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MATEMATICAS: RADIANES (FUERTE RELACION ESOTERICA CON EL GRIAL)
Choose another message board Previous subject  Next subject Reply Message 1 of 103 on the subject
 From: BARILOCHENSE6999  (Original message) Sent: 31/10/2013 21:45
 EL EXAGONO Y LA RELACION CON EL PI=22/7-LAS MATEMATICAS CONFIRMAN LA RELACION EXAGONAL CON MARIA LA MAGDALENA EN EL MISMO DIA DE SU DIA EN LA IGLESIA CATOLICA, OSEA EL 22 DE JULIO (22/7) Temple of Man Schwaller de Lubicz page 177 Serpents in the Sky by John Anthony West     Noten que tenemos el SECTOR CIRCULAR, en un contexto matematico exagonal, la relacion matematica 22/11. Sabemos que la longitud de la circunferencia es igual al numero PI=3.14=22/7 por el DIAMETRO=RADIO*2 del circulo. En un contexto a que tenemos segun la figura superior la LONGITUD DE ARCO (PI/3-RADIANES) que es igual a 22 si hacemos las matematicas:   LONG. CIRC.=3.14*DIAMETRO=3.14*2*RADIO=22/7*2*21=22/7*2*7*3=(22*2*7*3)/7=22*6 LONG. CIRC.=22*6=132=33*4 (IMPRESIONANTE RELACION DEL NUMERO 33)   Noten que estamos haciendo referencia al exagono y es obvia su interrelacion con el planeta Mercurio, que insisto, esta interrelacionada con la ESTRELLA DE DAVID, OSEA EL HIJO DEL MISMO DAVID, QUE FUE EL REY SOL-O-MON. El 33, insisto, es una referencia a los dos triangulos, de la estrella de 6 puntas. Ahora, si la longitud del arco es igual a PI/3 (RADIANES) tenemos la relacion:   22/21=22/(7*3)=(22/7)/3=PI/3   IMPRESIONANTE DE QUE BELLAS SON LAS MATEMATICAS. First Previous  89 to 103 of 103  Next Last Reply Message 89 of 103 on the subject
 From: BARILOCHENSE6999 Sent: 25/07/2016 23:49 Reply Message 90 of 103 on the subject
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 From: BARILOCHENSE6999 Sent: 21/12/2016 16:27

# Phi and Geometry

May 14, 2014 by

Phi (Φ) was described by Johannes Kepler as one of the “two great treasures of geometry.” (The other is the Theorem of Pythagoras.)

## Phi appears in many basic geometric constructions.

### 3 lines:

Take 3 equal lines. Lay the 2nd line against the midpoint of the 1st. Lay the 3rd line against the midpoint of the 2nd. The ratio of AG to AB is Phi, the Golden Ratio. (Contributed by Jo Niemeyer) ### 3 sides: Triangle

Insert an equilateral triangle inside a circle, add a line at the midpoint of the two sides and extend that line to the circle. The ratio of AG to AB is Phi. ### 4 sides: Square

Insert a square inside a semi-circle. The ratio of AG to AB is Phi. ### 5 sides: Pentagon

Insert a pentagon inside a circle. Connect three of the five points to cut one line into three sections. The ratio of AG to AB is Phi. When the basic phi relationships are used to create a right triangle, it forms the dimensions of the great pyramids of Egypt, with the geometry shown below creating an angle of 51.83 degrees, the cosine of which is phi, or 0.618. A ruler and compass can be used to construct the “golden rectangle,” as shown by the animations below, which was used by the Greeks in the Parthenon. (See also the Orthogons page.)  Phi also defines other dimensions of a pentagon. There are also a number of geometric constructions using a circle which produce phi relationships, as shown on the Geometric Construction of Phi in Circles page.

### Phi can be related to Pi through trigonometric functions Note: Above formulas expressed in radians, not degrees

### Phi appears in 3D geometric solids

Take three golden rectangles and assemble them at 90 degree angles to get a 3D shape with 12 corners:

Click on the shape below and the print the page to do it yourself:  ### This is the basis for two geometric solids

The 12 corners become the 12 centers of each of the 12 pentagons that form the faces of a dodecahedron. The 12 corners can also become the 12 points of each of the 20 triangles that form the faces of a icosahedron.

### Dodecahedron ### Icosahedron Solid Dodecahedron Icosahedron Face shape Pentagon Triangle Faces 12 20 Points 20 12 Edges 30 30

Some interesting aspects of dodecahedrons and icosahedrons:

A dodecahedron with sides of length 1 embeds a cube with sides of length is Phi.

An icosahedron with sides of length 1, the dual dodecahedron has sides with length 1/Phi. In other words, the dual of the dodecahedron with side of length 1 is an icosahedron with sides of length Phi.

Filed Under: Geometry

 Reply Message 94 of 103 on the subject
 From: BARILOCHENSE6999 Sent: 21/12/2016 16:52
 trouble choosing between models — r^2 set:0.999991869, 0.999987017, 0.999987844, 0.999989971, 0.999992955 so I’ve been looking at physical parameters to help discern something I noticed: massJ / S = 189.9 / 56.846 = 3.34060444 1/(radius^2)J / S = 0.036962337 / 0.010996863 = 3.361171098 and of course there’s the obvious one we’ve seen pointed out countless times forever: period:S / J = 29.447498 / 11.862615 = 2.482378295 ~= 5/2 Given the √5 coming up, notice that(2 * 2.482378295)^(3/2) = 11.06233845 Of the models based on √5, φ, & 11.06233845 none are uniformly better. Each performs better in a certain segment of the solar system. With r^2 so high, the general pattern is nailed, but even though the residuals are small, they’re sufficiently systematic to demand more scrutinizing attention. I’m not one to get carried away with details. I like exploring first-order aggregate structure. So I may just report all models side-by-side and leave it there for others to go explore the roots of the subtle but systematic structural nuances. I want to work out and illustrate the geometry before reporting just tables, which are by orders of magnitude inferior to illustrations on the information assimilability scale. I’m going to rewrite this from above since it’s probably more intuitive reorganized this way: (φ^5)^(2/3)) ~= 5 2π*5/(2√2) = 2π*5/(2^(3/2)) = 11.10720735~= φ^5 = 11.09016994 (11.10720735)*(11.09016994) / ( (11.10720735 + 11.09016994) / 2 ) = 11.098682112*(11.09868211) = 22.19736421 (1/(J+S)) / (1/(V+E)) = 8.456145629 / 0.380883098 = 22.20141997 5 = 52 = 2φ = 1.618033988749891/φ = Φ = 0.6180339887498952φ = 3.236067977499791/2φ = 0.309016994374947arccos(1/2φ) = 1.25663706143592(5/2)*arccos(1/2φ) = 3.14159265358979π = 3.141592653589792π = 6.283185307179592π/5 = 1.25663706143592cos(2π/5) = 0.3090169943749471/cos(2π/5) = 3.236067977499792cos(2π/5) = 0.6180339887498951/(2cos(2π/5)) = 1.618033988749891/(2cos(2π/5)) = φ(5/2)*arccos(1/2φ) = π   https://tallbloke.wordpress.com/2015/12/21/why-phi-an-orbital-parameters-test/

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 From: BARILOCHENSE6999 Sent: 24/12/2016 00:38 Reply Hide message Delete message Message 191 of 191 on the subject
 From: BARILOCHENSE6999 Sent: 23/12/2016 21:28
EN EL NOMBRE DE YHWH, EN HEBREO, ES OBVIO UNA REFERENCIA AL PI DOS VECES, NEXO CON EL RADIAN

This term “Pixel” which happens to be like the smoking gun in proving the artificial Matrix, is why we have “Pi” & “Phi” and “Patmos Island” as codes:

## PIXEL       ~~~       Patmos Island

http://en.wikipedia.org/wiki/Pi

http://en.wikipedia.org/wiki/Phi

ANY SIMIL BETWEEN THE GREEK LETTER FOR No. “PI” AND THE HEBREW LETTER “H” IN THE TETRAGRAMMATON IS SHEER COINCIDENCE…?

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 From: BARILOCHENSE6999 Sent: 06/07/2017 22:58

## The Language of the Divine Architect

The creation myths of many traditions describe the universe as the work of a Divine Architect who uses “sacred geometry” to unfold the dimensions of a beautiful cosmos, wisely designing every aspect of it, and governing by just proportions evidenced in the geometric shapes and processes of nature.    ### The language of God is mathematical language of numbers, proportions and (sacred) geometry.

“As Above, So Below” – these words circulate throughout occult and magical circles, and they come from Hermetic texts. The concept was first laid out in The Emerald Tablet of Hermes Trismegistus, in the words “That which is Below corresponds to that which is Above, and that which is Above, corresponds to that which is Below, to accomplish the miracles of the One Thing”

The entire Universe (including our solar system, as well as atoms, DNA and life-forms) reveals the secrets of balance, rhythm, proportion and unity in diversity, the fractal  interconnection of parts with each other and the whole. This harmony is expressed by some “key” numbers: Fibonacci Series, Phi, Pi and “e”.

The first 21 Fibonacci numbers:
0     1     1     2     3     5     8     13     21     34     55     89     144     233     377     610     987     1597     2584     4181     6765 A simple number pattern, known as the Fibonacci Series, sits at the heart of  the marvelous architecture and patterns of life and growth.

These few equations are the “seeds” of  God’s “Grand Design” ( God’s “fingerprint”):

Pi = (6/5) * phi2

Euler’s Identity Equation: where
e   – is Euler’s number, the base of natural logarithms
i   –  is the imaginary unit, which satisfies i2 = sqrt(-1)
Pi – is the ratio of the circumference of a circle to its diameter

phi- is the the golden ratio number 1.618034

### Mathematical beauty of Euler’s Identity

Euler’s identity is considered by many to be remarkable for its mathematical beauty. These three basic arithmetic operations occur exactly once each: addition, multiplication, and exponentiation. The identity also links five fundamental mathematical constants:
The number 0, the additive identity.
The number 1, the multiplicative identity.
The number Pi, which is ubiquitous in trigonometry, the geometry of Euclidean space, and analytical mathematics (Pi = 3.14159265…)
The number e, the base of natural logarithms, which occurs widely in mathematical and scientific analysis (e = 2.718281828…). Both “pi” and “e” are transcendental numbers.
The number i, the imaginary unit of the complex numbers, a field of numbers that contains the roots of all polynomials (that are not constants), and whose study leads to deeper insights into many areas of algebra and calculus, such as integration in calculus.
Furthermore, in algebra and other areas of mathematics, equations are commonly written with zero on one side of the equals sign.

A poll of readers conducted by The Mathematical Intelligencer magazine named Euler’s identity as the “most beautiful theorem in mathematics”. Another poll of readers that was conducted by Physics World magazine, in 2004, chose Euler’s identity tied with Maxwell’s equations (of electromagnetism) as the “greatest equation ever”  — Wikipedia A simple number pattern, known as the Fibonacci Series, sits at the heart of  the marvelous architecture and patterns of life and growth.

## Pi and phi

Pi = (6/5) * phi2

300 * Pi = 360 * phi2

For a circle with radius = 1 we get this equation for
(close approximation of) its circumference:

2 * Pi = (360/150) * phi2

There is another way to write this equation:

Pi – Phi2 = 0.2 * phi2

Lets calculate the value:

Pi – phi = 0.5236
this number in meters is equal 20.614 inches = 1 Royal Egyptian Cubit
(unit of length used by ancient Egyptians during construction of pyramids)

## 3:6:9

“If you only knew the magnificence of the 3, 6 and 9, then you would have a key to the universe.” –-N.Tesla

Perhaps Tesla had in mind another thing altogether.  It basically boiled down to energy/field/consciousness, which equates in to electricity/magnetism/consciousness, that made up Trinity. Energy is your divine spark, and field is the area you exist within. The 2 things that allow consciousness to isolate itself is electricity and magnetism. NOTHING in the physical universe exists outside energy and field…only then can you have consciousness reside inside a material existence.

3:6:9 … Perhaps these numbers were intentionally expressed by the pyramids of Giza…? There are 9 pyramids on the Giza plateau: 3 large pyramids and 6 small “satellite” pyramids. Also, the design of the Second (Khafre) Pyramid of Giza  is based on ratio 9:6.

Note: 6:5 is another special ratio used in ancient times

### The Fibonacci series has a pattern that repeats every 24 numbers

Numeric reduction is a technique used in analysis of numbers in which all the digits of a number are added together until only one digit remains.  As an example, the numeric reduction of 256 is 4 because 2+5+6=13 and 1+3=4.  Applying numeric reduction to the Fibonacci series produces an infinite series of 24 repeating digits:

1, 1, 2, 3, 5, 8, 4, 3, 7, 1, 8, 9, 8, 8, 7, 6, 4, 1, 5, 6, 2, 8, 1, 9

If you take the first 12 digits and add them to the second twelve digits and apply numeric reduction to the result, you find that they all have a value of 9.

1st 12 numbers:                                              1    1    2    3    5    8    4    3    7    1    8    9
2nd 12 numbers:                                             8    8    7    6    4    1    5    6    2    8    1    9
Numeric reduction – Add rows 1 and 2:             9    9    9    9    9    9    9    9    9    9    9   18
Final numeric reduction – Add digits of result:    9    9    9    9    9    9    9    9    9    9    9    9

This pattern was contributed both by Joseph Turbeville and then again by a mathematician by the name of Jain.

http://blog.world-mysteries.com/science/the-language-of-god/

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 From: BARILOCHENSE6999 Sent: 04/01/2021 18:31      ISLA SAN GIORGIO (VENECIA)=GEORGE LEMAITRE   GEMATRIA EN INGLES DE SEED=33 GEMATRIA EN INGLES DE GATE=33 SARA (CE-SAREA DE FILIPO)=PARALELO 33                    First Previous  89 a 103 de 103  Next Last  Previous subject  Next subject 