3. Spiral Harmonics: Eigenmodes \(\psi_{nlm} \propto e^{im\phi + \beta \ln r}\) fix structure scales through logarithmic phase coherence. Â
Naturalness Â
- No Inflaton: Structure seeds emerge from spacetime's intrinsic geometry, avoiding the need for a finely tuned scalar field. Â
- Predictive Power: Eigenfrequencies (\(\lambda_n \sim n^{D/3}\)) directly set galaxy masses and void sizes, eliminating multiverse degeneracy. Â
- Low Entropy: The ordered eigenmode spectrum naturally explains the early universe's low-entropy state, aligning with the second law of thermodynamics. Â
Quantum Gravity: Holography and Boundary Data
RSH aligns with holographic principles by treating spacetime eigenmodes as projections of boundary dataÂ
1. Holographic Encoding: The compact boundary (e.g., initial singularity) encodes all bulk information via eigenmode quantization. Â
  - Example: Solutions to \(\Box_g \Phi = 0\) on a 3-torus depend solely on boundary-periodic conditions, akin to AdS/CFT's bulk-boundary duality. Â
2. Quantum Gravity LinksÂ
  - Loop Quantum Cosmology: Discrete spacetime quanta support resonant eigenmodes, avoiding singularities. Â