Golden Ratio Art Renaissance Golden ratio The golden

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Golden Ratio Art Renaissance

Golden Ratio Art Renaissance

Golden ratio The golden ratio is a special number approximately equal to 1. 618.

Golden ratio The golden ratio is a special number approximately equal to 1. 618. If you divide a line into two parts so that: the longer part divided by the smaller part is also equal to the whole length divided by the longer part then you will have the golden ratio. The golden section is also a term that describes a unique measurement phenomenon in nature wherein the off-centered proportional finite value of about 5 to 8 represents a measurement with infinite values.

Many artists, architects and mathematicians believed (and still believing) this proportion is aesthetically pleasing.

Many artists, architects and mathematicians believed (and still believing) this proportion is aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties.

Art

Art

The Renaissance marks the period of European history at the close of the Middle

The Renaissance marks the period of European history at the close of the Middle Ages and the rise of the Modern world. It represents a cultural rebirth from the 14 th through the middle of the 17 th centuries. Early Renaissance, mostly in Italy, bridges the art period during the fifteenth century, between the Middle Ages and the High Renaissance in Italy. It is generally known that Renaissance matured in Northern Europe later, in 16 th century.

Piero della Francesca Baptism of Christ It portrays Christ being baptised by John, his

Piero della Francesca Baptism of Christ It portrays Christ being baptised by John, his head surmounted by a dove representing the Holy Spirit. Christ, John's hand, the bird and the bowl form an axis which divides the painting in two symmetrical parts. A second division is created by the tree on the left, which instead divides it according to the golden ratio.

Sandro Botticelli The Birth of the Venus Botticelli (1445 -1510) had to be fascinated

Sandro Botticelli The Birth of the Venus Botticelli (1445 -1510) had to be fascinated by the golden proportion, since used it for his "Birth of Venus. " In fact if you measure the height of the navel height overall, their relationship will be 0. 618, as well as between the distance between the neck of the femur and the knee and the length of the entire leg or the relationship between the elbow and the tip of the middle finger and arm length.

Leonardo Da Vinci He explored the human body involving in the ratios of the

Leonardo Da Vinci He explored the human body involving in the ratios of the lengths of various body parts. He called this ratio the "divine proportion" and featured it in many of his paintings and used this ratio very impressive.

Leonardo Da Vinci explored the human body involving in the ratios of the lengths

Leonardo Da Vinci explored the human body involving in the ratios of the lengths of various body parts. He called this ratio the "divine proportion" and featured it in many of his paintings. Old Man Vitruvian Mona Lisa

The Annunciation Using the left side of the painting as a side, create a

The Annunciation Using the left side of the painting as a side, create a square on the left of the painting by inserting a vertical line. Notice that you have created a square and a rectangle. The rectangle turns out to be a Golden Rectangle, of course. Also, draw in a horizontal line that is 61. 8% of the way down the painting (. 618 - the inverse of the Golden Ratio). Draw another line that is 61. 8% of the way up the painting. Try again with vertical lines that are 61. 8% of the way across both from left to right and from right to left. You should now have four lines drawn across the painting. Notice that these lines intersect important parts of the painting, such as the angel, the woman, etc. Coincidence? I think not!

The Last Supper In The Last Supper golden rectangles can be seen. He applied

The Last Supper In The Last Supper golden rectangles can be seen. He applied golden section from the dimensions of the table which Jesus sat, to the wall and window.

Mona Lisa Measure the length and the width of the painting itself. The ratio

Mona Lisa Measure the length and the width of the painting itself. The ratio is, of course, Golden. Draw a rectangle around Mona's face (from the top of the forehead to the base of the chin, and from left cheek to right cheek) and notice that this, too, is a Golden rectangle.

Georges Seurat Bathers The horizon falls exactly at the golden section of the height

Georges Seurat Bathers The horizon falls exactly at the golden section of the height of the painting. The trees and people are placed at golden sections of smaller sections of the painting.

Circus Sideshow (Parade de Cirque) Seurat’s painting which is following Circus Sideshow has a

Circus Sideshow (Parade de Cirque) Seurat’s painting which is following Circus Sideshow has a large number of the golden rectangle. This painting rely on the principle of the golden ratio. The people’s who are on the left side of the picture, above the waist per unit (1. 618), down 1 unit.

Edward Burne Jones Golden Stairs Golden sections appear in the stairs and the ring

Edward Burne Jones Golden Stairs Golden sections appear in the stairs and the ring of the trumpet carried by the fourth woman from the top. The lengths of the gowns from the sash below the breast to the bottom hem hits the phi point at their knees. The width of the interior door at the back of the top of the stairs is a golden section of the width of the top of the opening of the skylight.

Salvador Dali The Sacrament of the Last Supper Following Da Vinci's lead, Dali positioned

Salvador Dali The Sacrament of the Last Supper Following Da Vinci's lead, Dali positioned the table exactly at the golden section of the height of his painting. He positioned the two disciples at Christ's side at the golden sections of the width of the composition. In addition, the windows in the background are formed by a large dodecahedron. Dodecahedrons consist of 12 pentagons, which exhibit phi relationships in their proportions.

References http: //goldennumber. net http: //britton. disted. camosun. bc. ca http: //jwilson. coe. uga.

References http: //goldennumber. net http: //britton. disted. camosun. bc. ca http: //jwilson. coe. uga. edu http: //en. wikipedia. org Safa ADAKUL Cansu YAVUZ Marcelo RAMOS