THE FIELD CONCEPT – A MATHEMATICAL REALITY


Han Erim

22 September 2008



It is known that every object affects the portion of space around it in proportion to its mass, and that this effect decreases with distance. This physical reality is expressed as follows:

Amount of Effect =
Amount of Mass (m)
Distance (d)

This relationship shows that mass numerically fills the space around it. The positions and values of these numbers are precisely defined. If a ball (a mass) is placed in empty space, it fills the space with these numbers. As the ball moves, it carries its numerical group along with it.

Flash

Figure 1 – The red numbers represent the effect of the ball. As the ball moves, these numbers move together with it.

Now let us place a second ball and assign green numbers to it. When this second ball moves, it carries its own numbers along with it.

Flash

Figure 2 – In the region where the effects of the two balls overlap, blue numbers appear. These blue numbers are the result of the combined effects of both balls. However, it should be remembered that the real existing numbers are the red and green ones; the blue numbers are only a result—secondary and imaginary.

This teaches us the following:

Flash

Figure 3 – This mathematics directly originates from the laws of nature. The same basic mathematics is used in simulations of magnetic fields, gravitational fields, and electric fields.

Computer simulations usually use only the result — the blue numbers. However, the red and green numbers are much more important, as they directly represent the effect of the masses.

From here we reach an important conclusion: Space is not empty; it is a defined structure. This structure is composed of fields created by masses. Therefore:

Rule: The motion of objects occurs over fields.

Flash

Figure 4 – Space is filled with fields. The motion of any object takes place over these fields. The concept of “empty space” is incorrect; there are no voids, only fields.

Now let us examine how electromagnetic waves (light) propagate within these fields.

When an electromagnetic wave is emitted from a point, it travels using the fields created by the surrounding masses. That is, the wave travels through the red or green numbers (fields).

Flash

Figure 5 – Electromagnetic waves do not propagate using the blue numbers; instead, they move directly according to the mathematics of the fields (red–green). When a field changes, the medium through which the wave propagates also changes.

Rule: Electromagnetic waves propagate at c (the speed of light) within a field.

An important point: If a mass moves, it carries its field along with it. However, this movement is not restricted by the speed of light. The transport of fields is free.

Rule: The speed of an electromagnetic wave is independent of the speed of its source.

Flash

Figure 6 – Electromagnetic waves propagate through the red and green fields starting from their source. Each object can detect electromagnetic waves only through its own field.

Rule: Each object can detect electromagnetic waves that arrive through its own field.

The existence of fields is unquestionable because it is a mathematical reality. Nature uses the field mathematics described here. For this reason, this structure already lies at the foundation of classical physics.

However, nature separates each field from others, and the rules operate independently within each field. Electromagnetic waves propagate within these fields at the speed c.

The field concept described here forms the foundation of the Alice Law. The Alice Law works in full harmony with Einstein’s “universal speed of light postulate”. But without this field concept, it would not have been possible to explain how the (C+V)(C–V) mathematics emerges.

Conclusion: Field mathematics and (C+V)(C–V) mathematics are the foundation of Special Relativity.

Final example: In the experiment with two cars, each car has its own field. Light reaches the midpoint of both cars at the same time. This seemingly impossible result becomes understandable through the field concept.

Han Erim

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