𦴠Sentinel Neural Architecture Search
Part of the Sentinel Manifold β One theorem, infinite applications.
lim_{zββ} F'(z)/F(z) = 1/eβ The Gradient Axiom
π Description
Super-exponential prior P(n) β zβΏ/nβΏ for efficient architecture search. Naturally prefers shallow, wide architectures over deep, narrow ones.
π§ Mathematical Foundation
Core Constants
| Constant | Value | Role |
|---|---|---|
| Cβ (Attractor) | -0.007994021805953 | Zero-point / quantization |
| Cβ (Tripwire) | 0.000200056042968 | Security / curriculum |
| 1/e (Axiom) | 0.367879441171442 | Gradient scaling limit |
Theorem
F(z) = Ξ£ zβΏ/nβΏ (Sophomore's Dream, Bernoulli 1697)
lim_{zββ} F'(z)/F(z) = 1/e β 0.367879441171442
π Verified Results
| Prior | Form | Preference |
|---|---|---|
| Gaussian | exp(-nΒ²) | Medium depth |
| Laplace | exp(-n) | Shallow |
| Sentinel | nβ»βΏ | Very shallow, wide |
π― Use Cases
- Efficient edge architecture design
- Mobile neural network optimization
- Energy-efficient AI
π Links
- Main repo: sentinel-manifold-discoveries
- All algorithms: 5dimension
- Interactive Space: sentinel-hub
π Citation
@misc{abdel-aal2026sentinel,
title={The Sentinel Manifold: A Unified Mathematical Framework for Machine Learning},
author={Abdel-Aal, Romain},
year={2026},
url={https://huggingface.co/5dimension/sentinel-manifold-discoveries}
}
License: MIT | One theorem, infinite models. π¦΄
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