Pi, How Can It Be Square When It Is All About The Circle? Options

[Trip like I do]

In what would appear to be at first a simple mathematical function, the division of a circle's circumference by its diameter, has fascinated scientists, mathematicians and laymen for thousands of years. Derived from the ratio of a circles diameter to its circumference (d divided by c = pi).

This number, 3.1415 and of to infinity, has served as something of a Mount Everest for computer programmers and mathematicians.

What is the attraction to this number? Perhaps the fact that a circle is probably the most perfect and simple form known to man. And lying at the heart of it is a specific, unchanging number that also manages to appear in functions of geometry, statistics, and biology, everywhere. It keeps popping its head up, reminding us that it is there and defying us to understand why.

Very much like the universe itself, the more technologically advanced we become and as our picture of pi grows larger, the more its mysteries grow.

[P.j.S]

Post #13 below from Title Topic: Math

Algebraically: The Creative Pi Abstract Algebraic Equation
(x y^7 z^2) / (x y^7(k/3)) = 3P, x=4, y=7, z=360/7^3, Only the circumference is known!. C/?=?.
z^2 / (k/3) = 3P
z^2 / k = P
z^2 = kP
z = sqrt kP
z = 360/7^3
z = sqrt (360/7^3 * 360/7^3) = 360/7^3
z = k = P = 360/7^3

10! / 1152480 = (3)360 / 7^3 = 1080 / 7^3 = 3.1486880466472303206997084548105... = pi

P is found to equal z (three ways) 1.algebraically 2.geometrically 3. k value 360/7^3
P is just Pi without "i". P = 360/7^3 or pi/3 = 1.0495626822157434402332361516035...
pi ratio C/d = 1080/7^3 = 3P, 3 * P=1.0495626822157434402332361516035... = pi
Creative Pi repeats approximately after 293 digits.

Geometrically: The Creative Pi Geometric Spencer Construction
The circumference (x y^7 z^2) with a value of 10! divide the value of "z" (360/7^3) equals the concentric square's perimeter. The concentric square in conjunction with the inscribed hexagon derive the value of the radius of the circle.
6 times the radius equals the perimeter of the hexagon and multiplying that by the value of "P" (pi/3) equals the value of the circumference of the circle again at 3628800.

The perimeter of the concentric square and the inscribed hexagon are the same. Since the circumference (x y^7 z^2) is the only value known then dividing it by "z" yields the square's perimeter. This opens up the path to utilizing the Spencer Construction for finding that the perimeter of the hexagon is the same as the square. It becomes known then that the value of "P" must be the same as that of "z" to reach the value of the circumference again at 3628800. z = P as found algebraically also.

With the circumference known at 10! and the value of the radius found by the use of the concentric square and inscribed hexagon together then the value of "P" which is (pi/3) can be determined. It is the circumference divide (2 times the radius) or otherwise 10!/1152480=pi. Once again, the perimeter of the hexagon times "P" = pi/3 equals the value of the circumference of 3628800 or 10! again. Consequently the value of the radius must be found first before realizing that the perimeter of the inscribed hexagon is 6 times that radius value to be multiplied by the value of "P" or pi/3 to encompass the full value of the circumference
(x y^7 z^2) once again. That value of "C" being again 3628800 or 10 factorial.

Thank-you!

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Owner of Creative Pi,
Peter Jeffrey Spencer