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| Re-Orientation Variables |
Starting with a fixed minimum function, Area Mitosis requires re-orientation. I'll use a directional metaphor to relate this concept. If Person A moves forward, that person can re-orient that forward to backward. Therefore, 1 forward automatically generates 1 backward. In total, they are directions. Thus, their containing entity, the direction, holds 2.
I postulate that all known existence begins from vibration. Vibration generates an oriented time that I call Read_Write. Read_Write has two forms ( Read_Write R_W or Write_Read W_R). Vibration is a monopole. Its Read_Write orientation is a balance between reading and writing activities. Read_Write's neutrality , though polarized, is equivalent to a monopole in behavior but not quality. Read_Write did as my directional metaphor by reorienting vibration into two types of orientations. These are direct and indirect orientations. Direct orientations are quality, size, quantity, value , and non-traveled position & direction. Indirect orientations are Read_Write, time, direction, traveled distance or area, traveled position, and frequency. There could be more that I haven't recognize. An orientation is not a vibration. Directions inherit oriented properties like potential. Read_Write and other oriented super classes are not directions. In a vibration state, a localized entity's minimum and maximum functions are near equivalent. Iteration is the total count for all activities within a general shared state. I'll be ignoring frequency and time for now. I'll use their unit , value, instead.
When an entity emerges from vibration, it materializes within ,what I call, states. Since all entities possess size, they have at minimum a magnetic state and an electromagnetic state at maximum. An entity in isolation is in a local state. Being everything at everywhere, it allows an entity to disable differences between its local state and its shared states. Shared states have two variants. They are local and general. As only a vibration with Read_Write, all states are equivalent. P and Dt ,with dots above them, represent non-traveled position & directional time. Directional Time's value represents an oriented potential to move in a certain direction. That potential is realize by an entity's frequency (value).
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| Area Mitosis |
Area Mitosis starts at a base dimension. It would be confusing going forward to say 0.5 dimension, since my numerical minimum is 1. Therefore, my dimensions now rank from Base, 1, 2, 3, etc. If there are numerical and modulus progress, they have to be in fixed minimum units of 1 and 1%. Maximum can be anything outside the realm of infinity such as 1000 googol and 10^100%. Infinity is forbidden! Infinity could allow for the destruction of variables, so a fixed minimum prevents a system's own initial destruction. Therefore, an entity's mitosis must constantly create beneficial new areas. If else and other logical operations will help safeguard against instructional ill-reference and misuse. Entity X1 becomes palpable via vibration. Vibration re-orients into other direct and indirect oriental variables.
By activating a monopole like threshold, a shared state will initiate an imbalance by converting vibration into size. A change in size triggers imbalances in the modulus dimension. In X1's local state, its frequency's value is compared to its size to create a percentile ratio reflecting their value of occurrence. In X1's local state, the modulus function generates a neutral potential as (e). If local state's and shared state's (e)s are equivalent, reaction activation is disable. If they are imbalance, a threshold must be met to start, diminish, or amplify interactions.
When vibration dissolves and transforms into a size increasing catalyst, it disrupts the environment's oriental stability. Because size simply increases, it does not require a traveled position, direction, or distance. X1 was everywhere and everything, so it remains everywhere and everything in an isolative mode.
Because size simply increases, it condenses into 1 quantity. X1's change in size commences alternations in some oriented variables like non-traveled position and directional time. A direct change in size is usually the result of utilizing vibrational potential as a conversion factor. To reiterate, If local state's and shared state's (e)s are equivalent, their reaction activations are disable. This is a consequence from properly using logical operators even if I summarize some if else statements.
Read_Write can be reassign during size increase. Again, they can be Read_Write or Write_Read. The purpose for these realignments will become clear later even if it doesn't resonate with my biological metaphors and phrases.
An unstable oriental environment finds a solution by dividing its size into two units. That's thanks to the minimal numerical function. The minimum size could only be 1 and divisible by a minimum of 1. To preserve the vibration state's entity as X1, all other elements will start , or retitle, from X2 and so on. Size disruption results in two unique entities. I label them as X2 and X3. X1's split is due to the generation of median distance. This is a traveled distance. Traveled distance generates new indirect variables like traveled positions and directions. A repulsion in size cultivates new quantities. Traveled directions embed new oriental properties. I call these properties Face and Reverse. Face and Reverse are used to contrast super class orientations and directions. Face and Reverse are subclasses for Read_Write and Write_Read. Face and Reverse have two variations. They are Mirage Face and Mirage Reverse. Shared States use these new indirect orientations to rebalance their systems by affecting direct oriental subclasses. While Shared States' modulus functions decrease X1's, local state, oriental potential to 50% degradation, frequency cannot be lower than the minimum of 1. Therefore, Shared States' applying degradation on frequency encounters delays due to not meeting a logical criterion.
At the moment of separation by the presence of a median distance, quantity increases while vibration is reassign to each entity. Local state and shared states begin to reorder into hierarchical ranks. It seems like a ranking order because shared states form subsets for themselves and their local states. A local state is X1, X2, or X3. When quantities increase beyond 2, general shared state will have the highest ranking of 1st. There can only be 1 general shared state. Local shared state can be multiple with diverse rankings. There is only 1 local state per entity. As each entity becomes more polarize by fluctuating oriented directional potentials, frequencies, and median distance, Local States will encourage resistance between their shared states' modulus functions. Imbalances resulting from interactions between size, frequency, traveled position, traveled direction, and traveled distance can cause a change in value. When value changes, frequency and all other variables that indirectly react to it will alternate. Again, shared states use modulus for mapping & recording values and rate of occurrence for their localized states. Through the modulus function, they can indirectly influence an entity's direct attributes. They influence frequencies by equalizing, amplifying, or degrading mechanisms when logical operative thresholds are met. The illustration above shows how an activation can be disabled or ignored if a percentile requirement isn't met given the underlining properties of the system. A shared state's 40% degradation misses out on increasing an entity's value, while its 50% degradation creates enough imbalance to catalyze an entity's value. For example, (X Y+) is a type of decay. Decay is like substitution, but you don't eliminate the leftover. Therefore polarizing (100X 50Y+) will result in 50X and 100(e). 100(e)/50X degradation potential = 200% amplification or 2. 1value * 2(a) = a frequency increase of 2Fc. It's real simple compare to what I previously did.
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| Area Mitosis, Base to One Dimension |
I'm officially in one dimension when median distance generates. Local states are impact by and balance by their shared states. I see them as individual levers with biased oriental directions. In vibration, all states share influence. In small systems, only shared states develop some immunity from influence , since local and general shared states are similar. Local states experience corrosion from small to large systems. In medium to large systems, only general shared state maintain some immunity to rapid change. When a system is large enough in total area, it will succumb to a type of vibrational state ,with Read_Write orientations, in permanent balance. In this state, it's possible to undergo another large scale mitosis. Some sections can revert to localize vibration.
At this point, I've explained everything you see in this depictive example. I reuse the if else limitations for minimum and maximum functions. Instead of 1% to 10^100%, I use 1% to 100%. Minimum median distance is 1 and maximum is 198. This is because size for entities is currently capped at 2. Total size is 1% of 200 total distance. 200 is the total area. This means that area must be equivalent to its total perimeters. With base to one dimensions, inner perimeter is equivalent to its outer. With 2D, this is not the case. Either way, area for 2D elements will have to equal its inner plus outer perimeters. Repulsion phase sprouts from interactions between oriental polarizations, distance, and frequency. I make tabulations for how a local state's frequency will be partially govern by shared states. Balance phase is when a general or local shared state hits its maximum. Its maximum is determine by total area at maximum, quantities in relation to a minimum, oriental potentials, and oriental polarizations. I won't get into it here, but I suspect that each shared state must retain a level of relative average potentials for them to influence how a local state repels, attracts, or become balance with another state. Read_Write can change its form during a balance phase to Write_Read if quantity thresholds are met. Mitosis can occur during balance states, since they are near equivalent to vibrational modes. A general area can be so large that entities, with relative size compared to their maximum area, inside don't seem to travel. I can map this with the modulus function. How long will two entities ,progressing at 1 frequency each, take to hit an extra 1% of 1 googol? Exactly, they're essentially in a vibrational mode. Attraction phase is just the reverse for repulsion phase. Attraction phase only gets captivating when entities arrive at a distance close enough to reactivate amplification or degradation. I suspect that these ranges reflect the range for Artificial Gravity ( 67 and 33 %). That means a system's size must be 66 to 67% of its local shared state's total area. At this range, local and shared states will interact via their modulus functions. How each entity's frequencies are affected determines what type of collision occurs. A high enough amplification results in a chain reaction if there are high enough quantities. With high amplification and low quantities or surface area, entities can evaporate their minimal median distance and transform into vibrational entities merging in size as 1 quantity. If oriental potentials ,deriving from their modulus computations, don't possess enough amplification or is neutral(e), their collisions will be inelastic. Inelastic collisions mirror my definition for incomplete merger and separation. During an attraction phase, elastic collisions occur when their isn't enough amplification for an entity's frequency to be at (e) or greater. With less than neutral potential ,degradation, an entity cannot bypass each other's minimal median distance. It requires a level of repulsion to gain greater attraction and vice-versa. An entity with lower than (e) will be easily overridden by another entity's greater oriented directional potential. It's weaker initial attraction will be rewritten by a greater opposing oriented potential to become repulsive. The distance a repulsive act generates allow for the existence of observed attraction. Without this repulsion_attraction bahavior , akin to Read_Write, only vibration exists. Additionally , if general shared state degrades enough oriented potential through its interactions, an entity's frequency might be lowered. Differences in frequencies mimic repulsive behaviors. Therefore, median distance , frequency, modulus function, conversions, and conflicts between states' oriental potentials fabricate gravitational, magnetic, and electromagnetic states. Since I'm mapping using modulus percentiles, higher average potentials also create access and availability barriers for these types of collisions and conversion mergers. That's why too evenly an average can propel a system into a balance state to create imbalance through vibrational conversion leading to area mitosis.
Extras: I can't remember everything Area Mitosis revealed to me. If they return, I'll amend this page. An entity's oriented directional potential can be said to face increasing resistance the greater its general shared state total area gets. When a system's average oriented potentials increase, it becomes exponentially difficult for that system to fuel that type of heat and temperature. My systems have fixed numbers and limited resources always. The system becomes more neutralize due to its increasing average oriented potentials. It slowly removes imbalances if all entities are closer to their maximum potential. Magnets lose their magnetic properties for this same reason. Upon editing, I realized that I could capture 14 tones instead of the established 12 if I increased total area to 1000. It would be (1,2,4,5-10,20,25,40,50-,100,200,250,400, 500).I wasn't making my instructions on some standards of established music, so I didn't eliminate the 25s or 50s. Destruction is a typical thing for legacy math. Instrumental phrases were only metaphors. I have more examples and details to examine and inject, but they're in draft form for now. You can read more here: Shared State Effects, and artificial gravity and shared state are here: Dimensional Reanalysis, Compatibility: 1 to 2 Dimension,
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