on Zariski:nonsep_fraction (+3.1z) — beyond what the standard bank predicts for it. It sits beside MFPT Inner Loaded in the atlas (standard-bank rank 24) — a neighbor conventional features miss.

What standard analysis sees
tail heaviness0.98
asymmetry0.10
occupancy0.20
short-range corr0.45
long-range memory0.14
spectral colour0.63
periodicity0.30
complexity0.79
time-irreversibility0.94
volatility clustering0.54
multifractality0.66
dimensionality0.48
nonstationarity0.91
What the atlas adds
Atlas-extreme metrics the standard bank can’t predict for this source
Zariski:nonsep_fraction+3.1zbank-miss 1.4σ
Cayley:spectral_gap+3.0zbank-miss 1.4σ

Composition

dtypefloat64
range[-36.97, 32.9]
unique values15866 / 16384
mean ± std-0.226 ± 1.88

Render Gallery

Atlas Position

Nearest neighborDistance
BTC Returns3.15cross-domain
MFPT Inner Loaded3.33
S&P 500 Returns3.52cross-domain

Open in Atlas →

Which Geometries Light Up

Catch24Catch24:DN_Spread_Stdrank 294/2980.0274
Catch24Catch24:DN_HistogramMode_5rank 298/298-1.2234
CayleyCayley:growth_exponentrank 3/2982.0652
CayleyCayley:spectral_gaprank 5/2980.0311
CayleyCayley:saturation_radiusrank 296/2980.0082
Fractal (Mandelbrot)Fractal (Mandelbrot):interior_fractionrank 1/2980.9835
SL(2,ℝ) (Thurston)SL(2,ℝ) (Thurston):hyperbolic_fractionrank 297/2980.0095
SL(2,ℝ) (Thurston)SL(2,ℝ) (Thurston):lyapunov_exponentrank 297/2980.0151
SL(2,ℝ) (Thurston)SL(2,ℝ) (Thurston):mean_spectral_radiusrank 298/2981.0093
in bearing
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