Polyclitus
The Doryphoros, or "Spear-Bearer," sculpted by Polykleitos, epitomizes the ancient Greek ideal of man through its embodiment of balance, proportion, and harmony. The statue exemplifies the concept of "symmetria," where the ideal male form is represented in a mathematical proportion that conveys beauty and strength. Its contrapposto stance, showcasing a relaxed yet muscular physique, reflects both physical perfection and the philosophical ideals of the time, emphasizing the unity of mind and body. Thus, the Doryphoros serves as a timeless symbol of the ideal human form in classical art.
Length by height.Addition:About artworks it is always height by length.
Literature and Drama: 1. Homer's The Illiad 2. The tragedies of Aeschylos, Sophokles, and Euripidies 3. Aristophanes' comedies Visual Arts: 1. Sculpture = Peplos Kore, The Kritios Boy, Doryphoros, etc... 2. Architecture = the Athenian Acropolis the Parthenon the Temple of Athena Nike the Greek Theater at Epidauros
weight times height
Polykleitos
polycleitos
Polyclitus
Polykleitos, in his sculpture of Doryphoros.
It was the first statue to illustrate the contrapposto stance
The Greek sculptor Polykleitos designed Doryphoros(Spear-Bearer),as an example of the "canon" or "rule", showing the perfectly harmonious and balanced proportions of the human body in the sculpted form, about 440 BC.
The Doryphoros, or Spear Bearer, is famous for its embodiment of classical Greek ideals of beauty, proportion, and the human form, as exemplified by the sculptor Polykleitos around 440 BCE. It exemplifies the use of contrapposto, a stance that conveys a sense of movement and life, and represents the perfect balance between muscularity and harmony. The statue also served as a model for later Roman sculptures and influenced the representation of the male figure in Western art. Its significance lies not only in its aesthetic qualities but also in its philosophical connections to the idea of the ideal man in ancient Greek culture.
The height of...What is the height of...What is your height?My height is...
You just cube the height....like height to the 3rd power (height*height*height)
The height of the base is part of the triangle and the height of the prism is the height of the rectangle
Why do you need to FIND the slant height if you have the [lateral height and] slant height?
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