The Dinamics of a Space Torus
To construct a solid-state device that produces power based on the geometry, we need to understand the principles and laws of motion so well that we can replace the mechanical motion with the motion of the fields themselves to generate EMF. For this, we need to understand the dynamics inside a Space Torus perfectly, because this Torus replicates every time we havea moving body or signal. This succession or replication we call it Space Tori (Plural). In tommorow meeting, we will talk about Centrifugal Force, Momentum, and how acceleration and pressure can lead to higher potential, and how these ideas relate to the prototypes. Have a look at the text and images, so you can be more familiar with the terminology and have a better visual understanding of these ideas. Everything in life is in constant motion, and if we truly understand the dynamics of the space torus, we can unlock unlimited potential in many different ways. A Space Torus is formed by the interaction of Kinetic and Potential energy flows as a response, while any motion is present through space. Generally, there are 3 components: 1. Meridian Plate Circuits (Axial Loops) 2. Concentric Orbits (Equatorial/Tangential Loops) 3. The Central (Primary) Axis (Axis X) Meridian Plate Circuits (Axial Loops) • Definition: In contrast to the equatorial orbits, the loops that travel through the center and around the outside ( pole-to-pole) are called meridian plate circuits. • Shape: While technically spheres, these loops are so deformed by field pressures that they appear as flattened, polarized plates. • Function: In a magnet, millions of these meridian plates are packed together to form the characteristic "apple-shaped" field,. Relationship and Interaction • Focal Points: Because the axial meridian loops are bundled in orderly concentricity, their collective center points form the concentric orbits found on the equatorial plane. • Particle Creation: Discrete quanta of energy, such as electrons, are created at the centers of these circuits.