Dynamics of Motion
When objects are at rest they have zero velocity. If we align an objects trajectory to an axis (like an x axis) then, objects can be said to only move in + or - direction of this axis or dimension. Which means, matter can only have a relative velocity that is + or - within a single dimension.
However, consider the following statement:
Objects can not contain velocity, rest or a dimensional direction that is by any means absolutely true.
This means objects can not contain velocity or a dimensional direction as their natural state. To explain: An inertial object does not contain a state that is true relative to all locations in the universe. That is, relative to the universe, the inertial object is a
potential state. Relative to the inertial object, the universe is a
specific state.
As earlier described, when objects are observed to move relative to a specific reference frame they are observed to move in only 1 dimension when observed, and further more, in only 1 direction of that particular dimension, transforming their natural state of potential into a specific state.
If an object is observed to be in motion (one direction and dimension at a velocity) and it runs into another object it will manifest the effect of mass (the ability to interact and effect another objects natural inertial state). When the object impacts the other object it is no longer inertial and a CHANGE occurs (depending on the scale of investigation these "changes" can be instantaneous or over a period of time). When change occurs the mass of an object comes into effect.
Working from all the above and in a form that is very basic I've formed the reasoning that the types of changes I have been referring to must take the form of the following:
When an object changes from it's inertial state we can have the following three possible states of one possible frame:
1) +
2) -
3) 0
Next, we can see the 3 possible frame states and also, the 2 possible frame transformations per frame state.
Note: (The slash / represents or), (=> represents can transform into)
+ => - / 0 (in words: + can transform to - or 0)
and
- => + / 0
and
0 => + / -
We can say:
+ has 2 options
- has two options
-0 has two options
This is can be said as the 6 possible transformations of the given states when considering an interaction between 2 objects (observed from an outside 3rd reference frame).
So in other words: These are the building blocks of possibilities of transformations of change for one event. For, any observed event must require an interaction of a minimum of two objects relative to an observation frame.
( => represents transform to or change to )
1) + => -
2) + => 0
3) 0 => +
4) 0 => -
5) - => +
6) - => 0
In the following, the logical possibilities for interaction objects is displayed. This has no biased in scale of micro or macroscopic.
Examples of possibilities For {frame A} transformations:
{frame A
} =
[frame B
]
{ + => - } = [ - => 0 ] (deflection)
{ + => 0 } = [ 0 => + ] (deflection)
{ + => - } = [ - => - ] (bond)
{ + => 0 } = [ - => 0 ] (bond)
{ + => - } = [ 0 => - ] (false)
{ - => + } = [ + => 0 ] (deflection)
{ - => 0 } = [ 0 => - ] (deflection)
{ - => + } = [ + => + ] (bond)
{ - => 0 } = [ + => 0 ] (bond)
{ - => + } = [ 0 => + ] (false)
{ 0 => + } = [ + => 0 ] (deflection)
{ 0 => - } = [ - => 0 ] (deflection)
{ 0 => + } = [ + => + ] (bond)
{ 0 => - } = [ - => - ] (bond)
{ 0 => - } = [ 0 => 0 ] (false)
{ 0 => + } = [ 0 => 0 ] (false)
However, because there is 3 possible states within one possible frame how could a specific state exist in any singular fundamental object?. That is, the frame can be -, +, and 0, or one specific state at a given time, or two states (relative to an observation frame).
To answer this 'confusion' all we must do is take an minimum of 2 frames and up to 3 frames and their possibilities of:
Frame 1 ( + 0 - )
Frame 2 ( + 0 - )
Frame 3 ( + 0 - )
Then combine them and call them an
Ordered State. The difference between a 2 frame state and a 3 frame state is ability to define a specific state. That is, observing one object interact with your own frame (2 frame situation) or observing two other objects interact from your own frame(3 frame situation)
Examples of Ordered States (Os):
A)
Frame # ( + )
Frame # ( 0 )
Frame # ( - )
or B)
Frame # ( - )
Frame # ( 0 )
Frame # ( + )
or C)
Frame # ( + )
Frame # ( 0 )
Frame # ( + )
or D)
Frame # ( - )
Frame # ( 0 )
Frame # ( - )
I would agree that for every specific state there is an opposite, inverse, or anti state. ie, A, B, C, and D all have an anti version.
Here is how you can imagine these frames in a situation: as an example,
Frame # ( + )
Frame # ( 0 )
Frame # ( + )
-The 0 frame is located at the center of two other moving on an x axis in the positive + direction.
or
The 0 frame is located at the center of two other objects that are rotating around the 0 frame in the + direction of a curved x axis.
We could imagine that while they rotate around they move inwards expelling mass and energy in order to do so. This same situation seen from the inverse: Two objects are located at rest relative to each other (since the perspective of any object is at rest) observing an object in between them spinning (angular momentum) and growing in size (mass) decreasing the distance between them, increasing in energy and mass.
Each of all the dozens of possible
Ordered States of 2 and 3 frame can form different outcomes and behaviors. It does not matter which frame has which state, or which state is at which frame (the numbers are meaningless. This is because each frame is an identical fundamental or a potential state. However when united they form together an Ordered State of potential. When an observer, observes this ordered state of potential it becomes a ordered state that is specific. An ordered state is the only state that can exist as material (like a bubble of space-time floating in a nothing universe)
However, I think it is important to consider that one ordered state must have a minimum of 2 and maximum of 3. A prediction would be if we ever smashed these states apart they would fade away to energy, because they have no other option of which to form a potential form.
There is something I noticed about what happens when we smash particles together. Fundamental particles called quarks that can not exist alone but only in a minimum of pairs fly out.
For example:
See Here
Possibilities:
(proton?)
Frame 1 ( + )
Frame 2 ( 0 )
Frame 3 ( + )
(anti proton?)
Frame 1 ( 0 )
Frame 2 ( + )
Frame 3 ( 0 )
(neutron?)
Frame 1 ( - )
Frame 2 ( 0 )
Frame 3 ( - )
(etc)
