Gauss-Matinga Manifold Law

A manifold is any object's topology or qualitative relationship of inner-volumes or areas (2-dimensional volumes).

Gaussian theory stipulates that the number of field lines or world lines entering [a manifold] must be the same as the number exiting the object or manifold. The Matinga component states that Gaussian theory must apply to inner manifolds or sub-manifolds, as well as the exterior or super-manifold. The universe is a supermanifold, containing a dense series of self-similar sub-manifolds.

In the image above, the sub-manifolds are all numbered. The total number is always "n - 1." For the simplist manifold - a single closed loop - the inner sub-manifold is the same event space as the outermost sub-manifold. The proof is that inner and outer forces must and will always remain balanced, even when the manifold accelerates to a smaller or larger perimeter size.

© Sydney Matinga 2026