[Fredrick]

Too bad the number zero spoils the perfect end game here too. With an escape hatch for 1 created by zero, duality is not the full realm of reality either, simply because duality cannot claim the empty spot all the time. The singular overall picture of 5 is powerful enough to capture duality, but for the idea of duality one can claim that nothing was added here, and 4 is all there is. Truthfully though, the empty position cannot be captured by either 1 or 2; it can be taken in by either one, but only for as long as that position is guarded and enforced.

Letting go of guarding any powerful position, that position of power becomes either empty (and unimportant) or it will simply become enforced by guards of the opposing camp. So, only the six numbers 0, 1, 2, 3, 4, 5 together deliver the entire scheme. Those who read my other posts know these numbers point to a very peculiar and very familiar construct of positions of a pyramid. For those interested in the full prime number delivery, I must refer to pentapublishing.com.

The basic numbers to capture our reality is then 5, while the basic number of positions is 6. The six positions contain 1/ the empty spot, 2/ the singularity that is found with both 1 and 5, and 3/ the duality that is captured by 2 and 4. Truly, the only odd number in this set is 3. An independent three really does not exist; it should be considered the freebie of the matrix. If three is found to exist, it exists only as part of a series, such as the earth being the third rock from the sun. If we find an apparent three, something special must be going on. An 'explanation' why three is so fascinating can be found looking at the first three numbers of the matrix again; adding up these numbers [ 0, 1, 2 ] results in an outcome of three as well, creating an illusory moment of perfection. In reality, no condition exists where only three equal parts belong to the same condition. That is, except when the empty set is part of the group.

As a last interesting point, people who are familiar with the prime numbers know about the two versions in which they are most often portrayed. Prime numbers are placed often either in a six number pack or a 30-number grouping. It is peculiar that these two different sets of numbers capture the prime numbers so well. An explanation why these two sets are most appropriate has not been given until now. The matrix of 0, 1, 2, 3, 4, 5 can explain the importance of both versions. With a six-number based matrix that starts out with one of the six numbers not having any contents, the multiplication of numbers with contents is five times six. With trying to make prime numbers appear in almost neatly conditioned positions, we find that the sequence of six numbers and the sequence of 5 x 6 numbers are the best ways to do so.



I hope this further explains how pentaism is constructed. As mentioned in the introduction, the pentaist theory can really use your help. Those who claim the pentaist evidence is not scientific, use arguments to undermine it that basically are forms of the pentaist evidence.