Sine wave hard-clipped at 70% --- flat tops and bottoms create a hybrid of smooth oscillation and constant segments, concentrating the distribution at extremes
Standard analysis sees: bounded / light-tailed; strongly periodic; low-complexity (predictable, not noise-like); multifractal; low-dimensional; stationary. The atlas finds no named structure, but the source is distinctively extreme on Nonstationarity:metric_volatility (+3.0z) — beyond what the standard bank predicts for it.
Nonstationarity:metric_volatility | +3.0z | bank-miss 1.0σ |
Visibility Graph:degree_exponent_gamma | -2.4z | bank-miss 1.7σ |








_(centered)/signed_log_z/Clipped_Sine.png)
_(centered)/xy_path/Clipped_Sine.png)

/barcode/Clipped_Sine.png)
/d_curve/Clipped_Sine.png)








/phi_spectrum/Clipped_Sine.png)










/default/Clipped_Sine.png)
/default/Clipped_Sine.png)


| Nearest neighbor | Distance | |
|---|---|---|
| Damped Pendulum | 3.75 | cross-domain |
| Triangle Wave | 4.12 | |
| Sine Wave | 4.55 |
2-adic › 2-adic:valuation_spectral_concentration | rank 5/298 | 0.7728 |
Laplacian › Laplacian:gradient_curvature_anticorrelation | rank 295/298 | -0.0970 |
Multi-Scale Wasserstein › Multi-Scale Wasserstein:w_std | rank 2/298 | 0.1643 |
Nonstationarity › Nonstationarity:metric_volatility | rank 3/298 | 3.2437 |
Ordinal Partition › Ordinal Partition:forbidden_transitions | rank 5/298 | 0.8571 |
Visibility Graph › Visibility Graph:degree_r_squared | rank 294/298 | 0.2817 |