16 - Magnetic layers and frequencies 2
16.1 - Frequencies in the atmosphere for n<21
spectrum forms the basis of the bowl
construction of the earth
An oscillation spectrum forms the basis of the layer construction of the atmosphere
Both oscillation spectra are parts of the complete magnetic oscillation spectrum of the earth.
|The earth is, about the magnetic field, with her inside and the atmosphere an oscillation unity.|
|If one understands the distances l' from the distance table as a wavelength of the accompanying hull or oscillation layer, suitable frequency can be assigned, as seen, to all distances. This also counts to the found averages of the extreme layers.|
Frequencies in the atmosphere for n<21
|Then to all layer frequencies of the atmosphere counts:|
|Because certain layers of the atmosphere are connected with frequencies, so to electromagnetic activities, it should not surprise that events or processes by certain heights (weather forming) are afflicted with frequency or electromagnetic signals. The proof of the sferics confirms here the model.|
16.2 - Frequencies in the earth for n<17
|If one understands the distances l' from the distance table as a wavelength of the accompanying hull or oscillation layer, as in chapter 15 and 16.1 seen, suitable frequency also can be assigned to all distances within the earth from chapter 13.|
Frequencies in the earth for n<17
|Then to all layer frequencies of the earth inside counts:|
|Because certain layers of the earth inside are connected with frequencies, so to electromagnetic activities, it should not surprise that events or processes in certain depths (earthquake, plate tectonic) are afflicted with frequencies or electromagnetic signals.|
16.3 - Frequency areas
|All together arises from the preceding consideration:|
|The limiting frequency fErde shows practically the surface value of the earth. Because all living beings of the earth appear in a zone of about 10 km deeper or higher, the following statement can be effected:|
|All life on the earth is adapted to
a frequency response of 11.7 - 11.8 hertz.
From the considerations of the preceding chapter also results that we are adapted to the
areas of 23,4-23,6 hertz as well as 46,8-47,2 hertz.
|In consideration of the results from chapter 15.5 also count to the frequency areas that are orientated by the Schumann frequency (which are shifted around a quint).|
|All life on the earth is adapted to
a frequency area of 11.7 - 11.8 hertz.
All life on the earth is also adapted to the frequency areas
from 7,8-7,9 hertz as well as 15,6-15,7 hertz and 31,2-31,5 hertz
|Then with chapter 15.5 the following definition can be put up:|
|The earth frequency and the Schumann
frequency generates common frequency which one can call
16.4 - The Adey window
|In the middle of the 70s
W.R.Adey and S.M. Bawin made experiments with cerebral
tissue of chickens and cats. They irradiated the tissue
with modulated VHF fields.
(see Effects of modulated VHF fields on the central nervous system in Ann N Y Acad Sci 247 1975 von Bawin, Kaczmarek und Adey / Sensitivity of calcium binding in cerebral tissue to weak environ-mental electric fields oscillating at low frequency 1976 in Proc. Natl. Acad. Sci. 73 von Bawin und Adey / Ionic factors in release of 45Ca2+ from chicken cerebral tissue by electromagnetic fields in Proc Natl Acad Sci USA. 75 1978 von Bawin, Adey und Sabbot / Models of long-range order in cerebral macromolecules: Effects of sub-ELF and of modulated VHF and UHF fields 1979 in Radio Sci 14 von Sheppard, Bawin und Adey / Frequency and power windowing in tissue interactions with weak electromagnetic fields 1980 in Proc. IEEE 68 von Adey / Tissue interactions with non-ionizing electromagnetic fields 1981 in Physiol. Rev. 61 von Adey / Effects of weak amplitude-modulated microwave fields on calcium efflux from awake cat cerebral cortex in Bioelectromagnetics 3 1982 von Adey, Bawin und Lawrence)
Adey and Bawin found with their investigations a narrow intensity area and frequency area in which the treated cells reacted. Nevertheless, beyond these areas occurred none or only minimum reaction. The experimentally ascertained frequency area is called, in the meantime, Adey window.
|Illustration 16.1 - The Adey window|
|In the upper area of
illustration 16.1 (on the right with A marked) an
experiment is to be seen by Bawin from the year 1975.
Besides, a frequency of 147 MHz with an ELF amplitude
modulation was used. As a reaction to the radiotherapy
the Ca-Ion-Efflux of the cells was measured.
In the lower part of illustration 16.1 (on the right with B marked) an experiment is shown by Adey and Bawin from the year 1976. However, with the same tissue type but in the frequency variable ELF fields.
Counts to part A of the illustration 16.1: In an area of 3 hertz to about 25 hertz a striking reaction is to be seen. Clearly is to be seen that from 6 hertz to 20 hertz a maximum is given in reaction.
|A comparison with the
frequency areas ascertained up to now from 16.3 shows
that the areas of 7,8-7,9 hertz as well as 11,7-11,8
hertz and 15,6-15,7 hertz lie in the maximum area of the
Adey window, if one understands the Adey window as a
The equation from chapter 6 delivers the earth frequency: for n=1 arose 11.75 hertz, for n=2 proved 16,62 hertz and for n=3 arose 23.5 hertz. Also this frequency lies well in the Adey window if one understands the Adey window as a continuum.
|If one looks at the Adey
window not as a continuum, but takes the
discreet frequencies given in the
illustration 16.1, one receives the following sequence
3 6 9 16 20 25 35
And around every frequency an area of ±0.8 hertz of tolerance exists.
|From the equation in chapter 15.5 followed the table of the
frequencies which owns earth frequency and Schumann
frequency together. Besides, appears fo/3=fs/2=3,9307
Hz as the first smallest natural frequency which
own earth frequency and Schumann frequency together.
From it results a sequence of frequency which are multiple of the basic frequency 3.93 hertz. (the first column in the table of chapter 15.5) The first nine frequencies are:
3,9307 - 7,8613 - 11,792 - 15,7227 - 19,6533 - 23,584 - 27,5147 - 31,4453 - 35,376
A part of this frequency agrees well with the frequencies of the Adey window. If the values of this sequence are halved arises:
1,9653 - 3,9307 - 5,896 - 7,8613 - 9,8267 - 11,792 - 13,7574 - 15,7227 - 17,688
If one sieves out now from all available frequencies those which are also included in the illustration 16.1 (part A), the following frequency spectrum arises for the Adey window:
3,9307 - 5,896 - 9,8267 - 15,7227 - 19,6533 - 23,584 - 35,376
Then this corresponds to the frequencies of the Adey window. One can show this frequencies also as rational multiples of the earth frequency and also the Schumann frequency. This proves the following table:
Frequenzies of the Adey-window 1
|1/2 fS||3/4 fS||5/4 fS||2 fS||5/2 fS||3 fS||9/2 fS|
|1/3 f0||1/2 f0||5/6 f0||4/3 f0||5/3 f0||2 f0||3 f0|
frequency of the Adey window stands in harmonical relations
to the earth frequency respectively to the Schumann frequency.
|The congruence between Adey window and earth frequency delivers a confirmation of the model derived up to now or the thesis that all life on this planet is adapted to certain frequency areas. The detailed treatise in addition takes place in the chapter 18.|
16.5 - The Adey window and the Fibonacci sequence
|With forming the half
frequencies in chapter 16.4 resulted as smallest
It is worth: fm = 1/4 fs = 1/6 fo
If one compares fm to the frequency of the Adey window, all appearing Adey frequencies are multiples of 1,9653 hertz. If one takes into consideration this, the frequency can be shown as follows:
Frequenzies of the Adey-window 2
|2 fm||3 fm||5 fm||8 fm||10 fm||12 fm||18 fm|
|There originates thus the
numerical sequence: 2 3 5 8
10 12 18
And this corresponds to the, from mathematics known, Fibonacci-sequence with: 2 3 5 8 13 21
The fact that the Fibonacci sequence plays here a role, one can derive from the frequencies of the Adey window also directly:
The Adey-frequency sequence: 3 6 9 16 20 25 35
forming the half: 1,5 3 4,5 8 10 12,5 17,5
and rounding: 2 3 5 8 10 13 18
sequence plays always a role where proportions
with the golden section can be found.
Hence, the Fibonacci sequence also seems in the nature,
how with spiral growth of plants or also in the structure
of seminal punches in flower states (sunflower). Also the
Fibonacci sequence appears in the size of the
populations, e.g., with rabbit and also bees.
It should not surprise to find this numerical sequence also in connection with the frequency of the Adey of window.
Tab.52: Frequenzies of the Adey-window as Fibonacci-sequence
|2 fm||3 fm||5 fm||8 fm||13 fm|
|In the book is still given the equation by Binet for the Fibonacci sequence for the Adey window.|
|To the Fibonacci sequence
and also to the equation of Binet a good arrangement and
representation is to be found on the Internet in the
Caused by the discussion with the frequencies of the Adey window and the Fibonacci sequence, the installation of a second equation succeeded which allow to derive the discussed frequencies. Without other derivation only the result is announced here:
|This frequency sequence
arises from it:
3,9307 - 5,896 - 9,8267 - 15,7227 - 23,584 - 33,411
What shows the frequencies of the Adey of window rather well.
|The book to the website - The website to
at time is the book only in german language available
|The Advanced Book: Planetary Systems|
|The theory, which is developed in this book is based on the remake and expansion of an old idea. It was the idea of a central body, preferably in the shape of a ball, formed around or in concentric layers.
Democritus was the first who took this idea with his atomic theory and thereby introduced himself to the atoms as fixed and solid building blocks.
Is the atom used as a wave model, that allows to interpret concentric layers as an expression of a spatial radial oscillator so you reach the current orbital model of atoms.
Now, this book shows that these oscillatory order structures, described by Laplace’s equation, on earth and their layers are (geologically and atmospherically) implemented. In addition the theory can be applied on concentric systems, which are not spherical but flat, like the solar system with its planets, the rings that have some planets and the moons of planets or also the neighbouring galaxies of the milky way. This principle is applicable on fruits and flowers, such as peach, orange, coconut, dahlia or narcissus.
This allows the conclusion that the theory of a central body as a spatial radial oscillator can be applied also to other spherical phenomena such as spherical galactic nebulae, black holes, or even the universe itself. This in turn suggests that the idea of the central body constitutes a general principle of structuring in this universe as a spatial radial oscillator as well as macroscopic, microscopic and sub microscopic.