Omar Khayyam (1048-1131) was a Persian polymath active in Nishapur and other centers of the Seljuk Empire, working as a mathematician, astronomer, philosopher and poet. His mathematical treatise on algebra gave the first systematic geometric classification and solution of cubic equations using conic sections, and his calendrical work led a commission of astronomers to devise the Jalali calendar, whose accuracy rivaled and in some respects exceeded the later Gregorian calendar. He is far better known in the West through the Rubaiyat, a collection of quatrains popularized by Edward FitzGerald's 19th century translation, though the extent to which the historical Khayyam actually composed the poems attributed to him remains disputed among scholars. His scientific reputation, substantial in his own time and place, was for centuries overshadowed in Western popular memory by his poetic one.
Facts
FieldMathematician, astronomer, philosopher and poet 1 Death PlaceNishapur, Persia (now Iran) 1 Notable WorkTreatise on Demonstration of Problems of Algebra, a systematic geometric classification and solution of cubic equations by intersecting conic sections; contributed to the Jalali calendar reform 1 BirthplaceNishapur, Persia (now Iran) 1 Sources
1. Omar Khayyam (MacTutor)
MacTutor History of Mathematics, University of St AndrewsQuick Info box, Born line
18 May 1048 Nishapur, Persia (now Iran)
Quick Info box, Died line
4 December 1131 Nishapur, Persia (now Iran)
References section, Encyclopaedia Britannica link
https://www.britannica.com/biography/Omar-Khayyam-Persian-poet-and-astronomer
Summary paragraph
Omar Khayyam was an Islamic scholar who was a poet as well as a mathematician. He compiled astronomical tables and contributed to calendar reform and discovered a geometrical method of solving cubic equations by intersecting a parabola with a circle.
Biography, paragraph on the Samarkand period
this allowed him to write his most famous algebra work, Treatise on Demonstration of Problems of Algebra
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