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  Discrete Natural Periods of the Solar System
 

       
Boris L. Berry (Berri)
E-mail address:
bberri@sympatico.ca
 

Discrete Natural Periods of the Solar System

Steady discrete oscillations with periods of up to at least until 2Ma, including earth orbital alterations that change fluxes of energy to the earth surface, have formed inside the solar system. Orbital movements of planets stabilize rhythms of sun activity and moon-sun tidal waves create in the shells of the Earth the system of geophysical processes. The tidal influences of Mercury, Venus, the Earth, and Jupiter and also the movements of the Sun about the center of gravity of the system (barycenter) during displacements of large outer planets (Jupiter, Saturn, Uranus and Neptune), different conjunctions of planets form the common cycles of the Sun and solar system, which can be found by investigating of periodical components of solar and terrestrial processes.

The geological boundaries of the megacycles associate with the periods of revolution of the solar system about the centre of the Galaxy. Our Galaxy has four electromagnetic spiral branches of the logarithmic type and two jet streams of matter emerging from its gas-dust nuclear disk twisted into Archimedean spirals. About 103 galactic comets fall onto the Earth in the period of stay of the Sun in such a stream. The main geological events of the last 700 Ma B.P. such as, for example, the epochs of orogeny and riftogeny, periods of sharp climatic changes correspond to the moments of entry of the solar system into the streams of the galactic matter (Berry, 1992).

Long evolution of the Sun system lead to the resonance and commensurabilities in periods of planet and satellite revolutions with accuracy of about 10-3 (ratio the mass of planets to the mass of the Sun). That determines the precision of following calculation. The periods of resonance system can be approximately expressed by the geometrical progression, which is similar to the geometrical progression for accounting frequencies (periods) of discrete musical instruments.

The geometrical progression (TK) best statistically describes the discrete spectrum of the natural oscillation periods of the solar system:

TK = T0 2K / n = 0.0748 2 K /n  y

where TK  are periods of oscillation of the Sun system; T0 = 27.32days = 0.0748 year  is the sidereal period of the moon revolution; K is the sequence of whole numbers, the number of a period TK; N = 16 is the amount of harmonics (notes) in an octave. Analyzing periods are changing from 0.5d to 167y and composing the range in 18 octaves (Berry, 1998). The discovered regularity exists with probability 99% .The equation is very convenient to classify terrestrial, solar, and other cycles.

 

Berry, B.L. 1992. Basic systems of geospheric - biospheric cycles and the prediction of natural conditions. Biophysics, Vol.37, N3, 414-428, (in Russian), Pergamon Press Ltd. Printed in Great Britain, 1993, 328-341 (in English).

Berry, B.L., 1998. Regularities of natural cycles, prediction of climate and surface conditions. Hydrol. Process. 12, 2267-2278.

 

Notes

Octave # -7

Octave # -8

Octave # -9

N

K

TK, hours

K

TK, hours

K

TK, hours

TK, min.

1

-112

5,1225

-128

2,561

-144

1,28062

76,84

2

-111

5,34929

-127

2,6746

-143

1,33732

80,24

3

-110

5,58613

-126

2,7930

-142

1,39653

83,79

4

-109

5,83344

-125

2,91672

-141

1,45836

87,5

5

-108

6,09171

-124

3,04585

-140

1,52293

91,38

6

-107

6,36142

-123

3,18070

-139

1,59035

95,42

7

-106

6,64306

-122

3,32153

-138

1,66076

99,65

8

-105

6,93717

-121

3,46859

-137

1,73429

104,1

9

-104

7,24431

-120

3,62215

-136

1,81108

108,7

10

-103

7,56504

-119

3,78252

-135

1,89126

113,5

11

-102

7,89997

-118

3,94999

-134

1,97499

118,5

12

-101

8,24974

-117

4,12487

-133

2,06243

123,7

13

-100

8,61498

-116

4,30749

-132

2,15375

129,2

14

-99

8,9964

-115

4,49820

-131

2,24910

134,9

15

-98

9,39471

-114

4,69735

-130

2,34868

140,9

16

-97

9,81065

-113

4,90532

-129

2,45266

147,2

 

 

Notes

Octave # -4

Octave # -5

Octave # -6

N

K

TK, days

K

TK, days

K

TK, days

TK, hours

1

-64

1,7075

-80

0,85375

-96

0,42688

10,245

2

-63

1,7831

-79

0,89155

-95

0,44577

10,6986

3

-62

1,86204

-78

0,93102

-94

0,46551

11,1723

4

-61

1,94448

-77

0,97224

-93

0,48612

11,6669

5

-60

2,03057

-76

1,01529

-92

0,50764

12,1834

6

-59

2,12047

-75

1,06024

-91

0,53012

12,7228

7

-58

2,21435

-74

1,10718

-90

0,55359

13,2861

8

-57

2,31239

-73

1,1562

-89

0,5781

13,8743

9

-56

2,41477

-72

1,20738

-88

0,60369

14,4886

10

-55

2,52168

-71

1,26084

-87

0,63042

15,1301

11

-54

2,63332

-70

1,31666

-86

0,65833

15,7999

12

-53

2,74991

-69

1,37496

-85

0,68748

16,4995

13

-52

2,87166

-68

1,43583

-84

0,71792

17,23

14

-51