Bits and Pieces

The Number 22

Twenty-two is the number of writable regular polygons in an Euclidiean circle: 3, 4, 5, 6, 8, 9, 10, 12, 15, 18, 20, 24, 30, 36, 40, 45, 60, 72, 90, 120, 180, 360. These are twenty-two of the twenty-four dividers of 360, the two first, 1 and 2, not defining polygons.

The twenty-two channels linking the ten "Sephiroth" between them in the "sephirotic Tree" of the Cabal.

The 22 cards of the Tarot - 22 mysteries major.

The Word of God is at the 22th level of conscience. The cosmic conscience would subdivide indeed into 24 dimensional or spiritual levels. The maximal conscience level, the 24th, would be attributable only to the God-Father and the 23th level would be considered as being an energy protective area surrounding the level 24. The 22th level of conscience would be also that of the antique Elohim also named the 24 Ancients.

The Number 153

The sum of cubes of the three components of 153 gives as result 153: 1^3 + 3^3 + 5^3 = 153. Three other numbers have the same property: 370, 371 and 407.

In the series of triangular numbers, 153 is a part of it and possesses 17 as a base. And in the series of the hexagonal numbers, 153 is at 9th position - 1, 6, 15, 28, 45, 66, 91, 120, 153, 190, 231, 276, 325 etc. However, 9 x 17 = 153.

In "The cybernetics of senses - or if the man wanted", from José Jazan and John Rollet, those speak about "the factorial Man 5". They calculate the number of possible combinations of the man at 153, and they evaluate it to 5! + 4! + 3! + 2! + 1! = 153.

Regular Polytopes in n-Dimensions

Dimension	Number of Regular Polytopes	Notes
0	1	The Point.
1	1	The Line.
2	Infinite	There are an infinite number of regular polygons, the simplest of which is the triangle.
3	5	The are 5 platonic solids.
4	6	There are six 4 dimensional regular polytopes.
5...	3	For n dimensions with n>4 there are only 3 regular convex polytopes. The hypercube, the cross polytope and regular simplex which are based on the cube, octahedron and tetrahedron.

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