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src/29_base_rate_of_s_symmetry_the_main_coefficient_of_the_s_symmetry_of_the_universe.md
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# Base rate of S-symmetry The main coefficient of the S-symmetry of the Universe
2.4.2. BASIS COEFFICIENT OF S-SYMMETRY
There is every reason to assume that the Basis S-Wave remains unchanged for a very long time, perhaps it has always been so at least since Tо \= 109 years ago, when the first stars began to form. Its invariance is related to the integrability of the basis coefficient of scale symmetry \- 105, which permeates the entire scale structure of the Universe. We have no reason to believe that this coefficient has changed significantly over the last 10 billion years. It may be as stable a constant of the Universe as Planck's constant, the speed of light, etc.
There is every reason to assume that the Basis S-Wave remains unchanged for a very long time, perhaps it has always been so at least since \\(T_0 = 10^9\\) years ago, when the first stars began to form. Its invariance is related to the integrability of the basis coefficient of scale symmetry - \\(10^5\\), which permeates the entire scale structure of the Universe. We have no reason to believe that this coefficient has changed significantly over the last 10 billion years. It may be as stable a constant of the Universe as Planck's constant, the speed of light, etc.
Let us try to outline here at least an approximate approach to explaining the periodization (with a step of five orders of magnitude) of the scale dimension of the Universe.
@ -10,39 +8,36 @@ Suppose that after the first act of perturbation of the primary material medium,
We are talking, of course, about maximon. The sizes and all other parameters of the initial maximon can be the same. But since our Whole (Metagalaxy) has boundaries and inhomogeneities, the pulsation frequency of maximon can vary slightly. Because of this, interference phenomena may occur in the frequency field of the maximon medium. The closeness of the initial parameters of the maximon allows us to assume that the velocity and amplitudes of scale waves will be approximately equal, i.e. ***beats of pulsation waves*** may occur.
![C:\\Users\\Alex\\Desktop\\Сухонос МГВ БЕЗ ТЕКСТА 72 шт\\2.45.jpg][image112]
![](./media/image153.jpg)
Figure 2.45. The addition of the 8 Hz and 10 Hz signals gives us a 2 Hz beat, which produces a longer waveform
*Figure 2.45. The addition of the 8 Hz and 10 Hz signals gives us a 2 Hz beat, which produces a longer waveform*
To illustrate the following conclusions, let us first consider the ***simplest example of runout*** from classical physics.
Figure 2.45 shows two separate sine waves traveling along a single line. At the bottom of the figure, these waves are superimposed on each other by adding the displacements produced by the two waves at each point.
Where the two signals have approximately the same phase, the resulting amplitude is larger. Where the individual signals are shifted in phase by approximately 180°, interference results in a signal with a very small amplitude. Suppose that the frequencies of the two signals are 8 and 10 Hz. The frequency of the total wave, the ***beat wave***, will be equal to the difference in the frequencies of the original waves, i.e. 2 Hz. Naturally, the length of the beat wave will be 4 times longer than the first source wave and 5 times longer than the second source wave.
Let us now return to our "pulsating balls". Suppose that for some unknown reason, the frequency difference between one part of them and the other is very small and equal to 1/105. It is not difficult to realize that the beat wave will have a frequency 105 times lower and a wavelength 105 times longer than the primary wave. Since the maximon has a spherical
![][image113]
Let us now return to our "pulsating balls". Suppose that for some unknown reason, the frequency difference between one part of them and the other is very small and equal to \\(1/10^5\\). It is not difficult to realize that the beat wave will have a frequency \\(10^5\\) times lower and a wavelength \\(10^5\\) times longer than the primary wave. Since the maximon has a spherical symmetry, then the beat wave will have the same spherical symmetry.
Fig. 2.46. Basis coefficients of scaling periodicity, when added and repeated, define a grid of stability nodes, which does not depend on the size of the Universe and on time
![](./media/image122.jpg)
symmetry, then the beat wave will have the same spherical symmetry.
Consequently, in the maximon environment, there will appear spherical surfaces (more precisely \- nodal volumes) whose sizes will be 105 times larger than the size of maximons. These regions can acquire a certain independence.
*Fig. 2.46. Basis coefficients of scaling periodicity, when added and repeated, define a grid of stability nodes, which does not depend on the size of the Universe and on time*
Thus, another hierarchy floor can be formed, on which it is necessary to consider already larger systems \-
Consequently, in the maximon environment, there will appear spherical surfaces (more precisely - nodal volumes) whose sizes will be \\(10^5\\) times larger than the size of maximons. These regions can acquire a certain independence.
Thus, another hierarchy floor can be formed, on which it is necessary to consider already larger systems -
on this floor will lead to the appearance of the next stable level of the hierarchy with a step of five orders of magnitude.
The attempt to obtain by means of this model the coefficient 105 led the author to calculations published after the first edition of this book, and they are worthy of mention.
The attempt to obtain by means of this model the coefficient \\(10^5\\) led the author to calculations published after the first edition of this book, and they are worthy of mention.
![C:\\Users\\Alex\\Desktop\\MGB with text\\Сухонос МГВ С ТЕКСТОМ 91 шт\\2.47.jpg][image114]
![](./media/image154.jpg)
Fig. 2.47. Filling of the nodes of basic stability with known and most representative objects of the Universe
*Fig. 2.47. Filling of the nodes of basic stability with known and most representative objects of the Universe*
The variant of the origin of the basis coefficient 105 was considered in the paper "Arithmetic of the Universe", where the coefficients \~1020, \~1025 were obtained based on the model for ion scale waves (pulsation waves) with the help of a computer program,
\~1030 и \~1060. 
The variant of the origin of the basis coefficient \\(10^5\\) was considered in the paper "Arithmetic of the Universe", where the coefficients \\(\\sim10^{20}\\), \\(\\sim10^{25}\\) were obtained based on the model for ion scale waves (pulsation waves) with the help of a computer program, \\(\\sim10^{30}\\) and \\(\\sim10^{60}\\).
These coefficients set the basic stable objects of the Universe (Fig. 2.46) and do not change depending on its expansion.
If we find a correspondence between these nodes, we obtain a very remarkable diagram (Fig. 2.47).
The given description leaves a lot of unresolved questions, the most important of them is why the frequency difference in the maximon environment is equal to one hundred thousandth. However, the proposed model does not pretend to derive the basis coefficient of scale symmetry from some general considerations. Its task is to show how stable formations can arise in the maximon medium at higher floors of the hierarchy \- ***through the mechanism of wave beating***. At the same time, there is no certainty that this is the way of creating a clear hierarchical structure of the Universe with a step of five orders of magnitude. Beats may have nothing to do with it at all. It is only important to understand that in the initial pulsating space of maximons there should arise total pulsations, the superposition of which can lead to essentially larger phenomena than the maximons themselves.
The given description leaves a lot of unresolved questions, the most important of them is why the frequency difference in the maximon environment is equal to one hundred thousandth. However, the proposed model does not pretend to derive the basis coefficient of scale symmetry from some general considerations. Its task is to show how stable formations can arise in the maximon medium at higher floors of the hierarchy - ***through the mechanism of wave beating***. At the same time, there is no certainty that this is the way of creating a clear hierarchical structure of the Universe with a step of five orders of magnitude. Beats may have nothing to do with it at all. It is only important to understand that in the initial pulsating space of maximons there should arise total pulsations, the superposition of which can lead to essentially larger phenomena than the maximons themselves.