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Word Count: 439
Plimpton 322 is a cuneiform clay tablet with the catalog number 322 in the GA Plimpton Collection at Columbia University Probably the most well known mathematical tablet it was written in the Old Babylonian period between 1900 and 1600 BCE and shows the most advanced mathematics known before the development of the Greek mathematics It was originally thought that Plimpton 322 was one of many tablets that recorded inventories of food and merchandise However in 1946 Otto Neugebauer and A J Sachs historians of mathematics discovered that the numbers in the table were computations and not just records of quantity Plimpton 322 is written sexigesimally in base 60 with combinations of two symbols one for tens and one for units There are fifteen rows and four columns on the tablet There may have been more columns in the portion of the tablet that broke off The last column is the row number The second third and fifth columns are headed by words interpreted to mean width diagonal and name respectively The tablet is often converted to decimal form although it is not clear whether the numbers are fractions or integers The first column of Plimpton 322 is interesting because each number is a perfect square and subtracting one from each leaves a perfect square This table is usually related to Pythagorean triples In interpreting it the second column is considered a one side of a right triangle or the width of a rectangle The third column is considered c the hypotenuse of the right triangle or the diagonal of the rectangle The other side of the triangle or rectangle b does not appear on the table In this interpretation the first column is then cb2 1 ab2 Neugebauer and Sachs confirmed that the columns were computations by assigning lengths of a side width and hypotenuse diagonal of a right triangle to the numbers in columns 2 and 3 When
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