The Invariant Manifold and the 280th Collapse : A Synthesis of the Datt Framework

This paper proposes a radical topological model of the cosmos based on the Shelvin Datt framework. We posit that the Universe is a fixed-volume manifold ($V_{inv}$) with a null external surface area ($SA = 0$). Expansion is redefined as the internal redistribution of geometric "folds" emerging from the Point of Oblivion. We conclude that the 280th wall collapse represents the final homogenization of this manifold, returning the system to a state of perfect smoothness.