Babylonian mathematics Scientist and researcher Frederic Bilanchon confirms that mathematics sciences were advanced in the Babylonian civilization (2000-539) BC. Especially during the reign of King Hammurabi, evidence was found in the clay tablets confirming the existence of mathematical foundations in geometry, calculating quantities, solving second-order problems, and calculating the square root.
Bilanchon identifies the advantages of Babylonian mathematics as follows:
Abstraction: which expresses progress in mathematical knowledge Algebraic intelligence
sharpness: the Babylonians were able to obtain correct and scientific results by correct analysis of wrong geometric shapes
The testing campaign was revealed in Shadubum (Tell Harmal, near Baghdad). Babylonian tablets dating back to about 1800-1700 BC
The first plank Mention a mathematical application similar to the Pythagorean theorem
The second plank He mentions a mathematical application similar to Euclid's theory
What proves that even the theorem of Pythagoras and Euclid are geometric applications of Babylonian mathematics There are other Babylonian tablets found in Larsa The
first tablet dates back to about 1800 BC Talking about a math problem If you have two parallelograms of different areas, one inside the other, how do you calculate the distance between the two triangles?
The second board dates back to the eighth century BC It talks about solving the problem of constructing an equilateral triangle
These archaeological discoveries indicate the extent of the development of mathematics in Babylon
The Martyrdom of Shahid Abdo (Shervan Kobani) and his Comrades fill my heart with great pains - him and his eight Comrades died hero’s death, they died for Kurdistan. “Ba Kurdi Ajim, Ba Kurdi Amrim, Ba Kurdi Deyma Welami Qabrim” #YPG