Edition

IFTA JOURNAL
2017 EDITION
Figure 14. Square Number Halfway Points
Square Number Quarter Points:
In the following shape, we divide the previous shape by 2 to
have 1/4 square number points. 11
Figure 15. Square Number Quarter Points
All these evidences prove why W.D Gann provided us the rule
that cells that fall on the diagonal cross and cardinal cross are
important for market analysis.
As an example, we can look back at Figure 5 of the Square of
Nine, which shows that 360/8 = 8 angles 45,90,135,180,225,270,
335,360 13
We can also notice that when the rotation widens, the value
added by every complete rotation increases.For example, at 90
degrees,the value added to 1 in order to be = 4 is 3.
The value added to 4 in order to be = 16 is 9.Value added to 15
in order to be = 34 is 19.On the other hand, we will notice that
the rate of change is decreasing. For example, at 90 degrees,the
rate of change from 1 to 4 = 300%;the rate of change from 4 to 15
= 175%;the rate of change from 15 to 34 = 127%.
Angle Overlay and Shapes Overlay
There are two types of overlays used with Square of
Nine.Figure 17 shows the angles from the cardinal cross and
diagonal cross. 14
There is a fixed angle in the Square of Nine as we mentioned
before, but there are dynamic angles that we can overlay to
start counting from any angle on the Square of Nine.
For example, Figure 18 uses zero degrees at 212 degrees, so all
cardinal cross and diagonal cross will be related to 212.
Figure 17. Cardinal and Diagonal Cross
By collecting all these types of dividing square points, we
will get the following shape in Figure 16,where every point
represents one-eighth increments around full rotation. 12
Figure 16. Every Point Represents One-Eighth Increments
Figure 18. Cardinal and Diagonal Cross Related to 212
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