A geometrical ensemble to generate the squaring of the circle Dr.-Ing. If you move the point C on its semi-circle between A and B, then there are demonstrated ad infinitum all possible right triangles. Rectangles and deltoids belong to the symmetrical polygons of the circle. The shapes of the polygons, ACBR and ACBS for instance, are nonsymmetrical. Its outer corners are the polygonal points of an inscribed symmetrical octagon on the circle with the radius 1.
Octagons have a centered symmetry with eight axes.
This relationship is valid in every case. Greek Crosses make it easier to make out the relationships of many shapes and numbers within all plane triangles, also between other polygons and concerning the squaring of the circle. This hypothesis provided geometrical explanations in correspondence to the theory of numbers. To order this book from Amazon.de, click here. Or, read the Review by Gert Sperling in the NNJ, vol.