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AGUJERO DE GUSANO=ALTA ALQUIMIA=GRIAL: BANDERA DE ISRAEL=911=666="RELOJ MASONICO"=SATURNO="MAQUINA DEL TIEMPO"
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De: BARILOCHENSE6999 Enviado: 13/07/2021 02:15

THE GOLDEN RATIO IN SATURN

Saturn, the unique planet shining in the sky above the world like a crowned king in all planets. People have long worshipped it for thousands of years, assuming it was a one-eyed or crowned God. Saturday, the 6th day of the week, is a blessing of Saturn. Western civilization gave the names of the beings that they thought were gods to all days and months. All paganist beliefs aside; as it was the most beautiful planet of stars shining in the sky, the golden ratio was revealing in many ways.

The space inside the Saturn rings is located at the golden ratio point of the ring.

The width of the ring and the distance from the inner line of the ring to the Saturn surface is also the golden ratio.

The width of Saturn and the distance from the surface to the outermost point of the rings is again the golden ratio.

The ratio of the distance between the front and back of the gap in the ring is again the golden ratio.

THE GOLDEN RATIO IN THE DESIGN OF THE WORLD AND THE MOON

When the world and the moon merged, 3 golden ratios were revealed at the same time.

The most powerful theory of the formation of the moon is that some of the particles scattered from the earth colliding with a planet are formed by the accumulation of the Earth in close orbit. Scientists state that some of the scattered parts are reunited with the rest of the world and the rest of them are formed in orbit like satellites. In other words, when the world and the moon first formed, it was like a whole. In time, it moved away and went back to its current position. In the picture above, you see the extraordinary golden ratio triangle that appears when the earth and the moon are combined.

When the equatorial radius of the world is considered as a unit, the distance between the earth centre and the lunar centre is the root of the golden ratio and the opposite edge of the triangle gives the number of the golden ratio.

In scriptures, the creator said, apart from other celestial bodies, he subjugated the moon and the Earth, forming them according to a measure. Scientists did not anticipate that they would encounter such symbolism in the design of the Earth and Moon at an intertwined rate.


https://www.erdemcetinkaya.com/en/the-golden-ratio-in-the-earth-the-moon-and-the-solar-system/


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Contribution (in agreement) by Liddz:

To get the correct measure for a circle’s diameter and to prove that Golden Pi = 4/√φ = 3.144605511029693144 is the true value of Pi by
applying the Pythagorean theorem to all the edges of a Kepler right triangle when using the second longest edge length of a Kepler right triangle as the diameter of a circle then the shortest edge length of a Kepler right triangle is equal in measure to 1 quarter of a circle’s
circumference. Also if the radius of a circle is used as the second longest edge length of a Kepler right triangle then the shortest edge length of a Kepler right triangle is equal to one 8th of a circle’s circumference:

Example 1:

The circumference of the circle is 12 but the measure for the diameter of the circle is not yet known. To discover the measure for the diameter of the circle apply the Pythagorean theorem to both 1 quarter
of the circle’s circumference and also the result of multiplying 1 quarter of the circle’s circumference by the Golden ratio of Cosine (36) multiplied by 2 = 1.618033988749895. Divide the diameter of the
circle by the square root of the Golden ratio = 1.272019649514069 to confirm that the edge of the square that has a perimeter that is equal to the numerical value for the circumference of the circle is equal to 1 quarter of the circle’s circumference.

Multiply the edge of the square by 4 to also confirm that the perimeter of the square has the same numerical value as the circumference of the circle.

Divide the measure for the circumference of the circle by the measure for the diameter of the circle to discover the true value of Pi. Multiply Pi by the diameter of the circle to also confirm that the circumference of the circle has the same numerical value as the perimeter of the square.

The second longest edge length of a Kepler right triangle is used as the diameter of a circle in this example. 12 divided by 4 is 3 so the shortest edge length of the Kepler right triangle is 3. The hypotenuse
of a Kepler right triangle divided by the shortest edge length of a Kepler right triangle produces the Golden ratio of Cosine (36) multiplied by 2 = 1.618033988749895.

According to the Pythagorean theorem the hypotenuse of any right triangle contains the sum of both the squares on the 2 other edges of the right triangle.

The shortest edge length of the Kepler right triangle is 3 and since the ratio gained from dividing the hypotenuse of a Kepler right triangle by the measure for the shortest edge of the Kepler right triangle is the Golden ratio of Cosine (36) multiplied by 2 =
1.61803398874989 then the measure for the hypotenuse of a Kepler right triangle that has its shortest edge length as 3 is 4.854101966249685.
4.854101966249685 divided by 3 is the Golden ratio of Cosine (36) multiplied by 2 = 1.618033988749895.
The square root of the Golden ratio = 1.272019649514069

4.854101966249685 squared is 23.562305898749058.

3 squared is 9.

23.562305898749058 subtract 9 = 14.562305898749058

The square root of 14.562305898749058 is 3.816058948542208.

Remember that the second longest edge length of the Kepler right triangle is used as the diameter of a circle. The measure for both the second longest edge length of this Kepler right triangle and the diameter of the circle is 3.816058948542208.

Remember that the shortest edge length of this Kepler right triangle is 3 and is equal to 1 quarter of a circle’s circumference that has a measure of 12 equal units.

Circumference of circle is 12

Diameter of circle is 3.816058948542208.

Diameter of circle is 3.816058948542208 divided by the square root of the Golden ratio = 1.272019649514069 = 3 the edge of the square.

3 multiplied by 4 = 12.

The perimeter of the square = 12.

12 divided by 3.816058948542208 = Golden Pi = 3.144605511029693144.

4/√φ = Pi = 3.144605511029693144 multiplied by the diameter of the circle = 3.816058948542208 = 12.

The circumference of the circle is the same measure as the perimeter of the square.

4/√φ = 3.144605511029693144 is the true value of Pi.

PYTHAGOREAN THEOREM: https://en.wikipedia.org/wiki/Pythagorean_theorem   
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