She alone did not cause The Beatles to break up, but she was a big reason why, and helped to fast track their demise. When Paul, George and Ringo refused to let her become the only female Beatle, so she could become instantly world famous, she spitefully convinced John that Beatles music was childish, that he had outgrown them, that they rode on his genius coattails, and that he should dump Paul as his songwriting partner and partner with her. She didn’t restrict John’s time with Sean, (her son) but she did conceive Sean to manipulate John by threatening to abort Sean, then after Sean’s birth she dumped the responsibility for his care on John (and the live-in nanny) because she felt she had already done her part by carrying him for nine months and giving birth. She is a piece of work, she is.

Just so you know, Paul McCartney has not died and was not replaced. ]]>

Wow! Thank you for bringing this up as yes there are several versions of why JohnandYoko left England in August 1971 and I assumed the main reason was that Yoko needed to go to NYC in order to pursue regaining custody of Kyoko and then John was convinced or he so he claimed, he couldn’t come back to England or risk not being able to return to NYC.

I never realized the issues around when John and Yoko left England, on 31 August 1971 that John didn’t pack up his clothes and belongings when they left. My understanding is that John was “afraid” to return back to England in the 1970s because he was afraid he wouldn’t be able to come back to the USA because of his minor charge for pot possession in Oct 1968.

When one looks further, it was Yoko Ono who decided to put Tittenhurst on the selling block on 10 Sept 1973 after John had been with May Pang for the summer and was at that time in Los Angeles with her. Looks like Yoko decided she needed alot more money and an easy sale was selling Tittenhurst plus that would result in John not having a physical home or address .

https://www.beatlesbible.com/1973/09/10/john-lennon-yoko-ono-put-tittenhurst-park-up-for-sale/

John has a history of conveniently revising his personal history when it comes to Yoko, saying he “connected” with her when he met her at the Indica Gallery in Nov 1966 when instead he was disgusted and frightened at what he saw/experience: a dimly lit room of a downstairs art gallery where large bags with people hidden inside them awaited him until Yoko Ono realized that John was in the process of leaving and she popped out to grab his forearm and escort (strong arm him) him around the gallery per the eyewitness report of John’s driver/bodyguard Les Anthony who has refused to provide any further interviews and never published a book and now is “forgetting” details of what happened.

By bringing John to New York City at the end of August 1971, she could isolate him from everyone he knew and cut him off from his friends and family. This is step one of Brainwashing 101: isolate the targeted individual and remove them from all friends and family thus making control of him so much easier.

As for pissing off the ‘powers that be’ in the USA, John had already done that with his misspoken ‘Beatles are more popular than Christ’ comment that was taken entirely out of context in the summer of 1966 not to mention his making anti-war comments in 1967 and producing ‘All you need is love’ which fired up the ‘Summer of Love’ and anti-war protests. John had already pissed off so many conservatives with their hairstyles, his ‘attitude’, being outspoken, but really the Beatles’ popularity so enraged the various conservative anti-youth industrial military complex on several different continents. Their popularity, their music completely enraged conservatives like Nixon, Dulles, and other far right hardliners who were keen on stomping out the Beatles and erasing their music years before 1971. You forget this.

the closest the Beatles came to being physically beaten up and hurt was in Manila when the Marcos claimed that they had been “snubbed” when the Beatles refused to come to their little “party” despite Brian Epstein not realizing that you can’t ever say ‘NO’ to the Marcos. There were many other organisations like the Marcos throughout the world who despised and hated (and still despise and hate) the Beatles, their music and everything that they stood for and had no qualms about doing whatever it would take to bust them up.

thus, it was with perfect timing that Yoko Ono “burst onto the scene” as an avant garde conceptual artist and take control of John Lennon by getting him to believe she was ‘better’ than the Beatles and more sophisticated, talented, fun than anyone he had ever known before. John being so out of his mind decided that anyone who couldn’t see/value her/experience her as he did was insulting him and thus John did physically lunge and start attacking anyone who he felt insulted Yoko in his presence or said anything negative about her. That indicates he was completely programmed.

]]>When she and John recorded ‘Two Virgins’, (a headache inducing, ear sore) she insisted that they “merge” their personas as one, as “John&Yoko”, and both pose naked full frontal and ass backward on the album cover to guarantee maximum exposure to springboard her into worldwide fame on the same level as John. It only served to outrage his fans and the public who thought their poses were “ugly and offensive”. Publicly embarrassed and scandalized, John (controlled and dominated by Yoko) was forced to publicly defend her, their “music” and naked poses by lashing out at the public and his fans. Yoko, the “fake bold feminist” who always hid behind John when the shit she initiated hit the fan, claimed that she was “hesitant because she was modest and shy but that John insisted they do it because it was art.” John had never before posed nude in public until he’d coupled with her.

I believe the real reason that Yoko was in the studio with John besides keeping him under her thumb and supplying him with the heroin she introduced him to and got him hooked on, (to separate him from his wife and son and take over his life) was to ease her way into the already world famous band as the only female Beatle (guaranteed worldwide fame) but she ran up against a 3 Beatles brick wall of “Fuck No!” led by Paul whom she never forgave, when he spurned her “charms” when she tried to snag him first before she met John. Woman scorned. Paid him back later.

I bet she thought that John, as “the leader” who “started” the band, could just put her in the group without the others having any say. Wrong! John started the ‘Quarrymen’, which went through many personnel and name changes, and by the time it had morphed into ‘The Beatles’, as the world would come to know it, John, Paul, and George were the three founding members. Anyway, the evidence that she was trying to ease herself into the band is on the cover of the single ‘The Ballad Of John And Yoko’, with her posing front and center with John (looking like he’s sitting on her lap like a ventriloquist dummy, and Paul, George and Ringo set in back, like back up band members. No other woman/girl posed with the band on their singles or albums covers even if they were the inspiration for a song. It also reveals that Paul, George and Ringo were accommodating to both John and Yoko, but the “Threetles” put their foot down when “John&Yoko” went too far, expecting that she could become a Beatle. She wanted to be a “instantly famous” Beatle, and thought her dominating John would make her one. It only served to help fast track the band’s demise.

Soon after “John&Yoko” proceeded to attention whore at every opportunity with news grabbing publicity stunts, to make Yoko world famous, masked as “avant-garde performance art” (rolling around in bags) and ‘Bed-Ins’ for peace while laying up in luxury beds, in luxury hotels as “peace activists”, all while REAL anti-war/peace protesters were in the streets risking arrest, beatings and sometimes getting killed. “John&Yoko’s” peace protest, rich folk style, was self serving.Then came the “Look-At-Us” Life Gurus period where they behaved liked they had figured out all of the answers and were just waiting for everybody else to catch up. Eventually their stunt whoring antics began to bore the public into ignoring them both as John Lennon became a laughingstock who began to lose credibility.

I’ve read three different interviews, with three different reasons given by “John&Yoko” for why they left England to live in the United States. One, was because the British public was mean and racist to Yoko and wouldn’t accept her genius talent and art. Two, was because they wanted to move to where the energy was strong regarding the anti-war/peace activism. Those were evolving reasons given over time. Early, after they first moved to the U.S. for good, their initial reason given was so that Yoko could come get custody of her daughter Kyoko. It was years later in 1975 John slipped up and almost admitted how he had been tricked and manipulated by Yoko but stopped himself, and reworded his answer when asked; “Why do you want to live in New York now? Why in the U.S.?” And John answers;

“…I only decided to live here, after I’d moved here. I didn’t leave England with the intention…I left everything in England. I didn’t even bring any clothes. I just came for a visit and stayed.” –John Lennon–1975 Interview Spin Archive.

Which, IMO, means Yoko had him believing that they were coming here temporarily to get Kyoko and would go back home “as a family” to live at Tittenhurst Park, a 72 acres estate with a mansion he bought in May of 1969 for 150,000 pounds and paid twice that much just for renovations (millions in today’s money) and moved in August of 1969. They moved out for good (unknowingly by John who didn’t bring any clothes) August 1971, when they came for Kyoko. John NEVER set foot in England again or ever saw his British family again (other than Julian sporadically, and it was Julian who traveled here to see John) because Yoko NEVER wanted John to go back Britain again. EVER!

This is my theory. Yoko didn’t really want to get custody of Kyoko, so she kept informed and paid, her ex, Tony Cox, Kyoko’s dad, to helped him and Kyoko avoid being captured by the Lennon detectives. Everytime the detectives had them in their grasps, they were given the slip. Without custody of her daughter, Yoko could guilt trip John into not being around his son Julian whom Yoko certainly didn’t want to be bothered with. Plus, having her ex and her daughter on the run, meant that she and John could stay in the U.S. long enough to get caught up in radical leftist American politics with Abbey Hoffman and Jerry Rubin. Yippies, Black Panthers, IRA members, etc., coming in contact with dubious members of each group, while John was giving money and voicing support publicly, pissing off conservative Powers That Be in government and in the Nixon administration who swung into action trying to have John deported, because of drug busts he had in England, with John fearing that he couldn’t leave the country lest he not be let back in. (I thinks that was all BS because McCartney and Jagger had drug busts too but came and went with no real problems getting back in.)

That was some awesome manipulating on Yoko’s part. Why would Yoko want to get John away from his homeland, his British family and friends? So he’d be far away from anybody who actually loved him and could HELP him get away from her vice-grip as she sought complete unfettered control over her meal ticket, and reduce him completely to infantile dependency on her, through heroin which he knew about and tried to kick, but Devil’s Breath she would keep secret so as to control his mind and beliefs, that the reason that he obeyed and couldn’t leave her was because: It “must be love”. Yoko was diabolical in John Lennon’s life. He was so reduced into dependency, he needed personal assistants to do even the most mundane tasks for him for the rest of his life.

]]>Sounds like John became the ‘little boy’ that idolised his Mother and of course obeyed his Mother. Yoko easily controlled John via voice, hypnosis, drugs and post-hypnotic trigger which had already been developed in the 50s and early 60s under a top secret program of which none other than Dr. Louis Jolly West was involved in:

https://deeppoliticsforum.com/forums/showthread.php?11486-Dr-Louis-Jolyon-West#.Wontlq6nHIU

In 1943 George Estabrooks (Chairman of the Department of Psychology at Colgate University) wrote a book, expanded in a second edition fourteen years later, that included a discussion of the use of hypnotism in warfare. In his opinion, one in five adult humans are capable of being placed in a trance so deep that they will have no memory of it. They could be hypnotized secretly by using a disguised technique, and given a post-hypnotic suggestion. Estabrooks suggested that a dual personality could be constructed with hypnosis, thereby creating the perfect double agent with an unshakable cover.

Estabrooks’ theories regarding hypnosis are disputed by many experts today. Frequently the entire topic is dismissed with the notion that a hypnotist cannot induce a person to perform an act that this person would otherwise find objectionable. But this in itself appears to be a cover story; if the trance is deep enough, an imaginary social environment can be constructed through which an otherwise objectionable act becomes necessary and heroic…[comment: and surely there were those who considered neutralizing John Lennon and getting him to self-implode and destroy the Beatles’ legacy a top national security priority to stop the anti-war protests, the student free speech movement and to control the youth movement and stop those pesky peace loving hippies.]

In 1976 a book by Donald Bain titled “The Control of Candy Jones” was published by Playboy Press. This one-of-a-kind book is the story Candy Jones, who was America’s leading cover girl during the forties and fifties. In 1960 Jones fell on hard times and agreed to act as a courier for the CIA. An excellent subject for hypnosis, Jones became the plaything of a CIA psychiatrist who used her to exhibit his mastery of mind-control techniques. This psychiatrist used hypnosis and drugs to develop a second personality within Jones over a period of 12 years. This second personality took the form of a courier who could be triggered by telephone with particular sounds, and after the mission was completed and the normal personality resumed, did not remember anything. end of quote

With John Lennon who had suffered PTSD from his childhood upbringing and traumatic loss of his mother, his best mate Stu Sutcliffe, taking all those hundreds of acid trips made it oh so very easy for him to develop multiple personalities and for the emergence of his little boy who couldn’t get thru the day without his ‘Mother’ calling the shots in the recording studio and the relentless ph calls she made to John whenever he was not joined to her hip. poor John, he was no match for the powerful military industrial complex’s covert efforts to destabilize, break up the Beatles and then to stop them from ever reuniting again. All because the Beatles and their music was intensely disliked and had to be stopped.

]]>Traditional Pi 3.141592653589793 has been proven to be Transcendental in addition to being irrational. Traditional Pi 3.141592653589793 is Transcendental because Traditional Pi 3.141592653589793 does not fit any polynomial equations. Squaring the circle wit equal surface areas becomes possible and easy after traditional Pi 3.141592653589793 has been rejected and replaced with other values of Pi that are NOT transcendental. Golden Pi = 3.144605511029693 is irrational but Golden Pi is NOT transcendental because Golden Pi = 3.144605511029693 is the only value of Pi that fits the following polynomial equations: 8th degree polynomial for Golden Pi: π8 + 16π6 + 163π2 = 164.

4th dimensional equation/polynomial for Golden Pi = 3.144605511029693 (x4 + 16×2 – 256 = 0).

A polynomial is an expression consisting of variables (or indeterminates) and coefficients, that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponents of variables. An example of a polynomial of a single indeterminate x is x2 − 4x + 7. An example in three variables is x3 + 2xyz2 − yz + 1.

Polynomials appear in a wide variety of areas of mathematics and science. For example, they are used to form polynomial equations, which encode a wide range of problems, from elementary word problems to complicated problems in the sciences; they are used to define polynomial functions, which appear in settings ranging from basic chemistry and physics to economics and social science; they are used in calculus and numerical analysis to approximate other functions. In advanced mathematics, polynomials are used to construct polynomial rings and algebraic varieties, central concepts in algebra and algebraic geometry.

Please remember that if the second longest edge length of a Kepler right scalene triangle is used as the measure for the diameter of a circle then the shortest edge length of the Kepler right triangle is equal to 1 quarter of the circle’s circumference. The longer length of the construction of the irrational ratio Pi on a straight line must be divided into 4 equal sections. The second longest edge length of a Kepler right scalene triangle that has its shortest edge length equal in measure to 1 quarter of the larger measure for the construction of the irrational ratio Pi on a straight line must be added to line that has already been dived into 4 equal sections. Alternatively the construction of the irrational ratio Pi on a straight line can also start with the second longest edge length of the Kepler right scalene triangle plus the shortest edge length of the Kepler right scalene triangle being multiplied 4 equal times and then added to the second longest edge length of the Kepler right scalene triangle.

A given line can divided into the irrational ratio Pi if 2 of the 3 lengths of the scalene triangle are first used to construct the irrational ratio Pi on a straight line and the given desired line is 1 of the 3 lengths of the scalene triangle that has not been divided yet. The divisions of the 2 other lengths of the scalene triangle into the ratio Pi can then be transferred on to the given desired line resulting in the given desired line being divided into the irrational ratio Pi.

The ratio Golden Pi = 3.144605511029693 can also be constructed on a straight line if 1 quarter of the second longest edge length of a Kepler right triangle is added to the measure for the shortest edge length of a Kepler right triangle. The measure for the shortest edge length of a Kepler right triangle divided by 1 quarter of the measure for the second longest edge length of a Kepler right triangle = Golden Pi = 3.144605511029693.

The ratio half of Pi can be constructed if an isosceles triangle that is made from 2 Kepler right triangles is created and the base width of the isosceles triangle that is made from 2 kepler right triangles

Is divided by the height of the isosceles triangle that is made from 2 Kepler right triangles.

Constructing a rectangle with the irrational ratio Pi:

If a Kepler right triangle is created and a rectangle is also created that has its longest edge length equal to the shortest edge length of a Kepler right triangle while the shorter edge of the Kepler right triangle is equal to 1 quarter of the second longest edge length of a Kepler right triangle then the ratio that can be gained if the longest edge of this rectangle that has its longer length equal to the shortest edge length of a Kepler right triangle is divided by the shorter edge length of this rectangle that is equal to 1 quarter of the second longest edge length of a Kepler right triangle is Golden Pi = 3.144605511029693

“Gaining the ratio Pi by from squaring the circle with equal perimeters. The creation of a circle with a circumference equal in measure to the perimeter of a square”:

If a circle is created with a circumference equal in measure to the perimeter of a square then the ratio Pi can be gained if either the circumference of the circle or the perimeter of the square is divided by the diameter of the circle.

If a circle is created with a circumference equal in measure to the perimeter of a square then the ratio Pi can be gained if either the half of the circumference of the circle or the half of the perimeter of the square is divided by the radius of the circle. If the diameter of the circle or the radius of the circle is the second longest edge length of a Kepler right triangle, while the shortest edge length of the Kepler right triangle is equal to either 1 quarter of the circle’s circumference or one 8th of the circle’s circumference then the correct measure for the diameter of the circle can be known if the Pythagorean theorem is applied to all the edges of the Kepler right triangle. :

https://m.facebook.com/TheRealNumberPi/

http://www.measuringpisquaringphi.com

Download for free and keep and read The book of Phi volume 8: The true value of Pi = 3.144, by Mathematician and author Jain 108: https://lists.gnu.org/archive/html/help-octave/2016-07/pdf1s8_jmqrL6.pdf

Kepler right triangle: https://www.goldennumber.net/triangles/

https://en.wikipedia.org/wiki/File:Kepler_Triangle_Construction.svg

Kepler right triangle construction: View Scan and download

Kepler right triangle more information https://www.goldennumber.net/triangles/

Squaring the circle involves creating a circle with a circumference equal to the perimeter of a square. Also squaring the circle can involve creating a circle and a square with equal areas or approximate equal areas. Squaring the circle can also include harmonious relationships such as the part of the square that intersects the circle’s circumference can be similar to the radius of the circle or the same as the radius of the circle or equal to half of the square’s edge length. Squaring the circle with the area of the square being equal to the area of the circle usually cannot be achieved with 100% accuracy because traditional Pi 3.141592653589793 has been proven to be Transcendental in addition to being irrational. Traditional Pi 3.141592653589793 is Transcendental because Traditional Pi 3.141592653589793 does not fit any polynomial equations. Squaring the circle becomes possible and easy after traditional Pi 3.141592653589793 has been rejected and replaced with other values of Pi that are NOT transcendental. Golden Pi = 3.144605511029693 is irrational but Golden Pi is NOT transcendental because Golden Pi = 3.144605511029693 is the only value of Pi that fits the following polynomial equations: 8th degree polynomial for Golden Pi: π8 + 16π6 + 163π2 = 164.

4th dimensional equation/polynomial for Golden Pi = 3.144605511029693 (x4 + 16×2 – 256 = 0).

A polynomial is an expression consisting of variables (or indeterminates) and coefficients, that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponents of variables. An example of a polynomial of a single indeterminate x is x2 − 4x + 7. An example in three variables is x3 + 2xyz2 − yz + 1.

Polynomials appear in a wide variety of areas of mathematics and science. For example, they are used to form polynomial equations, which encode a wide range of problems, from elementary word problems to complicated problems in the sciences; they are used to define polynomial functions, which appear in settings ranging from basic chemistry and physics to economics and social science; they are used in calculus and numerical analysis to approximate other functions. In advanced mathematics, polynomials are used to construct polynomial rings and algebraic varieties, central concepts in algebra and algebraic geometry.

Both Golden Pi = 3.144605511029693 and Pi accepted as 22 divided by 7 = 3.142857142857143 can be used to create a circle and a square with equal areas of measure involving 100% accuracy. 2 examples of creating a circle and a square with 100% accuracy:

Example 1 creating a circle and a square with equal areas involving 100% accuracy with Golden Pi = 3.144605511029693:

My question is it possible to create a circle with a surface area of 106 equal units because if we can create a circle with a surface area of 106 equal units of measure then we can also create a square with a surface area of 106 equal units of measure by creating a scalene right triangle with the second longest edge length as 9 equal units of measure taken from the diameter of the circle that has a surface area of 106 equal units of measure, while the shortest length of the scalene right triangle has 5 equal units of measure. The hypotenuse of a scalene right triangle with the second longest length as 9 equal units of measure and the shortest length of the scalene right triangle as 5 equal units of measure is equal in measure to the width of a square that has a surface area of 106 equal units of measure. We can use the theorem of Pythagoras: to prove that the square with a width equal to the longest length of the scalene right triangle also called the hypotenuse also has 106 equal units of measure.

Area of circle = 106.

Rational measure for the diameter of circle = 11.62.

Irrational measure for the diameter of the circle = 11.61180790611399 according to Golden Pi = 3.144605511029693.

Irrational measure for the diameter of the circle = 11.61180790611399 divided by the width of the square the square root of 106 = the square root of the Golden root = 1.127838485561683.

The Golden root = 1.272019649514069.The Golden root = 1.272019649514069 is the square root of Golden ratio of Cosine (36) multiplied by 2 = 1.618033988749895.

Irrational measure for the circumference of the circle = 36.514555134584213 according to Golden Pi = 3.144605511029693.

Square root of Golden Pi = 3.144605511029693 = 1.773303558624324

9 squared = 81.

5 squared = 25.

81 + 25 = 106.

Most values of Pi can confirm that if a circle has a rational measure for the diameter as 11.62 equal units of measure then the surface area of the circle with a rational measure for the diameter of 11.62 equal units of measure is 106 equal units of measure.

“The ancient Egyptian square root of Pi rectangle and the ancient Egyptian square root for the Golden root rectangle and also the Pythagorean theorem”: https://en.wikipedia.org/wiki/Pythagorean_theorem

Example 2 creating a circle and a square with equal areas involving 100% accuracy with 22 divided by 7 = 3.142857142857143 as Pi.

Is it possible to create a circle with a surface area of 154 equal units because if we can create a circle with a surface area of 154 equal units of measure then we can also create a square with a surface area of 154 equal units of measure by creating a scalene triangle with the second longest edge length as 12 equal units of measure taken from the diameter of the circle that has a surface area of 154 equal units of measure, while the shortest length of the scalene triangle has 3 plus 1 equal units of measure. The hypotenuse of a scalene right triangle with the second longest length as 12 equal units of measure and the shortest length of the scalene triangle as 3 plus 1 equal units of measure is equal in measure to the width of a square that has a surface area of 154 equal units of measure. We can use the theorem of Pythagoras to prove that the square with a width equal to the longest length of the scalene right triangle also called the hypotenuse also has a surface area of 154 equal units of measure.

Area of circle = 154.

Diameter of circle = 14.

Circumference of circle = 44.

Ancient Egyptian Pi = 22 divided by 7 = 3.142857142857143.

12 squared = 144.

3 squared = 9.

1 squared = 1

144 + 9 + 1 = 154.

“The ancient Egyptian square root of Pi rectangle and the ancient Egyptian square root for the Golden root rectangle and also the Pythagorean theorem”:

A square with a surface area of 154 equal units of measure can be created if the second longest edge length of a scalene right triangle has 12 equal units of measure while the shortest edge length of the scalene right triangle has 3 plus 1 equal units of measure. According to the Pythagorean theorem if a square has a width that is equal to the hypotenuse of a scalene right triangle that has its second longest edge length as 12 equal units of measure while the shortest edge length for the scalene right triangle has 3 plus 1 equal units of measure then the surface area of the square that has a width equal to the measure of the hypotenuse for the scalene right triangle that has its second longest edge length as 12 while its shortest edge length is 3 plus 1 equal units of measure is 154 equal units of measure. If the width of the square that has a surface area of 154 equal units of measure is then used as the longer length of a square root of ancient Egyptian Pi = 1.772810520855837 rectangle then a circle can be created with the shorter edge length of the square root of ancient Egyptian Pi = 1.772810520855837 rectangle being equal in measure to the radius of the circle with a surface area equal to the surface area of the square that has a surface are of 154 equal units of measure. According to ancient Egyptian Pi = 3.142857142857143 if the radius of a circle has 7 equal units of measure then the surface are of the circle is 154 equal units of measure. The measuring angles for a square root of ancient Egyptian Pi = 1.772810520855837 rectangle are 60.57369496075449 degrees and 29.42630503924551 degrees. 60.57369496075449 degrees can be gained when the square root of ancient Egyptian Pi = 1.772810520855837 is applied to the inverse of Tangent in Trigonometry. 29.4263050392455 degrees can be gained when the ratio 0.564076074817766 is applied to the inverse of Tangent in Trigonometry. If a circle with a diameter of 14 equal units of measure has already been created so that the surface area of the circle can have 154 equal units of measure according to ancient Egyptian Pi = 3.142857142857143 and the desire is to have a square that also has a surface area equal to the circle’s surface area of 154 equal units of measure then a solution is to add 1 quarter of the circle’s circumference that is 11 to the diameter of the circle with 14 equal units of measure and at the division point where 14 is subtracted from the diameter line of 25 equal units of measure draw right angles that can touch the circumference of a circle or a semi-circle if the diameter of 25 equal units of measure is divided into 2 halves. A rectangle with its longest length as 14 while its second longest length is the square root of 154 has the ratio for the square root of the Golden root = 1.127838485561682 approximated to 1.128152149635533. 1.128152149635533 is the square root of 1.272727272727273. 4 divided by 1.272727272727273 is ancient Egyptian Pi = 3.142857142857143. So the longer length of the ancient Egyptian square root for the Golden root = 1.128152149635533 rectangle is 14, the diameter of the circle with a surface area of 154, while the shorter length of the ancient Egyptian square root for the Golden root = 1.128152149635533 rectangle is the square root of 154 = 12.40967364599086, the width of the square.

1.128152149635532 squared is 1.272727272727272 and 1.272727272727272 squared is the Golden ratio approximated to 1.619834710743799. The ancient Egyptian square root for the Golden root = 1.128152149635532 is important.

Area of circle = 154.

Diameter of circle = 14.

Circumference of circle = 44.

Pi as 22 divided by 7 = 3.142857142857143.

2 methods for calculating the surface area of a circle

Method 1 = Radius of circle = 7 .7 squared = 49. 49 multiplied by Pi as 22 divided by 7 = 3.142857142857143 = 154.

The surface area of a circle that has 154 equal units of measure can also be calculated if the diameter of the circle is divided by the Square root of Phi = 1.272019649514069 approximated to 14 divided by 11 = 1.272727272727273 resulting in 1 quarter of the circle’s circumference 11 and then half the circumference of the circle 22 is then multiplied by 14 the measure for the diameter of the circle and then the result of multiplying half the circumference of the circle 22 by the measure for the diameter of the circle 14 is divided in 2 resulting in the measure for the surface area of the circle = 154.

A square with a surface area of 154 equal units of measure can be created according to the Pythagorean theorem through the following formula:

12 squared = 144.

3 squared = 9.

1 squared = 1.

144 + 9 + 1 = 154.

The edge of the square with a edge length of 12 is placed on the same angle and line as the extended hypotenuse of the right triangle that has its second longest edge length as 3 while the shortest edge of the right triangle is 1. According to the Pythagorean theorem a right triangle that has its second longest edge length as 3 while the shortest edge of the right triangle is 1 has the hypotenuse equal to the square root of 10.

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