Base-256 digits of γ = lim(Hₙ − ln n)'s fractional part. Even irrationality is an open question. Atlas-novelty here would be a striking empirical hint about γ's structure.
Standard analysis sees: rich, high-entropy values; aperiodic / broadband; high-complexity (noise-like); high-dimensional / space-filling. The atlas detects no named structure beyond this.
Nothing beyond the standard reading — this source’s structure is already captured by standard features; the atlas adds no named residual.








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/phi_spectrum/Euler-Mascheroni_γ_Digits.png)










/default/Euler-Mascheroni_γ_Digits.png)
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| Nearest neighbor | Distance | |
|---|---|---|
| AES Encrypted | 1.76 | cross-domain |
| MINSTD (Park-Miller) | 1.81 | cross-domain |
| Catalan G Digits | 1.84 |
Attractor Reconstruction › Attractor Reconstruction:filling_ratio | rank 2/298 | 0.9830 |
Cantor Set › Cantor Set:jump_entropy | rank 296/298 | 0.0553 |
Higher-Order Statistics › Higher-Order Statistics:perm_entropy | rank 2/298 | 0.9993 |
Klein Bottle › Klein Bottle:wht_spectral_kurtosis | rank 294/298 | 1.3838 |
Nonstationarity › Nonstationarity:dynamic_coupling | rank 295/298 | 1.0699 |
Ordinal Partition › Ordinal Partition:statistical_complexity | rank 297/298 | 0.0003 |
Predictability › Predictability:sample_entropy | rank 5/298 | 2.2123 |
Zariski › Zariski:nonsep_fraction | rank 295/298 | 0.0066 |
Zipf–Mandelbrot (8-bit) › Zipf–Mandelbrot (8-bit):bigram_predictability | rank 298/298 | 0.0099 |