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**3. The
sum of the interior angles of the 8 triacontagons is the yod population of the
inner form of 10 Trees of Life with Type C polygons**

The yod population of the (70+70) separate Type C polygons in
the inner form of 10 Trees of Life matches in number and pattern the sum of the interior
angles of the 8 triacontagons formed in the E |

Surrounding the centre of a Type C n-gon are 42n yods. They can be divided into two sets
of **21**n yods. The 7 separate polygons making up each half of the inner Tree of Life consist of the triangle,
square, pentagon & dodecagon with 24 corners and the hexagon, octagon & decagon with 24 corners. Hence the
7 polygons contain four sets of (**21**×24=504) yods. Similarly for the mirror-image set of 7 Type C
polygons. The (7+7) Type C polygons contain (4+4=8) sets of 504 yods. The (70+70) Type C polygons generated by 10
overlapping Trees of Life contain (4+4) sets of 5040 yods. Compare this with the fact that the sum of the interior
angles of a triacontagon is 5040, so that the (4+4) triacontagons have (120+120=240) interior angles of
**168**° that add up to (4+4)×5040. Both in magnitude and in pattern, this is the same as the yod
population of the inner form of 10 Trees. Each yod denotes a degree. Each half of this inner form corresponds to
the 4 triacontagons in the Coxeter projection of a 600-cell. This is additional evidence for the Tree of Life
nature of the 4_{21} polytope whose 4-dimensional projection is a compound of two 600-cells.

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