1239.00 Limit Number of Maximum Asymmetry
1239.10 Powers of Primes as Limit Numbers: Every so often out of an apparently almost continuous absolute chaos of integer patterning in millions and billions and quadrillions of number places, there suddenly appears an SSRCD rememberable number in lucidly beautiful symmetry. The exponential powers of the primes reveal the beautiful balance at work in nature, which does not secrete these symmetrical numbers in irrelevant capriciousness. Nature endows them with functional significance in her symmetrically referenced, mildly asymmetrical, structural formulations. The SSRCD numbers suddenly appear as unmistakably as the full Moon in the sky.
1239.11 There is probably a number limit in nature that is adequate for the rational, whole-number accounting of all the possible general atomic systems’ permutations. For instance, in the Periodic Table of the Elements, we find 2, 8, 8, 18. These number sets seem familiar: the 8 and the 18, which is twice 9, and the twoness is perfectly evident. The largest prime number in 18 is 17. It could be that if we used all the primes that occur between 1 and 17, multiplied by themselves five times, we might have all the possible number accommodations necessary for all the atomic permutations.
1239.20 Pairing of Prime Numbers: I am fascinated by the fundamental interbehavior of numbers, especially by the behavior of primes. A prime cannot be produced by the interaction of any other numbers. A prime, by definition, is only divisible by itself and by one. As the integers progress, the primes begin to occur again, and they occur in pairs. That is, when a prime number appears in a progression, another prime will appear again quite near to it. We can go for thousands and thousands of numbers and then find two primes appearing again fairly close together. There is apparently some kind of companionship among the primes. Euler, among others, has theories about the primes, but no one has satisfactorily accounted for their behavior.
1239.30 Maximum Asymmetry: In contrast to all the nonmeaning, the Scheherazade Numbers seem to emerge at remote positions in numerical progressions of the various orders. They emerge as meaning out of nonmeaning. They show that nature does not sustain disorder indefinitely.
1239.31 From time to time, nature pulses inside-outingly through an omnisymmetric zerophase, which is always our friend vector equilibrium, in which condition of sublime symmetrical exactitude nature refuses to be caught by temporal humans; she refuses to pause or be caught in structural stability. She goes into progressive asymmetries. All crystals are built in almost-but-not quite-symmetrical asymmetries, in positive or negative triangulation stabilities, which is the maximum asymmetry stage. Nature pulsates torquingly into maximum degree of asymmetry and then returns to and through symmetry to a balancing degree of opposite asymmetry and turns and repeats and repeats. The maximum asymmetry probably is our minus or plus four, and may be the fourth degree, the fourth power of asymmetry. The octave, again.
1238.80 Number Table: Significant Numbers
Synergetics System
One-illion
Two-illions
Three-illions
Four-illions
Five-illions
Six-illions
Seven-illions
Eight-illions
Nine-illions
Ten-illions
Eleven-illions
Twelve-illions
Thirteen-illions
Fourteen-illions
Fifteen-illions
Sixteen-illions
Seventeen-illions
Eighteen-illions
Significant Numbers
(One Nuclear Diameter Taken as Unit
Measurement)
- x 10 4: One Angstrom in atomic-nuclei diameters
1 x IO 10: 10 three-illions: One meter in atomic-nuclei diameters
16X10 16: 160 five-illions: One mile in atomic-nuclei diameters
96 x 10 28: 960 nine-illions: One light-year in atomic-nuclei diameters
-
X 10 40: 23 thirteen-illions: Diameter of explored Universe in atomic-nuclei diameters
-
x 10 41: fourteen-illion SSRCD: 3,128, 581,583,194,999,609,732,086,426,156, 130,368,000,000. Contains factorially all of the prime numbers in 45 degrees, which is one “octant” of trigonometry, which covers all general systems interrelationships.