Mathematician

Omar Khayyam

Medieval

Omar Khayyam (1048 to 1131) was a Persian polymath from Nishapur in the Seljuk empire, remembered as a mathematician, astronomer, philosopher and poet. In mathematics he gave the first general geometric treatment of cubic equations, finding their roots as intersections of conic sections and taking care to keep his constructions homogeneous with a chosen unit length, a method often credited later to Descartes. In his commentary on the difficulties in Euclid's postulates he studied the parallel axiom and described the quadrilateral now called the Khayyam-Saccheri quadrilateral. Working at an observatory in Isfahan under the sultan Malik-Shah, he helped reform the Persian calendar and measured the length of the solar year with striking accuracy, which underlies the Jalali calendar and the Persian calendar still used today. Poetry in quatrains is attributed to him and became famous in English through Edward FitzGerald's 1859 translation, though the attribution is traditional. He died in Nishapur in 1131 and is buried there.

Facts
Biography
Gender
Male 1
Birth Year
1048 1
Connections

In Branch

Source Omar Khayyam (Wikipedia)

Principal Result

Source Omar Khayyam (Wikipedia)
In the Other Atlases

Same As

Also in Divinity Atlas: the same subject.

Also in Literature Atlas: the same subject.

Also in Philosophy Atlas: the same subject.

Also in Science Atlas: the same subject.

Nationality

Also in Geography Atlas: the nationality of this subject.

Source Omar Khayyam (Wikipedia)Lead
Quote, Lead
He was born in Nishapur, Iran
Sources
1. MacTutor History of Mathematics: Omar Khayyam (MacTutor)
MacTutor History of Mathematics
  • Quick Info
    18 May 1048
  • Biography
    Khayyam studied philosophy at Naishapur and one of his fellow students wrote that he was
View the Source
Omar Khayyam (Wikipedia)
  • Lead
    He was born in Nishapur, Iran
  • Principal Result: Cubic Equation, Lead, cubic solution
    general solution for all third-degree polynomials
View the Source

Take a Related Quiz

Comments (0)
No comments yet. Be the first to share a thought.
Reader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.

Mathematics Atlas

How Proof Is Made
Sign In
Text size
100%
Theme