The Rhind Mathematical Papyrus is a major surviving record of ancient Egyptian mathematics, copied by the scribe Ahmes around 1550 BC from an older text associated with the reign of Amenemhat III. Written in hieratic, it was produced during Egypt’s Second Intermediate Period and is dated to the reign of the Hyksos king Apophis. A note on its reverse may record events near the end of Hyksos rule. Scottish antiquarian Alexander Henry Rhind bought the papyrus in Luxor in 1858; most of it is now in the British Museum, with fragments in the Brooklyn Museum. A section is missing, and parts of its mathematical text remain incompletely interpreted.
Its tables and 91 problems show mathematics applied to calculation, measurement and practical administration. A table expresses 2 divided by odd numbers as sums of unit fractions; other exercises cover dividing bread among workers, multiplication, subtraction, linear equations and arithmetic progressions. Geometry problems calculate the volumes of granaries and the areas of circles, rectangles, triangles and trapezoids. For a circle, the papyrus uses a method equivalent to taking π as 256/81, an approximation within one percent of its modern value. Its final geometry problems determine pyramid slope using the seked, the horizontal run for a given vertical rise. The collection demonstrates a systematic, example-based mathematical tradition built around fractions, units of measurement and procedures for solving practical problems.
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