Who invented golden ratio




















The recursive construction of the palace—from tiny rectangles to larger and larger rectangles—naturally lends itself to the golden rectangle construction for the overall form, even though the match along any one wall is far from perfect.

This method of organically growing architecture is typical of building layouts in Africa; indeed, many of its design patterns include this organic scaling, probably because it links to concepts of fecundity, fertility, and generational kinship that are commonplace in African art and culture. Scholar and spiritualist Kwame Adapa shows such a scaling pattern in Kente cloth from Ghana. The black stripes are on a white background, with rows formed as follows: one, one, two, three, five—what we now call the Fibonacci sequence , from which the golden ratio can be derived.

If we look for a numerical approximation to this ratio, 1:phi, we will find it in something called the Fibonacci series, named for the 13th-century mathematician Leonardo Fibonacci.

Though he died two centuries before Gutenberg, Fibonacci is important in the history of European typography as well as mathematics. He was born in Pisa but studied in North Africa. These scaling patterns can be seen in ancient Egyptian design , and archaeological evidence shows that African cultural influences traveled down the Nile river. Given that Fibonacci specifically traveled to North Africa to learn about mathematics, it is not unreasonable to speculate that Fibonacci brought the sequence from North Africa.

That same system declares some people losers, removed from history and, subsequently, their lands, undeserving of any due reparations. And once Black graphic design students see the influences of their predecessors , perhaps they will be inspired and motivated anew to recover that history—and continue to build upon its legacy.

Audrey G. This article is republished from The Conversation under a Creative Commons license. Read the original article. The symbol "phi" was apparently first used by American mathematician Mark Barr at the beginning of the 20th century in commemoration of the Greek sculptor Phidias ca.

Phi is not resting to stimulate our understanding of the universe. Back to Home. History of the Golden Ratio Throughout the generations, this Golden Ratio can be found in many areas in different perspectives, which explain why it goes by several names.

The uses date to the ancient Egyptians and Greeks To begin with, in one of the Seven Wonders, the Egyptian Great Pyramid constructed in BC, the Golden Ratio can be found: the ratio of the slant height of pyramid to half the base dimension is 1. The Fibonacci Series was discovered around AD Leonardo Fibonacci, an Italian born in AD 2 discovered the unusual properties of the numerical series that now bears his name. Category : MAFallWalther.

Divyank Sequence is much better than the Fibonacci sequence or the Golden Ratio. Now, let us raise another question. The answer to this natural question is not found in the available literature. It is established that every object of Nature is formed in three critical stages, namely, the first stage of creation, the second stage of development, and the third stage of maturation.

What are the exact values of three stages of formation of the Golden Ratio? The world is not aware of the answer. The ultimate divine design is called Divyank, the Divine Constant. Divyank reveals the exact mathematical values of the three critical stages of formation of objects of the universe and Nature, namely, the first stage of creation, the second stage of development, and the third stage of maturation.

The number 10 represents the ten stages of development. The five digits, 0. The sum, 1. Divyank can be called The Mother of the Golden Ratio. The Scientific Proof of Divyank: 1. The Formation of Red Blood Cells: The irregular and spherical pluripotent hemopoietic stem cells, which lead to the production of mature red blood cells, are 21 microns in size and have a volume of cubic microns. The size increases to 22 microns and then goes through ten stages of development to become a concavely shaped cell in 21 days and the volume reduces to 90 cubic microns.

Each spiral is 22 Angstrom and there are The length and breadth are in the ratio of Is the above knowledge a mere coincidence? The Scientific Applications of Divyank Ratio: 1. With the absolute values of Divyank Ratio, we can easily calculate the single and most reliable value of every vital biophysical parameter of the perfect adult human anatomy, physiology, and biochemistry etc. If we can maintain these values for life, we can curtail aging, prevent the most common ailments, and make optimum of the human birth, life, brain, mind, consciousness, and potentials etc.

With the help of Divyank, Divyank Ratio, and Divyank Sequence, we can eliminate the confusion created by the wide spectrum of values of different aspects of biophysical parameters of the body. With that, we can simplify medical education, research, and treatment modules. Only perfectly healthy, wealthy, wise, and happy human beings and human society can create harmony, equilibrium, and peace in the world, the urgent need of the day. Reeii Education said:.

The Golden Ratio is insignificant on its own. Why is it common in nature? It cannot be denied that the Golden Ratio is observed in nature but for some reason, it is difficult to comprehend its importance. We use patterns to describe nature and if we look hard enough, we can even create a mathematical equation for the pattern. This does not mean that the pattern follows the equation. We create these mental constructs to make sense of what we see. Nature can work fine without the equations. Below link is an example of the Golden Ratio as part of an equation that describes the rotation and arrangement of planets.



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