Establishing a New Value for True Pi Developing Pi to create a consistency in modern mathematics

ABSTRACT: The purpose of this document is to offer a new value for Pi, which works far more consistently with the basic integer system or the entire mathematical system than modern Pi offers.

To be explored are 3 varieties of Pi. One value which is now known to the author to be a conversion Pi value achieved from the ancient “Pyramid Pi” of [22 /7], modern Pi as is defined by current math science, and the proposed EXACT value of true Pi. The theory uses the volume of a sphere as the formula to execute this author’s methodology of searching for a major coincident value in analysis, then using that to refine the process. This will invariably utilize facets of the “decimal variation system” which is interpreted into the square roots as well. A new fundamental value for True Pi is thus theorized, analyzed, and proposed as superior to modern accepted Pi.

INTRODUCTION: In the original Mars Pentad Time Pyramids release, an equation was found using the Mayan Dresden Codex [702], and the value established as the synod of Venus as [585] days of which that value synchronizes within the pyramid system evolved from the tetrahedral grid of the Mars Pentad, which is a total rectangle composed of two square Root [2] rectangles stacked upon eachother to become a [2] by Sqrt. [8] rectangle.

This equation found was simple: Dresden Codex [702] divided by [585] Venus synod = [1.2] = [Pi] / by [Phi sq.]. Simply calculated, modern Pi divided by Phi squared = [1. 19998], and as such the perfect value quickly seen to be ideal would be EXACT [1.2], as that being in decimal form or as [12] , [120], [1200], etc., would be a grand perfection within our the mathematical system. [1.2] squared = [1.44], and [12] squared = [144].

Note: The beauty of [1.2] is that it equals exactly [6 /5], or [12 / 10], Nice and clean. Tidy math. The inverse of [1.2] is exactly [0.833333] which is a fundamental construct value within the Mars Pentad tetrahedral grid as Sqrt [0.0833333].

Also to be recognized is that once [12] or [144] is utilized, the ancient Egyptian, and Mayan math systems come into play with exactitude. The Egypt Kemi value of [3600] squared = [12960000], then / by [144] = [90,000] The Mayan Long Count [1872000] has [13] Baktuns of [144,000] days each. So to make this extremely easy, I propose to use the volume of a sphere as a test vehicle to prove that the above equation works: [Pi] divided by [Phi sq.] = [1.2], thus reversing the equation: [1.2] x [Phi] squared = True Pi = [3 .141640788], dependant on the true Phi value used.

The value for Phi used here is [1 .6180339 89], rounded from [1 .618033988745~]. NOTE: NOT the value used as ]1 .6180 3399], Thus [Phi] Squared = [2.61803399]. The exact value of Pi used in my analysis is dependant upon the exact value of Phi. No matter what value is applied, if the math follows suit as designed, it works!

The Analysis of 3 Forms of Pi and the Volume of a Sphere

Imminently I will use an unorthodox methodology developed in a system of searching for “prime coincident numeric sets” for a value that is recognized to have hot quantum possibilities of harmonic cycle predominance within mathematics in general or in the tetrahedral and pentagonal geometries, or in the ancient math systems of the Egyptians and the Meso Americans such as the Mayans.

The first form of Pi was discovered as a conversion product of ancient values for Pi and the Saturn [378] synod, since the Saturnian cosmology has been proven to a major underlying construct in Egyptian pyramid constructs. [see prior pdf on Ancient Pi]

Ancient Pi = [aPi] = [22 / 7] = [3 .142857 142857 142857] to infinity. The beauty of this value is that when separating the [0.142857~], it’s inverse is exactly [7], and [0.142857~] x Saturn synod [378] = exactly [54], and the sin of [54] degrees, is [Phi / 2].

This author in very recent releases of this continuing investigation also found a unique constant within the Egyptian system in which non-decimalized values of ancient Phi = [aPhi] = [1 .62] and the tetrahedral angle [19 .5] were unified into the Khufu constant [KhC]: [195] / [162] = [1 .203 703 703 703] to infinity. Notice that the Saturn synod [378] times the [KhC] = exactly [455], and [455] is a Pascal’s triangle number. [see prior pdf on Ancient Pi].

So the conversion formula was found that the Egyptians could have used to harmonically cycle convert from ancient Pi = [22 / 7] to modern Pi as is accepted.

That formula is: [aPi] / by [KhC] = [2 .610989012], then x [378] Saturn synod = [986. 9538465]. The square root of [986. 9538465] = [31 .41582 1582 1582 1582] to infinity. Thus, using modern Pi times Ten = [31 .4159 2654~], clearly shows a correlative value!

Also the beauty of this new form of Pi as [3 .14 1582 1582 1582], is that just like the ancient Pi, its replicating decimal sequence can be utilized as such:

Take the arctangent of [0 .1582 1582 1582] = [8 .990575] degrees, And then the opposite angle is exactly [81 .00] degrees, with [81] being [9] squared, conforming nicely to the Egyptian numerologies!

So our three values are: The ancient Egyptian conversion product of [3 .14 1582 1582 1582~], the modern math science accepted value of [3 .141592654~], the perfect value achieved in the equation of [3 .141640788].

Volume of a Sphere is 4/3[Pi] x Radius cubed.

The target radius is thus [2] units. The “prime coincident numeric set search” is applied to find a distinct numeric “catalyst”. The author uses an experimental approach of using Phi = [1 .618033989] In the first exercise we will use the ancient conversion Pi value. Thus: [4/3] x [3 .141582 1582~] x [8] = [33 .1020968], then take the square root of value [33 .1020968] = [5 .788800366] = [x]. Now, [x] / by [Phi], [x] / by [1 .618033989] = Sqrt. [12 .79976112], and that is a major coincident value, by virtue of the [12 .79976111] value within the square root existing, being so excrutiatingly close to [12 .8], as [128] = [2] x [64], and [64] = [8] squared, of which [8] was our radius cubed.

Though this methodology may seem somewhat odd, be patient and let it all play out.

So our value is not perfect, we want exact [12 .8] as a function of [128].

Now to check modern [Pi] in the same process: Radius = [2] 4/3[Pi] x [8] = [33 .1032163], then take square root = [5 .788810036] = [x] Now, [x] / by [Phi], [x] / by [1 .618033989] = Sqrt. [12 .79980388], and that is the major coincident value, by virtue of the [12 .7998~] being so excrutiatingly close to [12 .8], as [128] = [2] x [64], and [64] = [8] squared, which was out radius cubed. Now we try the value achieved from the equation: [Pi] / by [Phi sq.] = [1.2], because [1.2] is an ideal value of simplicity and perfectly [12]. Thus:[1.2] x [2.61803399] = [3 .141640788], as True Pi. Or as [2.6180339 89], = [3.141640787] This time I shall just use that direct value of Pi, right into the direct formula of the volume of a sphere.

So operating from the Sqrt. [12.8] desired value of ‘prime coincidence numeric set”, by virtue of [12.8] decimally being a variation of [128] or [2] x [8]sq. We go in reverse:

Sqrt [12.8] = [3.577708764], then that value times [1 .618033989] = [5.788854383] Then, Volume of Sphere is 4/3[Pi] x radius cubed. Thus,’ [Pi] = [5.788854383] squared, then divided by 4/3[r]cubed. [Pi] = [33 .51083507] then divided by 4/3[r]cubed.

[33 .51083507] divided by [8] = [4 .188854383], then / by [4/3] = [3 .141640788]

[1.2] x [2.618033993] = [3 .141640788], as True Pi.

You calculator will vary a bit, often in reversal of equations The value gains or loses a microcosmic [0 .000000001].

One needs a calculator that can take Phi to 100 decimal placings, Such that the exact value should be very very close to:

[3 .141640788] as True Pi., or if using [Phi sq.] as [2.6180339 89] = [3.141640787].

True Pi / [Phi sq] = [1.2]

Phi sq. / True Pi = [0.83333333~] = [585] Venus synod / by [Dresden Codex [702].

True Pi follows the Formula [Pi] / by [Phi sq.] = [1.2],

And [1.2] = [6 / 5], or [0.83333333] = [5 /6] 0r [10 / 12].

So do you see how the beauty of this new Pi fits perfectly now, within our number system? There is a variance in exactitude with cheap calculators between

True Pi = [3 .141640788], and/or [3 .1416 0787], dependant on exact Phi value used. Therefore using [0.83333333] x [3 .141640787] = [2 .618033988]