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NEW DISCOVERY SHOWS ANCIENT BABYLONIAN TABLET USING PYTHAGOREAN THEOREM 1000 YEARS BEFORE ITS BIRTH

Pythagorean theorem is the basis of geometry. Named after the ancient Greek philosopher and mathematician Pythagoras, this simple equation (c^2 = a^2 + b^2, where c is the hypotenuse), if the other two sides are known, , helps determine missing values ​​for right triangles. Its use has been vital to technological endeavours such as engineering and design for thousands of years. However, despite the theorem's name, the numerical relationships between the sides of triangles were known long before Pythagoras' birth around 570 BC. Known. Ancient clay tablets show that the ancient Babylonians lived as early as 2000 BC.

I knew about this relationship. The tablet above is a clay tablet found in Iraq and is covered with cuneiform writing. Its origins date back to between 2000 BC and 1500 BC. It explains how to find the length of the diagonal of a rectangle using the Pythagorean theorem, and was probably used as teaching material. (Note: A rectangle is constructed by joining two right triangles with equal sides at the rectangle's diagonal, which  also represents the triangle's hypotenuse.) This ancient document is the only time the Babylonians used this equation. It's not evidence. The figures in the other panels show triangles that are strikingly similar to the proof of the theorem.

So why did Pythagoras get all the credit when the Babylonians, and perhaps the ancient Egyptians and Indians, knew the relationships between the sides of right triangles? This may have been due to the strong influence of his own students, the Pythagoreans. It is also true that much of the study of ancient history was very Eurocentric. However, it is always important to remember the ancient mathematical traditions of non-European cultures and the exchange of ideas that has taken place over thousands of years.

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