Authors & Poets Codexery

Omar Khayyam

Persian polymath who advanced algebra, astronomy, and poetry.

Omar Khayyam

Omar Khayyam (1048–1131), dubbed "the Astronomer-Poet of Persia", was a Persian polymath famous during his lifetime not as a poet but as an astronomer and mathematician. He is known for his work on cubic equations, the Jalali calendar, and the quatrains attributed to him, which became famous in the English-speaking world through Edward FitzGerald's 1859 translation, *The Rubáiyát of Omar Khayyám*. FitzGerald's work was popularised from 1861 onward by Whitley Stokes and came to be greatly admired by the Pre-Raphaelites in England. By the 1880s, the book was extremely popular throughout the English-speaking world, to the extent that numerous "Omar Khayyam clubs" were formed and there was a "fin de siècle cult of the Rubaiyat".

born
1048
died
1131
field
Mathematics, astronomy, philosophy, Persian literature
nationality
Persian
known_for
General solution for cubic equations using conic sections; Jalali calendar; Ruba

Verified Timeline

1856185718591861186818721879188919291959

Lore & Background

Omar Khayyam was born in 1048 and died in 1131. The earliest reference to his having written poetry is found in his biography by al-Isfahani, written 43 years after his death. This view is reinforced by other medieval historians such as Shahrazuri (1201) and Al-Qifti (1255). The authenticity of the poetry attributed to him is highly uncertain; sceptical scholars point out that the entire tradition may be pseudepigraphic. The number of quatrains attributed to him in more recent collections varies from about 1,200 (according to Saeed Nafisi) to more than 2,000. Various tests have been employed to reduce the quatrains attributable to Omar to about 100. Arthur Christensen states that "of more than 1,200 ruba'is known to be ascribed to Omar, only 121 could be regarded as reasonably authentic". Foroughi accepts 178 quatrains as authentic, while Ali Dashti accepts 36 of them. The extreme popularity of FitzGerald's work led to a prolonged debate on the correct interpretation of the philosophy behind the poems. FitzGerald emphasized the religious scepticism he found in Omar Khayyam, describing Omar's philosophy as Epicurean and claiming that Omar was "hated and dreaded by the Sufis, whose practice he ridiculed". Richard Nelson Frye also emphasizes that Khayyam was despised by a number of prominent contemporary Sufis, including Shams Tabrizi, Najm al-Din Daya, Al-Ghazali, and Attar, who "viewed Khayyam not as a fellow-mystic, but a free-thinking scientist".

Reader's Guide

Omar Khayyam's significance lies in his pioneering mathematical work and his lasting impact on astronomy and culture. As a mathematician, he provided a general solution for cubic equations using conic sections. In astronomy, he calculated the solar year and designed the Jalali calendar. His legacy also includes the poetry attributed to him—quatrains known as rubāʿiyāt—which became widely known in the West through Edward FitzGerald's 1859 translation, *The Rubáiyát of Omar Khayyám*. FitzGerald's translation is rhyming and metrical, and rather free; many of the verses are paraphrased, and some of them cannot be confidently traced to his source material at all. FitzGerald's first source was the Bodleian MS, a transcript of which was given to him in 1856 by his friend Edward B. Cowell, with 158 quatrains. His second source was a transcript of an MS Cowell found in 1857 in the library of the Royal Asiatic Society of Bengal in Calcutta. A. J. Arberry in his *Romance of the Rubaiyat* (1959) showed that some 40 were loose translations of a single stanza in either the Bodleian or Calcutta manuscripts, while others were "mashed together" from two quatrains. FitzGerald's text was published in five editions, with substantial revisions: 1st edition – 1859 (75 quatrains); 2nd edition – 1868 (110 quatrains); 3rd edition – 1872 (101 quatrains); 4th edition – 1879 (101 quatrains); 5th edition – 1889 (101 quatrains). A bibliography of editions compiled in 1929 listed more than 300 separate editions.

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.

How did Omar Khayyam contribute to the Jalali calendar?

Khayyam played a central role in designing a highly accurate solar calendar during the Seljuk period, improving on the less precise lunar-based Islamic system. That reform is still the basis of the official civil calendar used in Iran and Afghanistan today.

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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