The Harmonic Origins of Physical Constants: A Sixtan Derivation from Dimensional Twist

Sixta Theory proposes that physical constants—such as c, ℏ, G, and α—are not arbitrary values but emerge directly from twist-phase harmonic conditions embedded in the topological structure of the universe. This paper derives each of these constants from first principles using the recursive geometry of the twist manifold, showing that all constants are projections of stable resonant states across dimensional embeddings