The Importance Of Metric-Gauge

The Importance of Metric-Gauge To Substringular Permittivity

Phenomena has to move to exist. Metric-Gauge is the topological Laplacian Poincaire Ward conditions that integrate through the Fourier Conditions of substringular multiplicit group metrics that must exist in order for superstrings to have the ability to move through space and therefore be the energy that is necessary for reality to exist. Superstrings are the discrete units of energy permittivity. Permittivity is the ability of phenomena to continue to move through space. If discrete units of energy could not move, energy would cease to exist. Without energy, there would be no light, nor would there be any mass. When superstrings circle the ultimon many, many times, these phenomena (superstrings) lose some of their permittivity. The process that causes superstrings to regain the permittivity that these need in order to remain energy so that energy may exist is known as a Gaussian-Transformation, which is usually a gauge-transformation. The initial situation is that gauge-transformations eventually lead to entropy. Yet, there is a way of limiting gauge-transformations to those that just allow for substringular permittivity without allowing for excess entropy. Entropy is essential for at least the change of physical states. I will say no more of this. The reason that energy started and still persists comes down to the existence of the Higgs Action. The Higgs Action is the main operator that allows for Gaussian Transformations. See my post of the leverage of the Higgs Action on my blog.