In conclusion, "i power G / 45", is not only the expression of a BIDIMENSIONAL ANGULAR SPACE, but also contains an implicit geometry which consists on a square divided in two parts, two triangles, positive and negative, by means of an straight line (zero line) which is a dividing diagonal going from one vertex to the opposite one. C / We have finally left the calculation of the TRIDIMENSIONAL ANGULAR SPACE expression, which we will use in practical applications, and its implicit geometry is easier to deduct. For this we will power to cube the angular equivalent of the elemental length: i G / 90 x i G / 90 x i G / 90 = i G / 30Which indicates that the
implicit geometry in the expression "i
power G divided by 30", is a deformed cube in such a way that it
shows two volumes, one labelled as positive and the other as negative. D / Finally, we deduce the expression for the FOUR DIMENSIONS ANGULAR SPACE, and from it we will try to deduct its morphology. Lets power four the angular equivalent of the elementary length, as we did with the previous cases, that is: i G / 90 x i G / 90 x i G / 90 x i G / 90 = i G / 22.5 which indicates that the geometry, implicit in the expression " i power G divided by 22,5" is a four dimension "hypercube", a four dimensional space, divided into two parts, positive and negative, this time separated by a three dimensions "cube" which is situated at 22,5º sexagesimal from the two parts of the hypercube its separates.3.4.- VISUALIZATION OF THE ANGULAR FIELDS MORPHOLOGY.
B -
Bi dimensional rhombus shaped square and dividing diagonal (zero line) at 45º C - Tri dimensional. "Mitral" figure with dividing
(zero) plane at 33 D -
Four dimensional . "Hypercubic" shadow and dividing (zero) cube at 22,5º In fact, the first applications were born on this subject. We recommend to accede to the website www.thesymbol.net, Finanantial section to check its scope. Accede to the previously mentioned web, Consultors section. |
THE SYMBOLS PHILOSOPHY
![]()
THE SYMBOLS METHOD - 9
| Information
| Welcome Screen | Main
Menu |
| Disclaim | mail to the
Symbol |