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Basics of the Square of NineBasics of the Square of Nine

In document ABCs of Gann & Fibonacci.pdf (Page 91-99)

Basics of the Square of Nine

The Square of 9 is a spiral of numbers starting with number one in The Square of 9 is a spiral of numbers starting with number one in the center or apex of the Great Pyramid with the number two the center or apex of the Great Pyramid with the number two immediately

immediately to to the the left. left. The The remaining remaining numbers numbers spiral around spiral around thethe center in a clockwise direction going up to the number 9. This center in a clockwise direction going up to the number 9. This completes the first cycle of numbers around the center. 10 through completes the first cycle of numbers around the center. 10 through 25 completes the 2

25 completes the 2nd nd   cycle, 26 through 49 completes the 3  cycle, 26 through 49 completes the 3rd rd , etc…, etc…

This arrangement of numbers creates a very unique square root This arrangement of numbers creates a very unique square root relationship with other numbers on the chart (covered later).

relationship with other numbers on the chart (covered later).

Illustration 48 Illustration 48

One important area to watch are the numbers on the Cardinal Cross One important area to watch are the numbers on the Cardinal Cross (Illustration 49). Gann referred to these often when talking about (Illustration 49). Gann referred to these often when talking about trend change. When major tops and bottoms occur on the cross, trend change. When major tops and bottoms occur on the cross, support/resistance for time and price can be found in market support/resistance for time and price can be found in market  movement months and sometimes years later.

 movement months and sometimes years later.

Illustration 49 Illustration 49

Gann also pointed out that the 45 degree angles were very Gann also pointed out that the 45 degree angles were very significant when it came to support/resistance and trend change.

significant when it came to support/resistance and trend change.

Illustration 50 shows these angles with the 90 degree lines Illustration 50 shows these angles with the 90 degree lines darker.

darker.

Illustration 50 Illustration 50

If we divide 360 degrees by 6 we get 60 degree increments as shown If we divide 360 degrees by 6 we get 60 degree increments as shown in Illustration 51. These are important in some commodities like in Illustration 51. These are important in some commodities like Gold. Gold is the first commodity I traded. Over the years I Gold. Gold is the first commodity I traded. Over the years I noticed certain patterns and repetitions that are quite reliable.

noticed certain patterns and repetitions that are quite reliable.

The Sextile angles are one of them. I have noticed more times than The Sextile angles are one of them. I have noticed more times than not that when I draw Gann Angles on the chart, Gold will react to not that when I draw Gann Angles on the chart, Gold will react to the 1x3 or 3x1 angles. This may have something to do with the the 1x3 or 3x1 angles. This may have something to do with the  Natal Date when Gold started trading.

 Natal Date when Gold started trading.

Illustration 51 Illustration 51

These complete cycles around the Square of 9 are called squares These complete cycles around the Square of 9 are called squares and they end with an ODD number on the 225 degree angle on the and they end with an ODD number on the 225 degree angle on the  bottom left

 bottom left of the of the square progressing square progressing outward starting outward starting with 9, with 9, 25,25, 49, 81, 121, 169, etc; This same progression is found with the 49, 81, 121, 169, etc; This same progression is found with the EVEN numbered squares which is found on the opposition of the EVEN numbered squares which is found on the opposition of the Square starting with the number 4, and progressing out 16, 36, 64, Square starting with the number 4, and progressing out 16, 36, 64, 100, 144 and etc; as shown in Illustration 51A

100, 144 and etc; as shown in Illustration 51A

Illustration 51A Illustration 51A

The square root of 9 = 3. The square root of 25 = 5. The square The square root of 9 = 3. The square root of 25 = 5. The square root of 49 = 7, the square root of 81 = 9 and etc; The root of 49 = 7, the square root of 81 = 9 and etc; The significance of these numbers is as follows:

significance of these numbers is as follows:

Our numbering system is broken down into nine digits used in Our numbering system is broken down into nine digits used in  measuring

 measuring everything everything and and we we cannot cannot go go beyond beyond 9 9 without without startingstarting over to repeat and using the 0.

over to repeat and using the 0.

If we divide 360 degrees by 9 (Number of degrees used by the If we divide 360 degrees by 9 (Number of degrees used by the Square of 9), we get 40, which measures 40 degrees, 40 days, 40 Square of 9), we get 40, which measures 40 degrees, 40 days, 40  weeks,

 weeks, 40 40 months months and and shows shows why why bottoms bottoms and and tops tops often often come come out out onon

these angles measured by 1/9th of the total circle. If we divide

To complete the 360 degrees requires four squares of nine plus 36 To complete the 360 degrees requires four squares of nine plus 36 over. This would be 4 x 81 = 324 + 36 = 360. Also note that 361  maximum it can start over again with a zero or 20.

 maximum it can start over again with a zero or 20.

Illustration 52 Illustration 52

Getting back to the square root relationship. If you want to move Getting back to the square root relationship. If you want to move around the coordinates of the Square, you take the number you are around the coordinates of the Square, you take the number you are interested in (such as the all time High or Low price), calculate interested in (such as the all time High or Low price), calculate the square root of the number, then add or subtract 2 from the the square root of the number, then add or subtract 2 from the root and re-square the result. This will give the adjacent number root and re-square the result. This will give the adjacent number in the next cycle out. It helps to round off numbers to a 3 digit in the next cycle out. It helps to round off numbers to a 3 digit number to make it easier for angle analysis on the Square.

number to make it easier for angle analysis on the Square.

For an example; 609 which is the contract high of July 2001 For an example; 609 which is the contract high of July 2001 Soybeans has a square root of 24.677 minus 2 = 22.677 times itself Soybeans has a square root of 24.677 minus 2 = 22.677 times itself to re-square it out again and you get 514 which is one full 360 to re-square it out again and you get 514 which is one full 360

degree cycle in toward center. Each time you subtract 2 from the degree cycle in toward center. Each time you subtract 2 from the square root it will be the next adjacent number going into center.

square root it will be the next adjacent number going into center.

If you add 2 to the square root, it will be the next adjacent re-square the result (24.677-4= 20.677^2 = 427) we would get 427.

re-square the result (24.677-4= 20.677^2 = 427) we would get 427.

This would be two full 360 degree cycles in toward center. The This would be two full 360 degree cycles in toward center. The seasonal contract low for July 2001 Soybeans was 422.

seasonal contract low for July 2001 Soybeans was 422.

Incorporating these techniques allows us to calculate coordinates Incorporating these techniques allows us to calculate coordinates of Astro cycles that are:

This technique is extremely useful for finding coordinate squares This technique is extremely useful for finding coordinate squares on the square of 9 that are making hard aspects to a previous looking for astronomical longitudes to balance with price on these looking for astronomical longitudes to balance with price on these key angles. This is a book in itself. Pythagoras said “Units in a key angles. This is a book in itself. Pythagoras said “Units in a circle or in a square are related to each other in terms of Price circle or in a square are related to each other in terms of Price

&

In document ABCs of Gann & Fibonacci.pdf (Page 91-99)