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By Dr W. Hazmy, Z. Zainurashid and R. Hussaini

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Biography in Dictionary of Scientific Biography (New York 1970-1990). 2. Biography in Encyclopaedia Britannica. 3. Al-Battani, Encylopedia of Islam (Leiden, 1960). 4. P Kunitzsch, New light on al-Battani's Zij, Centaurus 18 (1973/74), 270-274. 5. Y Maeyama, Determination of the Sun's orbit (Hipparchus, Ptolemy, alBattani, Copernicus, Tycho Brahe), Arch. Hist. Exact Sci. 53 (1) (1998), 1-49. 6. K Maghout, al-Battani : un grand astronome et mathématicien arabe, Bull. Etudes Orient. 41(42) (1989/90), 55-58.

Most authors (see for example [29]) believe that although Thabit was familiar with Archimedes' results on the quadrature of the parabola, he did not have either of Archimedes' two treatises on the topic. In fact Thabit effectively computed the integral of x and [1]:The computation is based essentially on the application of upper and lower integral sums, and the proof is done by the method of exhaustion: there, for the first time, the segment of integration is divided into unequal parts. Thabit also wrote on astronomy, writing Concerning the Motion of the Eighth Sphere.

A Sayili, Thabit ibn Qurra's generalization of the Pythagorean theorem, Isis 51 (1960), 35-37. 26. J Sesiano, Un complément de Tabit ibn Qurra au 'Per“ diairéseon' d'Euclide, Z. Gesch. -Islam. Wiss. 4 (1987/88), 149-159. 27. K Taleb and R Bebouchi, Les infiniment grands de Thabit Ibn Qurra, in Histoire des mathématiques arabes (Algiers, 1988), 125-131. 28. A P Yushkevich, Note sur les déterminations infinitésimales chez Thabit ibn Qurra, Arch. Internat. Histoire Sci. 17 (66) (1964), 37-45. 29. A P Yushkevich, Quadrature of the parabola of ibn Qurra (Russian), in History Methodology Natur.

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