人体比例(Body proportion).docVIP

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人体比例(Body proportion)

人体比例(Body proportion) Body proportion The golden section law, which was discovered by Pythagoras, an ancient Greek mathematician in the sixth Century BC, was later described by Platon, an ancient Greek scientist, as the golden section. This is actually a digital proportional relationship where one line is divided into two parts, the long and short segment ratio is equal to the whole line and the long segment ratio, the numerical ratio of 1.618:1 or 1:0.618, that is the product of long and short length is equal to the square. 0.618, with a strict proportion, artistry and harmony, it has rich aesthetic value. Why do people instinctively feel the existence of beauty in such a proportion? In fact, this is closely related to human evolution and normal human development. According to the research, from ape to human evolution, the bone in the skull and bone changes, body shape as rectangle similar to gold and the minimum change in the structure of the human body has many ratio close to 0.618, so that the beauty of the human body in the hundreds of thousands of years of accumulation in fixed to. The most familiar, is bound to the beauty of the human body as the highest aesthetic standards, and by the people, by the people and, by extension, all similar to human body is love it, feel beautiful. Therefore, the golden section law, as an important form of beauty law, has become the rule of aesthetic classic from generation to generation, and has not declined so far! In recent years, the research on the golden section and the human body, have been found in the 14 golden point in the structure of the human body (the ratio of short and long object is 0.618), the 12 Golden Rectangle (width and length ratio of 0.618 rectangle) and 2 gold index (between two objects proportion is 0.618). 黄金点:(1)肚脐:头顶-足底之分割点;(2)咽喉:头顶-肚脐之分割点;(3)、(4)膝关节:肚脐-足底之分割点;(5)、(6)肘关节:肩关节-中指尖之分割点;(7)、(8)乳头:躯干乳头纵轴上这分割点;(9)眉间点:发际-颏底间距上1/3与中下2/3之分割点;(10)鼻下点:发际-颏底间距下1/3与上中2/3之分割点;(11)唇珠点:鼻底-颏底间距上1/3与中下2/3之分割点;(12)颏唇沟正路

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