Electromagnetic energy displaces 1-D, 2-D, or 3-D space.
As we’ve already covered, space consists of basic units of 1-D bidirectional energy that each consist of the same amount of total energy, but may move outward or inward relative to its system center to adjust 1-D energy density in order to maintain directional balance in the space that it currently occupies. These basic 1-D units of energy are in constant random motion and distribution relative to each other, composing 1-D, 2-D, and 3-D space.
Photons and neutrinos compose 1-D electromagnetic energy systems that displace the 1-D energy of space.
As the 1-D electric component moves outward from system center to a lower energy level, it transfers some of its energy to 1-D space, which reacts by forming an opposing 1-D magnetic component to provide directional balance to the 1-D electric energy, and to maintain the directional balance of the 1-D energy of space. In addition, the energy of 1-D space also forms a 1-D time energy at 180 degrees to its “sister” magnetic energy to provide directional balance to the formation of the 1-D magnetic energy. The 1-D time energy immediately dissipates back into the random energy of space as it forms, allowing its “sister” magnetic energy to provide maximum directional balance to the 1-D electric energy. When the 1-D magnetic energy has reached its maximum value – the inherent magnitude of a basic unit of energy of 1-D space – it can proceed no farther, and then transfers its newly acquired energy back to the 1-D electric energy which is now forced to return to its original high energy level while the 1-D magnetic energy returns to its original low energy level. The process then repeats itself.
2-D and 3-D electromagnetic energy systems undergo similar interactions with 2-D and 3-D electric, magnetic, and time energy components. However, there is an added dimension to 2-D and 3-D electromagnetic energy systems. Because they are confined energy, composing standing waves of energy, they create energy gradients outward from system center. For example, if a 2-D energy system possesses constant energy density throughout, then each radius level outward from system center would possess more and more total energy, resulting in an energy gradient. If a 2-D energy system possesses the same amount of total energy at each radius level outward from system center, then it would possess the greatest energy density at system center and less and less energy density outward from system center, forming an energy gradient. Finally, if the 2-D electric energy moves outward from system center toward a lower energy level (e.g., as in the case of electron structure), then its outward motion creates an additional energy gradient – a gradient due to motion relative to system center. All the above 2-D energy gradients represent unidirectional energy, and must be directionally balanced to maintain the directional balance of the adjacent 2-D energy of space.
The inherent 2-D energy of space is composed of two types of energy: potential energy, consisting of the energy within each 1-D bidirectional energy unit of space, and kinetic energy, consisting of the rate of motion of the basic 1-D bidirectional energy units of space relative to each other. The degree of randomness of the motion and distribution of the basic 1-D bidirectional energy units relative to each other may also constitute or contribute to the kinetic energy of space?
The 2-D energy of space reacts to energy gradients formed by a 2-D electromagnetic energy system by forming a 2-D gravitational energy gradient inward toward system center. It forms the 2-D gravitational energy gradient through a changing ratio of potential energy to kinetic energy of 2-D space inward toward the system center. The ratio of potential energy to kinetic energy increases inward toward the center of gravity, so that there is a proportionally higher amount of potential energy of 2-D space nearer and nearer to the center of gravity. Since there is less and less kinetic energy of 2-D space inward toward the center of gravity, the inherent energy of 2-D space is more lethargic nearer the center of gravity, and therefore forms 2-D magnetic energy and 2-D time energy at a slower rate compared to outward from the center of gravity where 2-D energy consists of a greater and greater proportion of kinetic energy. This means that near the center of gravity (or near a body of mass), the rate of e-m interaction slows down, and correspondingly, the rate of time slows down.