Geometric monism
The primitive is the manifold itself. Matter-like degrees of freedom appear as stable, compact, non-orientable features of that geometry.
A geometric framework where particles and interactions are modeled as persistent topological structure in a four-dimensional manifold.
The primitive is the manifold itself. Matter-like degrees of freedom appear as stable, compact, non-orientable features of that geometry.
Defects are classified by invariants such as orientability, winding, holonomy, and admissible Pin structures.
Internal closed structure is balanced by exterior consistency constraints so the visible spacetime remains causally well behaved.
Combinations and transitions are represented by cobordisms, gluing operations, and junction constraints rather than point vertices.
Use the live demos to inspect the underlying surfaces and projections.