This is the larger of three bounding periods for the sun, moon, and earth. The lower boundary is exactly 19 eclipse years, called the SarosThe dominant eclipse period of 223 lunar months after which a near identical lunar or solar eclipse will occur. eclipse period of 18.03 solar years. . Within that range of 18-19 years lies the moon’s nodal periodUsually referring to the backwards motion of the lunar orbit's nodes over 6800 days (18.618 years), leading to eclipse cycles like the Saros. of 18.618 years, this being the time taken for the two lunar nodes, of the lunar orbit, to travel once backwards around the eclipticThe path of the Sun through the sky along which eclipses of sun and moon can occur, traditionally divided into the 365¼ parts of the solar year, each part then a DAY in angle rather than time.. It is only at these nodal points that eclipses of sun and moon can occur, when both bodies are sitting on the nodes.
The first article on Ushtogai showed how, by daily counting all the tumuli in a special way, the 6800 days of the nodal period would keep a tally in days, to quantify where the nodes were on the ecliptic as well as predicting the lunar maximum and minimum standstills.
It now seems that, if the absolute size of the monument’s perimeter was able to count the 19-year MetonicGreek: The continuous 19 year recurrence of the moon's phase and location amongst the stars., not by counting days but rather, counting the 235 lunar months of the Metonic period. The lunar month would then be 16 feet long. And, within that counting, one could also have counted the 223 lunar months between eclipses having the same appearance. The diameter of a circle drawn within the square would then have a diameter of 235 (lunar months) divided by 4 = 58.75 lunar months which, times the 16 feet per month, is the 940 feet of the square’s side length.
![](https://i0.wp.com/sacred.numbersciences.org/wp-content/uploads/2023/12/Ushtogay_9squares_235-SIMPLE.png?resize=840%2C838&ssl=1)
Figure 1. The size of Ushtogai Square, side length 940 feet, is 235 x 4 feet, making its perimeter able to count 235 lunar months of 16 feet.
In Cappadocia, present-day Turkey, this type of geometrical usage can be seen within a rock-cut church called Ayvali Kelise, only then in miniature to form a circular apse, just over 100 times smaller! The church was built in the early Christian period (see figure 2).
![](https://i0.wp.com/sacred.numbersciences.org/wp-content/uploads/2023/12/Ayvali-Apse-fig7.5_SGinGoddessCultures.png?resize=437%2C530&ssl=1)
Figure 2 The Apse of Ayvali Kelise in Cappadocia, which presented the same geometry in miniature. [part of figure 7.5 from Sacred Geometry in Ancient Goddess Cultures.]
The Ushtagai Square has the basic form for the equal perimeterA type of geometry where an rectilinear geometry has same perimeter as a circle, usually a square but also a 6 by 5 rectangle whose perimeter is 22, assuming pi is 22/7 or 3 + 1/7. geometry. If so, that would form a tradition at least 10,000 years old. As a counting framework for the 18-19 solar yearFrom Earth: the time in which the sun moves once around the Zodiac, now known to be caused by the orbital period of the Earth around the Sun. recurrences of aspects between the the Sun, Moon, Earth, eclipses and nodes the Square appears to be both a tour-de-force in a form of astronomy now largely forgotten.
![](https://i0.wp.com/sacred.numbersciences.org/wp-content/uploads/2023/12/Ushtogay_9squares_235-EP_Ayvali.png?resize=840%2C840&ssl=1)
Figure 3 Showing the circle equal in perimeter to the Ushtagai Square, the size of the Earth (in-circle of diameter 11) and Moon (four circles of diameter 3.)
As an earthwork where tumuli punctuate geometrical lines, it is a highly portable symbol of great time and a highly specific astronomical construction. It was an observatory and also a snapshot within celestial time, built just after the Ice Age had ended.