Timeline of science and engineering in the Muslim world

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This timeline of science and engineering in the Muslim world covers the time period from the eighth century AD to the introduction of European science to the Muslim world in the nineteenth century. All year dates are given according to the Gregorian calendar except where noted.

Contents

Eighth Century

Astronomers and astrologers
Biologists, neuroscientists, and psychologists
Mathematics

Ninth Century

The Conica of Apollonius of Perga, "the great geometer", translated into Arabic in the ninth century Conica of Apollonius of Perga fol. 162b and 164a.jpg
The Conica of Apollonius of Perga, "the great geometer", translated into Arabic in the ninth century
Chemistry
Mathematics
Miscellaneous

Tenth Century

By this century, three systems of counting are used in the Arab world. Finger-reckoning arithmetic, with numerals written entirely in words, used by the business community; the sexagesimal system, a remnant originating with the Babylonians, with numerals denoted by letters of the arabic alphabet and used by Arab mathematicians in astronomical work; and the Indian numeral system, which was used with various sets of symbols. Its arithmetic at first required the use of a dust board (a sort of handheld blackboard) because "the methods required moving the numbers around in the calculation and rubbing some out as the calculation proceeded."

Chemistry
Mathematics

Eleventh Century

Mathematics

Twelfth Century

Cartography
Mathematics

Thirteenth Century

Chemistry
Mathematics
Astronomy
Manuscript of al-Mulakhkhas fi al-Hay'ah in the Khalili Collection of Islamic Art Khalili Collection Islamic Art mss 1164 fol 19b-20a.jpg
Manuscript of al-Mulakhkhas fi al-Hay’ah in the Khalili Collection of Islamic Art
Miscellaneous

Fourteenth Century

Astronomy
Mathematics

Fifteenth Century

Mathematics

Seventeenth century

Mathematics

See also

Related Research Articles

Thābit ibn Qurra, was a polymath known for his work in mathematics, medicine, astronomy, and translation. He lived in Baghdad in the second half of the ninth century during the time of the Abbasid Caliphate.

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<span class="mw-page-title-main">Al-Khwarizmi</span> 9th-century Persian polymath

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al-Battani Islamic astronomer and mathematician (died 929)

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<span class="mw-page-title-main">Al-Qabisi</span> 10th century Arabian astrologer

Abu al-Saqr Abd al-Aziz ibn Uthman ibn Ali al-Qabisi, generally known as Al-Qabisi,, and sometimes known as Alchabiz, Abdelazys, Abdilaziz, was a Muslim astrologer, astronomer, and mathematician.

Muhammad ibn Ibrahim ibn Habib ibn Sulayman ibn Samra ibn Jundab al-Fazari was an Arab philosopher, mathematician and astronomer.

<span class="mw-page-title-main">Kamāl al-Dīn al-Fārisī</span> Persian mathematician (1265–1318)

Kamal al-Din Hasan ibn Ali ibn Hasan al-Farisi or Abu Hasan Muhammad ibn Hasan ) was a Persian Muslim scientist. He made two major contributions to science, one on optics, the other on number theory. Farisi was a pupil of the astronomer and mathematician Qutb al-Din al-Shirazi, who in turn was a pupil of Nasir al-Din Tusi.

<span class="mw-page-title-main">Jaghmini</span> Arab physician, astronomer and author

Mahmūd ibn Muḥammad ibn Umar al-Jaghmini or 'al-Chaghmīnī', or al-Jaghmini, was a 13th or 14th-century Arab physician, astronomer and author of the Qanunshah a short epitome of by Avicenna in Persian, and Mulakhkhas (Summary), a work on astronomy.

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<span class="mw-page-title-main">Astronomy in the medieval Islamic world</span> Period of discovery in the Middle Ages

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<span class="mw-page-title-main">Hindu–Arabic numeral system</span> Most common system for writing numbers

The Hindu–Arabic numeral system is a positional base ten numeral system for representing integers; its extension to non-integers is the decimal numeral system, which is presently the most common numeral system.

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Ibrahim ibn Sinan was a mathematician and astronomer who belonged to a family of scholars originally from Harran in northern Mesopotamia. He was the son of Sinan ibn Thabit and the grandson of Thābit ibn Qurra. Like his grandfather, he belonged to a religious sect of star worshippers known as the Sabians of Harran.

This is a timeline of pure and applied mathematics history. It is divided here into three stages, corresponding to stages in the development of mathematical notation: a "rhetorical" stage in which calculations are described purely by words, a "syncopated" stage in which quantities and common algebraic operations are beginning to be represented by symbolic abbreviations, and finally a "symbolic" stage, in which comprehensive notational systems for formulas are the norm.

The Golden Age of Islam, which saw a flourishing of science, notably mathematics and astronomy, especially during the 9th and 10th centuries, had a notable Indian influence.

Na‘īm ibn Mūsā was a mathematician of the Islamic Golden Age and a pupil of Thabit Ibn Qurra. Na'im was from Baghdad and lived in the second half of the 9th century. He was the son of Muḥammad ibn Mūsā ibn Shākir, the oldest of the three brothers Banu Musa.

Ali ibn Sulayman al-Hashimi, known as al-Hashimi, was an Islamic astronomer and mathematician, who flourished during the late 9th century.

<span class="mw-page-title-main">Al-Adami</span> Astronomer of medieval Islam

ʿAbū ʿAlī al‐Ḥusayn ibn Muḥammad al‐Ādamī was a maker of scientific instruments who wrote an extant work on vertical sundials, Techniques, Walls, and the Making of Sundials. The manuscript, which is held in the Bibliothèque nationale de France, contains tables that enabled the drawing of lines to show any desired angle of latitude. The surviving copy of al-Adami's 10th century manuscript (Arabe 2506,1 dates from the 15th century, which King has suggested was written either by al-Adami or by a contemporary, Sa'id ibn Khafif al-Samarqandi. The tables on folios. 31v–33v were intended to be used in the construction of a vertical sundial.

Yusuf al-Khuri, also known as Yusuf al-Khuri al-Qass, was a Christian priest, physician, mathematician, and translator of the Abbasid era.

References

Citations

  1. 1 2 3 4 5 6 7 Arabic Mathematics at the University of St-Andrews, Scotland
  2. Rashed, R (1994). The development of Arabic mathematics: between arithmetic and algebra. London, England.{{cite book}}: CS1 maint: location missing publisher (link)
  3. 1 2 "Various AP Lists and Statistics". Archived from the original on 28 July 2012. Retrieved 9 November 2006.
  4. Ragep, Sally P. (2007). "Jaghmīnī: Sharaf al‐Dīn Maḥmūd ibn Muḥammad ibn ʿUmar al‐Jaghmīnī al‐Khwārizmī". In Thomas Hockey; et al. (eds.). The Biographical Encyclopedia of Astronomers. New York: Springer. pp. 584–5. ISBN   978-0-387-31022-0. (PDF version)
  5. "Celestial globe". National Museums Scotland. Retrieved 15 October 2020.
  6. Savage-Smith, Emilie (1985). Islamicate Celestial Globes: Their History, Construction, and Use. Washington, D.C.: Smithsonian Institution Press. p. 67.
  7. Savage-Smith, Emilie (1985). Islamicate Celestial Globes: Their History, Construction, and Use. Washington, D.C.: Smithsonian Institution Press. p. 69.
  8. Savage-Smith, Emilie (1985). Islamicate Celestial Globes: Their History, Construction, and Use. Washington, D.C.: Smithsonian Institution Press. p. 43.

Sources