Revisiting Al-Samaw’al’s table of binomial coefficients: Greek inspiration, diagrammatic reasoning and mathematical induction-Reference-Cited by-同舟云学术

Revisiting Al-Samaw’al’s table of binomial coefficients: Greek inspiration, diagrammatic reasoning and mathematical induction

Published:2015-06-02 Issue:6 Volume:69 Page:537-576
ISSN:0003-9519
Container-title:Archive for History of Exact Sciences
language:en
Short-container-title:Arch. Hist. Exact Sci.

Author:

Bajri Sanaa,Hannah John,Montelle Clemency

Publisher

Springer Science and Business Media LLC

Subject

History and Philosophy of Science,Mathematics (miscellaneous)

Link

http://link.springer.com/content/pdf/10.1007/s00407-015-0156-x.pdf

Reference45 articles.

1. Abū Kāmil. 2012. Algébre et analyse diophantienne. In Rashed, R. (ed.) Berlin: de Gruyter.

2. Acerbi, F. 2000. Plato: Parmenides 149a7-c3. A proof by complete induction? Archive for History of Exact Sciences 55: 57–76.

3. Ahmad, S., and R. Rashed. 1972. Al-Bāhir en Algèbre d’As-Samaw’al. Imp. de l’Université de Damas.

4. Al-Khwārizmī 2009. Al-Khwārizmī: The beginnings of algebra. In History of science and philosophy in classical Islam, Rashed, R. (ed.) London: SAQI.

5. Anbouba, A. 1961. “Mukhtārāt min Kitāb al-Bāhir”, al-Mashriq, 61–108.

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1. Plate Section;An Invitation to Combinatorics;2021-07-22

2. Index;An Invitation to Combinatorics;2021-07-22

3. Bibliography;An Invitation to Combinatorics;2021-07-22

4. Complete Solutions for Selected Problems;An Invitation to Combinatorics;2021-07-22

5. Short Answers for Selected Problems;An Invitation to Combinatorics;2021-07-22