432.00 Powering

432.01 The vector equilibrium makes it possible to make conceptual models of fourth-, fifth-, and sixth-dimensional omniexperience accounting by using tetrahedroning. If we have a volume of 20 around a point, then two to the fourth power (16) plus two to the second power (4) equals 20. We can then accommodate these powerings around a single point.

432.02 Using frequency to the third power with a no-frequency nucleus, the vector equilibrium models all of the first four primes. For instance, the number 48 (in 480) is 16 \times 3. Three is a prime number, and 16 is two to the fourth power: that is 48, and then times 10. Ten embraces the prime numbers five times the number two; so instead of having 16 times 2, we can call it 32, which is two to the fifth power. The whole 480-moduled vector equilibrium consists of the prime number one times two to the fifth power, times three, times five ($1 \times 2^x 3 \times
5$). These are the first four prime numbers.

432.03 Using frequency to the third power with a two-frequency nucleus, we have 2^{3}\times 2^{5}= 2^{8}. If the frequency is two, we have two to the eighth power in the model times three times five (2^{8}\times 3 \times 5).

432.04 In a three-frequency system, we would have three to the third power times three, which makes three to the fourth power, which we would rewrite as 2⁵ x 3⁴ x 5. We get two kinds of four-dimensionality in here. There is a prime dimensionality of three to the fourth power (3⁴). And there is another kind of four-dimensionality if the frequency is four, which would be written 2⁵ x 3 X 5. But since it is frequency to the third power, and since four is two times two (2 x 2) or two to the second power (2²), we would add two to make two to the seventh power (2⁷), resulting in 2⁷ x 3 x 5. If the frequency is five, it would then be two to the fifth power (2⁵) times three, because frequency is to the third power times five, which makes five to the fourth power. Quite obviously, multidimensionality beyond three dimensions is experienceably, i.e., conceptually, modelable in synergetics accounting.