العلاقه بين السعر والزمن لمعرفه الاتجاه

[الـوليد]

ياعزائي الوزن يختلف عن الكتله لان الكتله هي التعبير لثقل الاشياء مثلا وزن هذه السياره 2000 kg لاتقال وزنها بل يقال كتلتها يجب تصحيح المفاهيم لابد من ذلك

[Wigan]

السنوات فلكية وsynodics جميع الكواكب ذات الصلة حتى اورانوس هي من النسبة الذهبية لدلالة إحصائية لأكثر من 99 ٪.

Mercury's sidereal year is 88 days.

سنة عطارد فلكي هو 88 يوما.

The Mercury-Venus synodic is 144.5255474 days.

خاص بمجلس كنسي من عطارد ، الزهرة 144.5255474 يوما.

88x1.61803 = 142.387, which is within 2 percent of the Mercury-Venus synodic.

88x1.61803 = 142.387 ، وهو في حدود 2 في المئة من عطارد ، الزهرة خاص بمجلس كنسي.

The Mercury-Venus synodic is 144.5255474 days.

خاص بمجلس كنسي من عطارد ، الزهرة 144.5255474 يوما.

Venus's sidereal year is 225 days.

فينوس العام للفلكي هو 225 يوما.

144.5255x1.61803 = 233.84, which is within 4% of Venus's sidereal year

144.5255x1.61803 = 233.84 ، وهو في غضون 4 ٪ من العام فلكية لفينوس

Venus's sidereal year is 225 days.

فينوس العام للفلكي هو 225 يوما.

Earth's sidereal orbit is 365.24 days.

فلكي في مدار حول الأرض هو 365.24 يوما.

225x1.61803 = 364.05, which is within .3% of Earth's sidereal orbit;

225x1.61803 = 364.05 ، وهو ضمن 0.3 ٪ من المدار الفلكي الأرض ؛

Earth's sidereal orbit is 365.24 days.

فلكي في مدار حول الأرض هو 365.24 يوما.

Mars's sidereal orbit is 686.9601.

مدار المريخ فلكي هو 686.9601.

365.24x1.61803=590.969, which is within 13% of Mars's sideral orbit.

365.24x1.61803 = 590.969 ، وهذا في حدود 13 ٪ من مدار المريخ فلكية.

Mars's sidereal orbit is 686.9601 days.

مدار المريخ فلكي هو 686.9601 يوما.

The Mars-Ceres synodic is 1161.588 days.

خاص بمجلس كنسي في المريخ هو سيريس 1161.588 أيام.

365.24x1.618=1111.4, within 4% of the Mars-Ceres synodic.

365.24x1.618 = 1111.4 ، في حدود 4 ٪ من المريخ خاص بمجلس كنسي ، سيريس.

The Mars-Ceres synodic is 1161.588 days.

خاص بمجلس كنسي في المريخ هو سيريس 1161.588 أيام.

The orbit of Ceres is 1681.24 days.

مدار سيريس هو 1681.24 يوما.

1161.588x1.618=1879.4, within 10% of the orbit of Ceres.

1161.588x1.618 = 1879.4 ، في حدود 10 ٪ من المدار من سيريس.

Ceres's orbit is 1681.24 days.

المدار سيريس هو 1681.24 يوما.

Jupiter's orbit is 2746.223 days.

مدار كوكب المشتري هو 2746.223 أيام.

1681.24 daysx1.618 = 2720, within 1% of the orbit of Jupiter.

1681.24 daysx1.618 = 2720 ، في حدود 1 ٪ من مدار كوكب المشتري.

Jupiter's orbit is 2746.223 days.

مدار كوكب المشتري هو 2746.223 أيام.

The Jupiter-Saturn synodic is 3687.59 days.

خاص بمجلس كنسي من كوكب المشتري ، زحل هو 3687.59 يوما.

2746.223x1.618= 4443, within 17% of the Jupiter-Saturn synodic.

2746.223x1.618 = 4443 ، في حدود 17 ٪ من المشتري ، زحل خاص بمجلس كنسي.

The Jupiter-Saturn synodic is 7261.85 days.

خاص بمجلس كنسي من كوكب المشتري ، زحل هو 7261.85 يوما.

The orbit of Saturn is 10757.73 days.

مدار زحل هو 10757.73 يوما.

7261.85*1.6180339887=11,748, within 8% of the orbit of Saturn.

7261.85 * 1.6180339887 = 11748 ، في حدود 8 ٪ من مدار زحل.

The orbit of Saturn is 10,757.73 days.

مدار زحل هو 10،757.73 أيام.

The Saturn-Uranus synodic is 16,558.56 days.

وزحل ، اورانوس خاص بمجلس كنسي هو 16،558.56 أيام.

10,757.73x1.61803=17,406.3, within 5% of the Saturn-Uranus synodic.

10،757.73 x1.61803 = 17،406.3 ، في حدود 5 ٪ من زحل ، اورانوس خاص بمجلس كنسي.

The Saturn-Uranus synodic is 16,558.56 days.

وزحل ، اورانوس خاص بمجلس كنسي هو 16،558.56 أيام.

The orbit of Uranus is 30,708.16 days.

مدار اورانوس هو 30،708.16 أيام.

16,58.56x1.61803 = 26792, within 12% of the orbit of Uranus.

16،58.56 x1.61803 = 26792 ، في حدود 12 ٪ من مدار اورانوس.

The orbit of Uranus synodic is 30,708.16 days.

فلك خاص بمجلس كنسي أورانوس هو 30،708.16 أيام.

The Uranus-Pluto synodic is 46,449.19781. 30,708.16x1.61803 = 49686.46524, within 7% of the Uranus-Pluto synodic.

خاص بمجلس كنسي إلى بلوتو اورانوس هو 46،449.19781. 30،708.16 x1.61803 = 49686،46524 ، في حدود 7 ٪ من إلى بلوتو اورانوس خاص بمجلس كنسي.

The Uranus-Pluto synodic is 46449.19781 days.

خاص بمجلس كنسي ، وأورانوس وبلوتو 46449،19781 أيام.

The orbit of Pluto is 90,613.31 days. 90,613.31x1.61803 = 75156.19554, within 17% of the orbit of Uranus.

مدار بلوتو 90،613.31 أيام. 90،613.31 x1.61803 = 75156،19554 ، في حدود 17 ٪ من مدار اورانوس.

Deviations

انحرافات

The deviations are minute, in comparison to the similarities.

الانحرافات ودقيقة ، وذلك مقارنة أوجه الشبه.

In fact, the planets deviate from the series less than 1/1000 of one percent.

وفي الواقع ، فإن الكواكب تنحرف عن سلسلة أقل من 1000 / 1 واحد في المئة.

Yet why are there deviations at all?

ومع ذلك ، لماذا هناك انحرافات في كل شيء؟

• Orbital variation over time;
  المدارية التباين على مر الزمن ؛
• Equinox precession : If the sun is moving as argued by the binar theory, then the tropical year, rather than the sideral year is the true year.
  الإعتدال البدارية : إذا الشمس تتحرك كما جادل نظرية binar ، ثم السنة المدارية ، وليس السنة هي السنة فلكية حقيقية.
  The tropical year, while close to the sidereal year, differs somewhat.
  السنة المدارية ، في حين قريبة من السنة فلكية ، يختلف بعض الشيء.
• Imprecision in measurements;
  عدم الدقة في القياسات ؛

Also, Neptune does not fit into the pattern.

أيضا ، نبتون لا تنسجم مع النمط.

Why?

لماذا؟

• Perhaps a more complex pattern exists that incorporates those two;
  ربما نمطا أكثر تعقيدا وجود تلك التي تضم اثنين ؛
• Perhaps Neptune was not included in the pattern.
  ربما لم تكن مدرجة في نمط نبتون.
• Perhaps some cataclysmic events knocked Neptune out of its proper orbit.
  ربما طرقت بعض الأحداث الكارثية نبتون خارج مداره الصحيح.

Implications

آثار

The correlation with the golden ratio is obvious.

العلاقة مع النسبة الذهبية هو واضح.

The only remaining issue is, is this a function of chance and natural law, or of engineering?

والمسألة الوحيدة المتبقية هي ، وهذا هو دالة من فرصة والقانون الطبيعي ، أو الهندسة؟

• No naturalistic explanation has been proposed to explain the above facts.
  وقد تم اقتراح أي تفسير طبيعي لتوضيح الحقائق المذكورة أعلاه.
• Creationists, on the other hand, point out that in order for this to take place, all of the planets had to be a particular mass in order to move at a particular period at a particular distance.
  الخلق ، ومن ناحية أخرى ، نشير إلى أنه من أجل أن يحدث هذا ، كل من الكواكب كان لا بد من كتلة معينة من أجل التحرك في فترة معينة على مسافة معينة.
  If any of them had been smaller than they are, the pattern would not exist.
  إذا كان أي من هؤلاء كانوا أصغر حجما مما هي عليه ، فإن نمط غير موجود.
  If any of them had been bigger than they are, the pattern would not exist.
  إذا كان أي من هؤلاء كانوا أكبر مما هي عليه ، فإن نمط غير موجود.
  Thus there is evidence that the size of the planets was deliberately chosen to make the planets move in a particular and aesthetic harmony. To creationists, it is no surprise to find harmony engineered into the planets by the Great Engineer.
  وبالتالي هناك أدلة على أن الكواكب وتعمد اختيار الحجم لجعل الكواكب تتحرك في وئام وجمالية خاصة. إلى الخلق ، فليس من المستغرب أن يجد الانسجام في هندسة الكواكب من قبل المهندس الكبرى.

عطارد ونبتون

ويا ترى المعادلة عملت حساب بلوتو ولا معدش ينفع ما خرج من الكواكب وبقه جسيم

كل التعقيدات دى بتفكرنى بـ "ودنك منين يا جحا"

الفوركس سهل وكل ما تزيد التعقيدات هتزيد الخساير

المعادلات دى متنفعش غير فى سوق مستقر وبتحكمه قوى العرض والطلب
مش قوى الحيتان والهوامير والمصالح الشخصية

[omri_fadwah_lakk]

[omri_fadwah_lakk]

We can describe the same hierarchy another way by borrowing the concepts of time as the fourth dimension (from Einstein and Minkowski), and imaginary time (i.e., the square root of a negative number, as suggested by Hawking in Black Holes and Baby Universes, p. 82).

(13.1)
(13.2)
(13.3)
(13.4)
(13.5)





By this method, c = t. That is, the first and fifth powers are equivalent, setting up the circular, bounded universe suggested by Hawking. The entire system now becomes (13.6)









In other words, 90° times 4 dimensions equals a 360° circle, where c equals t, which equals minus the square root of minus 1, via c*t4 = t = c*1 = c

[omri_fadwah_lakk]

We will take as our lambdamin the Compton wavelength of the proton. (Even hypothetically smaller units, such as the distance between quarks, are related to this proton size.) From the CODATA tables (Nat'l Bureau of Standards), we find the Compton wavelength to be 1.32141 x 10-13 cm. Therefore, there are 1/1.32141 x 10-13 lambdamin's in a centimeter. Let us now substitute a value for lambdamin. We have seen in equation (10.1) that lambda = e, which implies that lambda = -1 (from equation (13.2)), i.e., distance is negative. Although this raises some conceptual difficulties which will be discussed later, we will follow the logic of the minimalist, or quantum, approach. Leaving aside for the moment the difficulty of thinking of distances as negative, we have the following:

(15.1)
Solving for cm., we get the following:
(15.2)
Having substituted a number (-1) for the unit of distance (lambda), the result is a unitless number. Bearing in mind that we are dealing with the minimum values in nature, we may (by way of transition) think of the result as a quantity of quanta -- in this case, a quantity of negative quanta.
16. Staying with our proton model, we can take mmin to be the mass of the proton, which is 1.6726231 x 10-24 grams. We have seen that mmin is equal to +1 (equation (13.4)). Accordingly:
(16.1)
Solving for gm., we get the following:
(16.2)
17. We will take the tmin to be the time it takes for light to travel the diameter of a proton, which will be the Compton wavelength divided by the speed of light.
(17.1)
Solving for sec., we get the following: (17.2)

[omri_fadwah_lakk]

. A wavelength (lambda) is a measure of length, or distance, i.e., the distance between two "crests" of a wave. Taking the hypothesis that there exists some natural minimum unit of length, we will further hypothesize that such a minimum would constrain the value of the wavelength, such that the minimum wavelength would be equal to the minimum distance. We define this minimum distance, and, therefore, this minimum wavelength, as having a value of 1, the "unit of distance". (Actually, as we will see later, we are speaking of the absolute value of lambdamin; for now, we will simply set the value to 1.)

(1.1)
2. Rate, or velocity (such as the speed of light), multiplied by time equals distance:
(2.1)
From this, we derive:
(2.2)
and
(2.3)
Because we postulate that there is a minimum distance, there must be a solution to equation (2.1) such that
(2.4)
Thus:
(2.4.1)
(2.4.2)
(2.4.3)
where "a" represents any number.
3. The speed of light (c) is constant; it is, therefore, both a maximum and a minimum. The t in ct = lambdamin (equation (2.4)) will have a minimum value when the minimum distance (lambdamin) is divided by the maximum velocity (c). Thus: (3.1)

[omri_fadwah_lakk]

فكر بزاويه
51.89
ما\ا يحدث عندها

[omri_fadwah_lakk]

[omri_fadwah_lakk]

[omri_fadwah_lakk]

الجدول 2 : فيبوناتشي وفترة

astre

نجمة

période en années (1)

الفترة في السنوات (1)

suite de Fibonacci

فيبوناتشي

période calculée en années (2)

فترة محسوبة في السنوات (2)

écarts (3)

ثغرات (3)

Soleil

شمس

0.0739 (4)

0.0739 (4)

1

1

0.0669

0.0669

9.5%

9.5 ٪

Lune

قمر

0.0748 (5)

0.0748 (5)

1

1

0.0669

0.0669

10.6%

10.6 ٪

Mercure

زئبق

0.241

0241

2

2

0.2678

0.2678

-11.1%

-11.1 ٪

Vénus

فينوس

0.615

0615

3

3

0.6025

0.6025

2%

2 ٪

Terre

أرض

1

1

"4" (6)

"4" (6)

1.071

1071

-7.1%

-7.1 ٪

Mars

المريخ

1.881

1881

5

5

1.674

1674

11%

11 ٪

Cérès

سيريس

4.60

4.60

8

8

4.284

4284

6.9%

6.9 ٪

Jupiter

كوكب المشتري

11.86

11.86

13

13

11.313

11313

4.6%

4.6 ٪

Saturne

زحل

29.46

29.46

21

21

29.522

29522

-0.2%

-0.2 ٪

Uranus

أورانوس

84

84

34

34

77.39

77.39

7.9%

7.9 ٪

Neptune et Pluton

نبتون وبلوتو

206.4 (7)

206.4 (7)

55

55

202.50

202.50

1.9%

1.9 ٪

[aLcOmAnDa]

سؤال للأستاذ ماركوف


عل طريقتط في المتاجرة تعتمد قي اساسها على
Thermoeconomics

[omri_fadwah_lakk]

اعتقد ان معامل الانحسار والتمدد هوKhinchin-Lévy Constant

[omri_fadwah_lakk]

INTRODUCTION

The

Fibonacci Time Spiral technique is based on the principle of a series of expanding Fibonacci

relationships between

turning points in the market. In order that even those completely

unfamiliar

with Fibonacci can completely understand this concept we will start with a review of

the

basics.

The

Fibonacci or Golden Section Ratio simply refers to the division of space in a ratio of ,618

and .382.

See the illustrations below.

In

the above diagrams one can calculate point C, given points A and B. As well one can

calculate point

2, given points X and Y. To do this you need only know the multipliers which

produce

a Fibonacci division. These multipliers are;

and
Hence

we can test for Fibonacci relationships such as the one in the chart below in 2 ways. The

first is

by multiplying distance A to C by .618 and ,382 to see if another trend change p i n t

occurred

in between which would constitute a Fibonacci relationship. The second is to multiply

the

distance between points A and B by 1.6 18 and 2.6 18 to see if another trend change occurred

at

the projected point counting back. Either nf these 2 methodologies would uncover the same

Fibonacci

relationship in the data.

Given A,

B, and C are known. Trst tu

find

e Fibonacci rcla~ionship by eithrr;

1.

(A to C) (.382) (A to C) * (.blR)

or
2.

(A to^)+(^ 68) snd (AIOB)* (261x1 e

I
1

I

C
I
0
In

attempting to find these relationships in charts we start with the most recent trading bar.

Hence

we are always looking backwards from the current bar. Therefore to start to test for a

potential

trend change point the current bar must be a readily evident high or low. Most times

you

try this exercise you will Q get a Fibonacci relationship to unfold. However when you do,

you

can then begin to look for the potential Fibonacci Spiral.

CALCULATING

THE SPIRAL

Once

you have found the first relationship, by the trial and error method described, beginning

to

construct the Fibonacci Spiral is easy. In the example below, let's assume you have already

calculated

that the sequence of points A-B-C are in a Fibonacci relationship.

The next

step is to simply multiply tne total distance from A to C by the Fibonacci multipliers

of

1.61 8 and 2.618. If either of these project4 points hits another high or low, then you have

another Fibonacci

relationship, and the second ring in the spiral. In the example we will call this

point

D.

As

you might have figured out by now the next step is to simply multiply the distance from

points

A to l) by the Fibonacci multiples of 1.61 8 and 2.618. Again look to see if one of these

projected

points hits a high or low trend change point. If one does hit, then you have the next

point,

and the third ring, in the Fibonacci Spiral!

The

Fibonacci Spiral works on any time frame. On intraday charts allow a little more room for

emor

(2 or 3 bars). On daily and weekly charts plus or minus 1 day margin for error is usually

good,

but this may be expanded as the length of time gets greater. The charts following this text
show a step by step progression of the Fibonacci Spiral in the daily T-Bond market


هذ الكتاب راح يوضح العلاقه بين الفيوناشي وجان والدوامه ارجو تقراوه لاننا بدينا نحمع فصول الحكايه

Turning

Point Analysis

In

Price And Time

16

Precise Methods Anticipate
Market Turns And Pinpoint
Highs And Lows

written

by

Joseph T. Duffy

[omri_fadwah_lakk]

ارجوا قراءه الكتاب لانه راح يجمعلك فصول الحكايه وشكرا للاخ 3ammry

Turning

Point Analysis

In

Price And Time

16

Precise Methods Anticipate
Market Turns And Pinpoint
Highs And Lows

written

by

Joseph T. Duffy

[omri_fadwah_lakk]

الرقم واحد العجيب


2*0.5 =1

1.618*0.618=1

0.236*4.236=1

0.764*1.309=1