Golden Ratio Explained | Golden Ratio Spiral #architecture #design

Have you ever wondered why some shapes, patterns, and proportions seem more pleasing to the eye than others? Why do some artworks, buildings, and natural phenomena look more harmonious and beautiful than others? The answer may lie in a mathematical concept called the golden ratio.

The golden ratio is a special number that describes the relationship between two quantities. It is approximately equal to 1.618 and it is often denoted by the Greek letter phi (ϕ). The golden ratio has many fascinating properties and applications in mathematics, geometry, art, architecture, nature, and more.

In this video, I will explain what the golden ratio is, how to find it, and how to use it. I will also show you some examples of the golden ratio in art, architecture, nature, and everyday life. You will learn how the golden ratio can help you create more aesthetically pleasing designs and compositions.

Some of the topics that I will cover in this video are:

The definition and formula of the golden ratio
The derivation and value of the golden ratio
The relation between the golden ratio and the Fibonacci sequence
The golden rectangle, the golden spiral, and the golden triangle
The golden ratio in art, such as the Mona Lisa, the Parthenon, and the Last Supper
The golden ratio in architecture, such as the Taj Mahal, the Great Pyramid of Giza, and the Eiffel Tower
The golden ratio in nature, such as sunflowers, pineapples, shells, and human faces
By the end of this video, you will have a better understanding of what the golden ratio is and why it is so important and fascinating. You will also be able to apply the golden ratio to your own projects and creations.

If you are interested in learning more about the golden ratio and its applications, watch this video now and don’t forget to like, comment, share, and subscribe to my channel for more educational videos. Thank you for watching!

[Tusk_act.]

Very helpful video- I destroyed a barrier

[antoniiocaluso]

what a brilliant illustration of an old concept!! Can't say I've ever had the good luck to be able to design a real structure using it, although...I've often come close! :-) Has this Channel's creators done so???