Pervasive Square?






		Twenty tetrahedral forms create the SCIET. The model is constructed of ten sets of two tetrahedral forms. Each set is held tightly by elastic bans and the entire set is constructed by looping the sets together until all are being drawn toward the same point at the center. The tetrahedral form represents the ``hole-in-space" and the bands the attractive forces holding them together. The apparent distortion created by the differences in alighnment of torional forces may truely reflect natures reality as the perfectly shaped tetrahedral ``holes-in-space" maintain their connection to one another and the group center. The limitations of the paper model may indicate a valid means to achieve a working mathematical model of the interdimensional SCIET

The Pervasive Square

One of the oddities of nature that always fascinated me was the use squaring and square roots in calculations of natural forces. I wondered what property of space and nature could make it such a pervasive requirement for equations related to physics and the physical sciences.

So when I set out to design an explanatory system I tucked that requirement away. It had to explain the Pervasive Square.

It is not such a hard problem after all. As soon as I started thinking in terms of a minimum unit of resonance for space, time and energy, the answer was right there.

Think about it this way. Everything in nature is already in a correspondent relationship. Everything has a gravitational value, the substrate constant (sc), a resonance value that pervades the space around it. When in constant relationship there is no obvious effect from one to the other, but when movement occurs, their gravitational effect adjusts to that change in position.

The adjustment to change in position uses squaring because everything resonates from shared values, so its a x a . But each object is composed of layers and layers of values and every values resonates with its corresponding value to create a shared change described as the square of a values.

So squaring is used to establish a functional adjustment value between two centers related to change in any natural value due to layer effects, such as gravity, pressure, heat, etc.

Squaring is pervasive because all objects share a common values, beginning with the substrate constant (sc).

DMA May 2002


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