Authors & Poets Codexery

Omar Khayyam

Persian poet and polymath who revolutionized algebra and astronomy.

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Omar Khayyam (1048–1131) was a Persian poet and polymath, known for his contributions to mathematics, astronomy, philosophy, and Persian literature. He was born in Nishapur, Iran and lived during the Seljuk era, around the time of the First Crusade.

Lore & Background

Ghiyāth al-Dīn Abū al-Fatḥ ʿUmar ibn Ibrāhīm Nīshāpūrī was born in Nishapur in 1048. His full name in Arabic sources was Abu’l Fath Omar ibn Ibrahim al-Khayyam. He studied religious sciences, Arabic grammar, and literature under Mawlana Qadi Muhammad, then mathematics, astronomy, and cosmological doctrines under Khawjah Abu’l-Hasan al-Anbari.

His gifts were recognized by his early tutors, who sent him to study under Imam Muwaffaq Nishaburi. After studying at Nishapur, about 1068 he traveled to Bukhara, then around 1070 to Samarkand, where he composed his Treatise on Algebra under the patronage of Abu Tahir Abd al-Rahman ibn ʿAlaq. In 1073–4 peace was concluded with Sultan Malik-Shah I, and Khayyam entered his service in 1074 when he was invited by the Grand Vizier Nizam al-Mulk to meet Malik-Shah in the city of Marv. He was commissioned to set up an observatory in Isfahan and lead scientists in revising the Persian calendar, concluding in 1079.

After the deaths of Malik-Shah and his vizier, Khayyam fell from favor and set out on his pilgrimage to Mecca. He was later invited by Sultan Sanjar to Marv, possibly as a court astrologer, then allowed to return to Nishapur due to declining health. He died at age 83 in Nishapur on 4 December 1131 and is buried in what is now the Mausoleum of Omar Khayyam.

Reader's Guide

As a mathematician, Khayyam provided the first general solution for all third-degree polynomials using the intersection of two conic sections, performing geometric calculations by selecting a unit length while adhering to the rule of homogeneity. In On the Division of a Quarter of a Circle, he attempted approximate numerical solutions for cubic equations using trigonometric tables.

He contributed to understanding Euclid's parallel axiom and described the Khayyam–Saccheri quadrilateral in his 11th century book Risāla fī šarḥ mā aškala min muṣādarāt kitāb Uqlīdis. As an astronomer, he calculated the solar year with remarkable precision and designed the Jalali calendar, a solar calendar with a 33-year intercalation cycle that provided the basis for the Persian calendar still in use. There is a tradition of attributing poetry to him in the form of quatrains (rubāʿiyāt), widely known in English through Edward FitzGerald's 1859 translation Rubaiyat of Omar Khayyam.

Did You Know?

Frequently Asked Questions

Who is Omar Khayyam?

Omar Khayyam was a Persian polymath born in 1048 in Nishapur during the Seljuk era, known for his work across mathematics, astronomy, philosophy, and poetry. He lived and worked in his hometown until his death in 1131, leaving a legacy that spans multiple fields of human knowledge.

What is the Rubaiyat of Omar Khayyam?

The Rubaiyat is a collection of four-line quatrains traditionally attributed to Khayyam, meditating on themes such as mortality, the passage of time, and the beauty of the present moment. The poems became a global literary phenomenon after Edward FitzGerald rendered them into English in the 19th century.

What were Omar Khayyam's key mathematical contributions?

Khayyam devised a geometric method for solving the general cubic equation by employing conic sections, a breakthrough that went beyond the algebraic techniques available in his era. His approach effectively connected classical Greek geometry with the emerging field of algebra.

Why is Omar Khayyam considered one of history's greatest polymaths?

Khayyam is celebrated for excelling simultaneously in pure mathematics, practical astronomy, philosophical inquiry, and lyrical poetry—a combination of achievements that is exceedingly rare. His work influenced scholars across the Islamic world and, through later translations, shaped Western literary and scientific thought for centuries.

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Sources

Compiled from Wikipedia and the sources listed below. Text from Wikipedia is available under CC BY-SA 4.0; this entry is adapted from it.

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