royal cubit Research Papers - Academia.edu (original) (raw)

The internal structure of the Great Pyramid corresponds to the same values that can be observed in the Plateau and inside the King's Chamber Complex, showing us a unique mathematical design that, with only three elements, allows us to reconstruct almost the entire Great Pyramid.
The entire mathematical structure of the two corridors, both the ascending and descending corridors, corresponds in scale to the values of the King's Chamber Complex and the values of the Plateau.
The area of a circle of 25 Royal Cubits squared, which corresponds to 1/400 of an Egyptian Aroura (the Aroura corresponds to the area of a square with a base of 100 Royal Cubits), provides us with all the elements for the reconstruction of the Plateau and the pyramids.
In the King's Chamber Complex, the value of 1.4780 meters is found six times, corresponding to 5√π/π Royal Cubits.
For the interior structure of the corridors, the builders used 50 times this value, namely 73.90 meters or 250√π/π Royal Cubits, which is the distance between the intersection of the two passages and the extended line of the entrance to the Queen's Chamber.
And on the Plateau, using the north-south distance between the centers of Khufu and Menkaure, 739.03 meters, 500 times the value of 1.4780 meters, allows us to reconstruct the entire Plateau, except for the value of Menkaure's base.
The circle inscribed within the Antechamber has a diameter of 2 x 1.4780 m, therefore, its circumference is 9.287 meters.
And 100 times this value is the perpendicular distance between the diagonals of the pyramids of Menkaure and Khufu, giving rise to the mathematical relationship of 2π/5, between 928.70 and 739.03 meters, which determines the entire construction of the Plateau.
These measurements are easy to distinguish throughout the complex, considering the time that has passed since the first stone was laid.