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**#31 Connection between the inner Tree of Life and the
outer Tree with Type A triangles**

__Outer Tree of Life__There are 10 yods inside a Type A triangle. Two hexagonal yods
lie on each of the 22 sides of the 16 triangles with 10 corners that make up the outer Tree of Life. The
number of yods in the outer Tree composed of Type A triangles = 10 + 22×2 + 16×10 = 214.

__Inner Tree of Life__

Converted into tetractyses, the 47 sectors of the seven enfolded Type A polygons have 264
yods. 47 hexagonal yods are at the centres of tetractyses and (264−47=217) yods line their 88 sides. One of
these is the topmost corner of the hexagon, which coincides with the lowest corner of the hexagon enfolded
in the next higher, overlapping Tree of Life. The number of yods lining the 47n tetractyses of the 7n
polygons enfolded in n overlapping Trees of Life = **216**n + 1. *The number
216 of Geburah is the number of yods lining tetractyses in the inner form of
successive Trees of Life*. Two yods in the root edge shared by the pair of sets of seven enfolded
polygons can be associated with one set and the other two yods can be associated with the second set. This
means that the number of boundary yods associated with the 7n polygons = 214n + 1. Therefore, 214 yods are
needed to

We see that the yod population of the outer Tree of Life with Type A triangles is equal to
the number of yods associated with the inner form of successive Trees that are needed to form the boundaries
of its 47 tetractyses. In each case, the number serves the same function of determining its
*form*.

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