I know this is about atomic structure but I think that everything is the same and I think about and see numbers in a very similar way to the boundless black box example here.
It's a good way to visualise my RH answer and my philosophy of numbers.
Just try to imagine that the spheres represent the three postentials within all numbers and you'll be on the right track
I wrote this explanation in my answer to Yang-Mills Theory but the example is a good one I believe and it transcends any thread and example boundaries.Boundless
Imagine a boundless black box containing a glowing sphere.
Pure
Inside the box there are no forces, values, or measurements in existence except the sphere which itself exists only in example.
Singular
The singular sphere may move in any relative direction and for any relative distance.
Potentially
Wherever the sphere eventually resides, it will always be potentially able to perform the exact opposite to each change in position because it is the only presence within the box.
Conditions
If another sphere is added under the same condition as before, the two spheres will always be opposite to each other, despite distance or position, as they have no relative boundaries to prevent this.
Results
Whichever way the two spheres move the opposite is still be possible in theory.
Third
If a third sphere were added to the example a neutral point could be achieved.
Defined
This point is defined as the position between the two original spheres.
Fourth
If a fourth sphere were to be added to the box, it could only repeat any of the three previously defined actions or positions.
Quality
The fourth sphere may be regarded as being opposite or neutral in relation to the others, but it adds no unique quality to the example.
Option
The fourth sphere has the option of attracting another sphere, repulsing another sphere, or neutralising itself in relation to another sphere at any given moment but its potential behaviours are simply a repeat of the original three.
Regardless
We could choose to add an infinite number of spheres to the same example, but regardless of the relative "amount" of spheres, they all possess the same three theoretical potentials.
Atoms
1. Electrons are negative.
2. Protons are positive.
3. Neutrons are neutral.
Sub-atomic
Sub-atomic level is a fractional version of the same principle.
Charges
All sub-atomic particles may carry three possible charges at any relative point in time, regardless of what words may be used to describe them.
Difference
The amount of a certain charge may vary, relatively creating what we define as "difference" but this does not change the fact that quarks possess the same three potentials as atoms and literally everything else.
This is how I imagine everything, particularly numbers![]()


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