So, phi can be expressed this way: This representation can be rearranged into a quadratic equation with two solutions, (1 + √5)/2 and (1 - √5)/2. The Golden Ratio is insignificant on its own. You must have yours conclusions. Wow… Your brain sounds pretty unmumbojumbo to me! The golden ratio is the irrational number Phi. A golden mean rectangle is a rectangle whose sides are in phi ratio. The Golden Ratio, also called Divyank Ratio, is the most economical algorithm of Nature with which the perfect and most beautiful objects of the universe and Nature are designed. Mr. Alan I suggest you 1. read and investigate just where your god YHWH comes from and 2. study what those originating people knew. 34/55, and is also the number obtained when dividing the extreme portion of a line to the whole. Note that the PhiMatrix grid always shows the golden ratio point of any dimension: We're going to start dividing the last two numbers in the set Φ, Look at 1&2 …Nothing special:  2/1= 2 Next 3/2 = 1.5 Ok, it's a little closer Next 5/3=1.666… better Let's skip ahead, 233/144= 1.6180555… which is approaching 1.6180339887… =φ 233/144 is the 1st ratio that gets us close to φ (within 1.618). There was nothing. One source with over 100 articles and latest findings. Check your data. The Parthenon and the Golden Ratio: Myth or Misinformation? First before all was thought. Consider the set Φ={1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233,…,∞}. And what is the process of calculating this, im not getting this. This should be part of the basics. I have always wondered if Phi in nature would occur outside of our own planet, or is it a force that occurs due to earth gravitational pull, orbit. ISBN 0767908155. “Wisdom is power, while knowledge is wanting.”, Finding that Schroedinger’s Wave Equation also uses Phi as its symbol, the link between wave-particle duality and the Golden Ratio may be right in front of us, and be pretty important in our understanding of how Nature really works (as the grail sought in the context of New Physics). The Golden Ratio: The Story of Phi, The World's Most Astonishing Number by Mario Livio (2002) Broadway Books. This function produces bi-lateral symetry when reproducing the left face into a right face, the left strand of RNA into a right strand creating DNA, etc. The first solution yields the positive irrational number 1.6180339887… (the dots mean the numbers continue forever) and this is generally what's known as phi. Oh no, no, no! a simple yet complex subject of matter, not an idea, it works or it doesn’t. By taking the ratio of successive Fibonacci numbers, you can get closer and closer to phi. That’s where I ran into this ratio and was dumbfounded. This one we define as square root of 5-1 / 2. Explore the appearance of Phi, the Golden Ratio, in nature and in the beauty of the human form. Interesting point, but does “proper” English of today even sound like the English of the 1600’s or the English from earlier times yet. I didn’t get it, but apparently I am in the minority. One final and rather elegant way to represent phi is as follows: This is five raised to the one-half power, times one-half, plus one-half. So am I a pedant? Flower petals often come in Fibonacci numbers, such as five or eight, and pine cones grow their seeds outward in spirals of Fibonacci numbers. Bi lateral symetry is the secret of beauty in Nature qhich is merelly an effect of a function, or a natural force, that is coming since the Big Bang building systems. While theoretically correct, it a ridiculous position to take in real world applications because nothing can be measured with infinite precision, nor is there a need for it to be. In geometry, a golden rectangle is a rectangle whose side lengths are in the golden ratio, : +, which is : (the Greek letter phi), where is approximately 1.618.Golden rectangles exhibit a special form of self-similarity: All rectangles created by adding or removing a square are Golden rectangles as well. I also didn’t see any mention of phi’s reciprocal, which I find rather interesting because it has the exact same decimal value as itself (truncating the leading 1 or 0, obviously): phi = 1.618033988749894842…. The laws were set or created by prior knowledge, to deny it is only the result of faulty information or input. PHI is new and exciting for me. Ok. Nobody never told or published the suggestions above, so, how I arrived to this conclusion? See https://www.goldennumber.net/math/. If you follow these fundamental rules the world becomes a much better place. Phi is not just a number or ratio that is expressed in digits. This number remember phi in Math, so, curious, I went looking for what and when applies in real things and considering that the at the universal formula this number is exactly upon the function of reproduction. Wow… That was almost a complete paradigm shift. All the problems religion and science run in to when explaining our existence are effortlessly brushed aside if you view reality as a virtual construct. It seems though that we can start with a couple of logical possibilities of how creation has occurred. The short answer is that there is no way to use the golden ratio or the Fibonacci sequence for a surefire approach to gambling. but actually has more mathematical depth than youve described. Yes, it makes perfect sense. One would be the size of your sample, and a sample size of 30 is generally considered the minimum for a statistically significant result. Novelist Dan Brown included a long passage in his bestselling book "The Da Vinci Code" (Doubleday, 2000), in which the main character discusses how phi represents the ideal of beauty and can be found throughout history. We add 0+1 (and 0+1=1) <–Notice the last two numbers here are both 1 so we add them. Related: The 11 Most Beautiful Mathematical Equations. Please refresh the page and try again. Remember the God of Baruch de Spinoza, and you will be not very faraway from Einstein footsteps. The Golden Ratio is a special number for a variety of reasons. Your post did an absolute fantastic push in my new journey. Then, cyclic menstruation, lunar cycles, etc. Paper Link: https://rajpub.com/index.php/jam/article/view/8498, Regards Dr. Chetansing Rajput chetansingkrajput@gmail.com, 1.61252 10^-35 meter x 1.61833989 ^116 = .282537 angstrom 1.61252 10^-35 meter x 1.61833989 ^117 = .457154 angstrom 1.61252 10^-35 meter x 1.61833989 ^118 = .739691 angstrom, The two wave lengths required for photosynthesis, 1.61252 10^-35 meter x 1.61833989 ^136 = 427 nm 1.61252 10^-35 meter x 1.61833989 ^137 = 691 mm, .618 x .618 = .382 x 360 degrees = 137.52, is 1.619 still considered a golden ratio? The golden ratio is also approximated by the ratio of successive terms in the Fibonacci sequence; in fact, F(n+1)/F(n) gets closer and closer to phi as n tends to infinity. Yup, me too. This tool holds the Golden Ratio Even if you place bets on every possible combination, you’ll lose.

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