Use of Golden Ratio in Architecture of recent times:ġ.Structures by Le Corbusier: Le Corbusier had been one of the most important architects’ of Modern Style architecture. Golden Ratio in the art can also be easily found in various works of Neo-Impressionism, Cubism, De Stijl, and Surrealism. Some of the most famous artworks which reflect this ratio include the “Mona Lisa” and “Vitruvian Man” by Vinci. It has also been very commonly used by many famous artists during ancient times. Some of the most famous structures include Notre Dame, Pasir, and the Cathedral of Chartres.ĥ.
Phi has also been closely followed in defining the geometry of structures built in the Gothic Style of Architecture. It includes the Great Mosque of Kairouan, and Stupa of Borobudur in Java, Indonesia.Ĥ. A few more architectural marvels in history that have been constructed using this ratio. The Parthenon is one of the most famous examples of ancient Greek buildings designed using the Golden Ratio. This made all the buildings look more pleasing and balanced. Same has also been used in determining various architectural elements found in the Acropolis of Athens (468–430 BC). Ancient Greek Architecture: Almost all the buildings of Ancient Greece used this proportion to define the proportion of the height of the buildings to their base. The ratio of the height of the pyramid to either of the sides of its base approximately equals to Phi. Egyptian Architecture: The Great Pyramid of Giza (2570 BC) is one of the most ancient and the best examples of the use of the Phi. Golden Ratio in Architecture of Ancient times:ġ. You can further perform the same exercise with the new Golden Rectangle, and the ratio would continue infinitely. If we cut off a square from this rectangle (length of the square equal to the shorter side of the rectangle), the length and width of the remaining rectangle would have the same proportion as the original rectangle. It can also be defined using a Golden Rectangle. Phi is basically used to define a perfectly symmetrical relation between any two elements.
This infinite occurrence is known as the “Golden Ratio” or “Phi”. The ratio of consecutive numbers seems to be settling at one ratio, i.e., 1.618.
The golden ratio has a close connection with the Fibonacci numbers. Let us try to understand in a better way and know, how this magical proportion has been derived. Therefore, humans have been using the same proportion since ancient times in mathematics, art, music, as well as architecture. It also has the capability to make elements look balanced and attractive. The golden ratio in nature exists over and over again.
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