Mathematical Lifting of Eigenvergence in Recursive Expansive Dynamics
This lift scaffolds the core geometric, algebraic, and physical components of the refined Recursive Expansive Dynamics (REDS) framework, integrating the hierarchical structure of dimensional modulators, recursive influence pathways, and eigenvergence principles governed by the golden ratio. It conso...
Gardado en:
| Autor Principal: | |
|---|---|
| Publicado: |
2025
|
| Subjects: | |
| Tags: |
Engadir etiqueta
Sen Etiquetas, Sexa o primeiro en etiquetar este rexistro!
|
| Summary: | This lift scaffolds the core geometric, algebraic, and physical components of the refined Recursive Expansive Dynamics (REDS) framework, integrating the hierarchical structure of dimensional modulators, recursive influence pathways, and eigenvergence principles governed by the golden ratio. It consolidates foundational equations, geometric constructions, coupling mechanisms, and empirical predictions, extending the original theory with detailed mathematical formalism and physical implications. This comprehensive analysis integrates two advanced mathematical prototypes for eigenvergence theory with the refined Recursive Expansive Dynamics (REDS) framework, creating a unified theoretical scaffolding that extends eigenvergence principles across topological, categorical, stochastic, and quantum domains<p></p> |
|---|