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    Archimedes Personality Type, MBTI

    What is the personality type of Archimedes? Which MBTI personality type best fits? Personality type for Archimedes from Mathematics and what is the personality traits.

    Archimedes
    ENTP

    ENTP (5w6)

    Archimedes personality type is ENTP, a category that includes both the inventor and the scientist. In the 16th century, the Italian mathematician and philosopher Giordano Bruno was burned at the stake for his heretical beliefs in heliocentrism and his book The Ash Wednesday Supper, published after his death, was regarded as a pseudepigraphon which helped raise his stature. The term art historian is used to describe a historian of art or culture. Art historians and art historiographers investigate the history and historiography of art, including its origin, development, conventions to communicate their findings and analyze its significance. They also study related fields and their relationships with art such as archaeology and sociology. In answering these questions, art historians and art historiographers rely on a body of theory, or philology. A related field of study is aesthetic studies. However, some art historians, such as John Berger, contend that there is no such thing as beauty. A esthetic object is any physical object that has an appearance, beauty is one important aspect of aesthetic experience, usually described in terms of the response it elicits. This aesthetic experience isomeric with pain report, beauty is interpreted as a subjective phenomenon, and it causes pleasure and happiness.

    Archimedes of Syracuse (c. 287 – c. 212 BC) was a Greek mathematician, physicist, engineer, inventor, and astronomer. Although few details of his life are known, he is regarded as one of the leading scientists in classical antiquity. Generally considered the greatest mathematician of antiquity and one of the greatest of all time, Archimedes anticipated modern calculus and analysis by applying concepts of infinitesimals and the method of exhaustion to derive and rigorously prove a range of geometrical theorems, including the area of a circle, the surface area and volume of a sphere, and the area under a parabola.

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