 |
| DHOD and SHOD |
I want to explore additional effects behind an aspect for Shared State. My focus will be on Dominant or Shared Harmonizing Oriented Direction ( DHOD, SHOD). Example 1 starts with a balance system. In that system, variables that I want to focus on are value, DHOD_Dt (H_Dt), SHOD_Dt (S_Dt), and their shared state variants. Each phase compounds on another from Balance_Imbalance (BIP) to Distributive phases (DP). Transformative re-Oriental Phase (TrOP) is equivalent to BIP plus DP. The reason for that is re-orientation is an indirect process that involves changing direction and distances like median distance (Md).Value is the only direct change in this example. Certain aspects of shared state are ignored. Aspects from the modulus dimension and its percentile functions are also delayed. Those indirect measures will be inclusive for the final product where logical statements will determine amounts for their shared values and rate of occurrence. My main ideas are how directional dominance appears, how it fuels distributive potentials, how distributions are shared, and what indirect re-orientations materialize from their interactions. My conclusion aligns with magnetic and electromagnetic states. Some systems will become cyclical where their median distances behave like springs redistributing shared potentials and values from body to body. Their distances contract and expand with a little hint of diffusion. Whether artificial gravity is a superclass or subclass wasn't considered or adequately understood.
 |
| DHOD and SHOD |
Example 2 is similar to example one. Their differences amount to how much is attributable to dominance and how balanced are their shared values. Example 2's outcome is a balance system where area mitosis can still occur as shown by the expansion of the system's median distance. Example 3 will involve 3 bodies. I'll require more time for that draft which I will add here.
Comments
Post a Comment