Black Holes, Event Horizons, and the Toroidal Boundary in Sixta Theory

In Sixta Theory, black holes are not singularities but dynamic gate ways where dimensional embeddings twist into topological folds. The event horizon is reinterpreted as a toroidal boundary — the critical phase surface at which information ceases to propagate linearly and instead be comes recursively encoded. This paper models black holes as harmonic compression nodes within the universal twist manifold, linking them to white hole counterparts and restoring information symmetry through recursive phase flow.