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Tree of life superstring theory part 119

Updated: Nov 28, 2020

The number of yods in the n-tree whose triangles are Type A ≡ N(n) = 158n + 93*. Hence, N(1) = 251. The 1-tree has 19 triangles. When they are Type A, they have (19×3=57) sectors. The number of corners of the 57 tetractyses making up the 1-tree with Type A triangles is the sum of the number of corners of the latter and the number of their centres, i.e., 11 + 19 = 30 = 12 + 22 + 32 + 42. The number of hexagonal yods in the 1-tree = 251 − 30 = 221 (see picture opposite). As four hexagonal yods below its apex lie outside the 1-tree on either side of the central Pillar of Equilibrium, there are (221+4+4=229) hexagonal yods below the 1-tree. 229 is the 50th prime number, showing how ELOHIM, the Godname of Binah with number value 50, prescribes the number of hexagonal yods below the top of the 1-tree when it is constructed from Type A triangles

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