On the Composition of Ratios

E863267

On the Composition of Ratios is a mathematical treatise by Thabit ibn Qurra that develops and extends Greek theories of ratios and proportions within the framework of early Islamic mathematics.

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Label Occurrences
On the Composition of Ratios canonical 1

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Statements (42)

Predicate Object
instanceOf mathematical treatise ⓘ
medieval scientific text ⓘ
work of mathematics ⓘ
aimsTo extend Greek theories of ratios and proportions ⓘ
associatedWith House of Wisdom in Baghdad ⓘ
linked to: House of Wisdom
author Thabit ibn Qurra ⓘ
buildsUpon Greek theories of proportions ⓘ
Greek theories of ratios ⓘ
context early Islamic mathematical scholarship ⓘ
contributedTo development of ratio theory in Islamic mathematics ⓘ
transmission of Greek mathematics into Arabic tradition ⓘ
discipline history of mathematics ⓘ
era 9th century ⓘ
field geometry ⓘ
mathematics ⓘ
number theory ⓘ
focusesOn composition of ratios ⓘ
generalization of proportional relationships ⓘ
operations on ratios ⓘ
genre mathematical treatise ⓘ
historicalPeriod Islamic Golden Age ⓘ
influenced later Islamic mathematicians studying ratios ⓘ
influencedBy Elements by Euclid ⓘ
linked to: Euclid's Elements

Euclidean theory of proportion ⓘ
language Arabic ⓘ
mainSubject Greek mathematics ⓘ
Islamic mathematics ⓘ
proportions ⓘ
ratios ⓘ
theory of ratios ⓘ
partOf corpus of Thabit ibn Qurra ⓘ
preservedAs manuscript copies in Arabic ⓘ
region Abbasid Caliphate ⓘ
relatedTo arithmetical ratios ⓘ
geometrical ratios ⓘ
theory of proportionality ⓘ
relatedWork other mathematical treatises by Thabit ibn Qurra ⓘ
works of Euclid on proportion ⓘ
linked to: Euclid's Elements
scholarlyReception studied in history of mathematics ⓘ
tradition Hellenistic mathematical tradition in Arabic translation ⓘ
typeOfWork theoretical mathematics text ⓘ
usedIn medieval mathematical education in the Islamic world ⓘ

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Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.

Thabit ibn Qurra → notableWork → On the Composition of Ratios ⓘ