More Context
First there was one land of the Nile Valley, then it was divided into the birthplace of the Great Lakes and Mestrea. Then Mestrea was divided into Upper and Lower Mestrea. Then Lower Mestrea was divided into Upper and Lower Egypt. Thus one land became two became three. These three lands can be viewed as parent, prepubescent child, pubescent child. The third division of the land is inclusive of both sides of the cataract at Suan, Abu Island and Philae Island. This is just a partial way of describing the whole perimeter of Earth as it is separated into water and land and as the land has morphed from its dry land Pangeal state. We understand that a description of Earth must include smaller formations within Earth such as continents, oceans and rivers. To understand Earth is to understand the whole total and at least a fair amount of macro parts. Likewise, to understand PI as a means of determining the perimeter and area of the circle also necessitates understanding the components of PI and their relationship to the whole and to each other. This is what we've been able to accomplish so far. The circle and PI are representative of dots, lines, squares, rectangles, triangles and more. So another way of understanding PI as a measure of the circle is to understand the broader context of PI and then also understand the smaller context of PI as a measure of other shapes.PI is not just about circles.
PI, More Identified
Continuing from our re-conceptualization of PI in the previous message, We learn PI, as word and concept comes from at least three places:1. An abbreviation of PerImeter. PI-meter, PI-mater. Mater as in matter, maternity, mother, mature, nature .
2. PI is a form of BI, TI, DI. All of which mean two in one and one in two.
3. Pi comes from pi-shen-teriu or shenteriu or shenter or center. The perimeter begins at the center. Perimeter gives us the word Periem as in coming forth. Periem-hru is coming forth to day. The periem comes forth from the perimeter which begins at the center, both of which are forms of the whole total.
PI-Shen-Teriu
Shen is a circle, orbit, round, period, perimeter, a whole, Twin, and Two (NG1 144/162), (BB 183-4/195-6, 186-7/198-9, 200/212, 394/406)The shen as the perimeter is described as a place of reaching the limit, turning and returning, ebbing and flowing like the banks of a river or a beach. This describes the circle of the waters that is the universe, out of which all things came forth.
Teriu is the two times, and the complete circumference of the round of the year and the cross. (BB 261/273, 297/309)
The Teriu, as the place of the two times, is where the two in one became three in one. Thus “Teriu” also represents three. Kep-en-terui is the corner of the circle where the concealed sanctuary of the two times exists. Kep-en-terui exists at all four corners of the circle. Through Teriu and Kep-en-terui, we can understand Mesteriu (mysteries). (BB 333/345, 424/436) Pi-shin is the circuit, the twin-total of the Two Truths typified by the two waters or by the Pshent Crown and Apron. (BB 285/297) PI is the circuit made by the circle and the circle formed by the circuit.
Sheni also means the common crowd, the multitude, to be, to go. (BB 228-9/240-1)
Pi or Pui means to fly. (NG2 519/527)
Using PI With Squares
PI is a constant number that allows us to estimate dimensions of circles. We are still on the path of questioning PI, while using the concept to learn more about the measuring of other shapes. Three Versions of the Same Formula To Find Perimeter of A Square:1. 4 (S) - Since the formula for the perimeter of a square is always 4S, then 4 is constant and 4 is the PI of a square. 2. Pi * (S) - This formula substitutes PI for 4. 3. Pi * (D) - Since each side of a square is also equal to the diameter of the square, we can substitute D for S. As you can see, this is the same formula as for the perimeter of a circle, except of course, the value of the constant, PI, is different because the shape being measured is different. Three Versions Of The Same Formula to Find Area of Square:
1. W (width) * H (height). 2. S^2 - One side squared. 3. PI (R^2) - Since the diameter of a square is equal to one of its sides, the radius is equal to one-half of one side. As you can see, this is the same formula as for the area of a circle, except of course, the value of the constant, PI, is different because the shape being measured is different.
Using PI With Rectangles
Four Versions of the Same Formula To Find Perimeter of A Rectangle:1. Add all sides - 2. 2H + 2W - Since the formula for the perimeter of a rectangle is always 2 L + 2 W, then 2 is constant and 2 is the PI of a rectangle. 3. Pi * (H + W) - This formula substitutes PI for 2. 4. Pi * (D1 + D2) - Since each side of a rectangle is also equal to a diameter of the rectangle, we can substitute D1 for H and D2 for W. As you can see, this is the same formula as for the perimeter of a circle, except of course, the value of the constant, PI, is different because the shape being measured is different. Two Versions Of The Same Formula to Find Area of Rectangle:
1. H * W 2. PI (2 * (R1 * R2)) - Since a rectangle has two diameters equal to each of its different sides, a rectangle also has two radii equal to one-half of each diameter. As you can see, this is still the same formula as for the area of a circle, except of course, the value of the constant, PI, is different because the shape being measured is different.
