Essay sample library > Beauty: Golden Ratio on Human Face

Beauty: Golden Ratio on Human Face

2023-03-06 18:29:30

It is well known that in the arts and architecture the final result is usually visually perfect if the ratio of the small distance to the large element is kept the same as the ratio of the large distance to the whole. As I mentioned earlier, the golden ratio can be seen everywhere including the human body, but this time I will explain and analyze the golden ratio of the human body and human face. The golden ratio of the human face has some golden ratio on the face. However, it can not be calculated using a ruler.

Psychologist 's research, starting with Gustav Fjinher, is designed to test the role of golden ratio in human perception of beauty. Fechner has found a rectangular ratio choice centered on golden ratio, but attempts to carefully test this hypothesis are at best uncertain. If φ is valid, it is the ratio of the side of the rectangle to the side of the integer (the rectangle contains the entire graph). However, it can also be the ratio of the integer edges of the smaller rectangle (the far right part of the figure) obtained by deleting squares. The order of decreasing the length of integer edges formed by deleting rectangles can not be infinitely expanded because there are lower bounds of integers so φ can not be reasonable.

The closer the given subject is to that ratio, the more it is considered to be more beautiful. Leonardo da Vinci 's Mona Lisa has many golden rectangles throughout the process. By drawing a rectangle on her face, you can see that she is really golden. Splitting a rectangle with a line drawn in her eyes makes another golden rectangle. This means that the ratio of her head length to her eyes is golden. As with the neck to the palm of your hand, other golden rectangles may be drawn on other parts of the body.

The Golden Ratio is a mathematical ratio. The basic geometry using rectangles and squares can better explain. Consider a large rectangle consisting of a square whose side length is equal to the shortest length of the rectangle and a smaller rectangle. Removing a rectangle from a rectangle leaves another smaller rectangle that may remain infinitely small. However, the approximate ratio is 1: 1.618. This is the role of geometry. It defines a visual point of view to help create a universal aesthetic sensation. If you really want to see the geometric magic that is related to space and perspective, think about all the animated movies you are looking at and the best 3D movie you've ever seen . This is the geometry