| 摘要 |
The organization of the 18 squares and the adjustment of the 8 equilateral triangles form the spherical unity The ideal adjustment measurement is obtained when the distance from the center to the comers of the triangle is equal to the difference in distance that exists between the square and its diagonal: If c=root (3)*(d-a) and d= 1/8C, then it is a sphere. In mathematical terms what takes place is a very special relationship between root(2) and root(3). These two roots are characterized by the definition of the growth of the squares and the triangles and the formation of spirals that duplicate the squares and triplicate the triangles in each stage. In terms of the growth the diagonals (d) grow 41,4% in relation to the sides (a). Root(3) is equivalent to a 73,2% growth. If the growth of 41,2% is submitted to the growth of 73.2% we obtain a total growth of 71,74%.
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