Hàm số bậc ba (Vietnamese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Hàm số bậc ba" in Vietnamese language version.

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Crossley, John; W.-C. Lun, Anthony (1999). The Nine Chapters on the Mathematical Art: Companion and Commentary. Oxford University Press. tr. 176. ISBN 978-0-19-853936-0.
Cooke, Roger (ngày 8 tháng 11 năm 2012). The History of Mathematics. John Wiley & Sons. tr. 63. ISBN 978-1-118-46029-0.
Nemet-Nejat, Karen Rhea (1998). Daily Life in Ancient Mesopotamia. Greenwood Publishing Group. tr. 306. ISBN 978-0-313-29497-6.
Cooke, Roger (2008). Classical Algebra: Its Nature, Origins, and Uses. John Wiley & Sons. tr. 64. ISBN 978-0-470-27797-3.

Høyrup, Jens (1992), “The Babylonian Cellar Text BM 85200 + VAT 6599 Retranslation and Analysis”, Amphora: Festschrift for Hans Wussing on the Occasion of his 65th Birthday, Birkhäuser, tr. 315–358, doi:10.1007/978-3-0348-8599-7_16, ISBN 978-3-0348-8599-7
Berggren, J. L. (1990), “Innovation and Tradition in Sharaf al-Dīn al-Ṭūsī's Muʿādalāt”, Journal of the American Oriental Society, 110 (2): 304–309, doi:10.2307/604533, JSTOR 604533

Berggren, J. L. (1990), “Innovation and Tradition in Sharaf al-Dīn al-Ṭūsī's Muʿādalāt”, Journal of the American Oriental Society, 110 (2): 304–309, doi:10.2307/604533, JSTOR 604533

R. N. Knott and the Plus Team (ngày 4 tháng 11 năm 2013), “The life and numbers of Fibonacci”, Plus MagazineQuản lý CS1: sử dụng tham số tác giả (liên kết)

J. J. O'Connor and E. F. Robertson (1999), Omar Khayyam, MacTutor History of Mathematics archive, states, "Khayyam himself seems to have been the first to conceive a general theory of cubic equations."

In O'Connor, John J.; Robertson, Edmund F., “Omar Khayyam”, Bộ lưu trữ lịch sử toán học MacTutor, Đại học St. Andrews one may read This problem in turn led Khayyam to solve the cubic equation $x 3 + 200 x = 20 x 2 + 2000$ and he found a positive root of this cubic by considering the intersection of a rectangular hyperbola and a circle. An approximate numerical solution was then found by interpolation in trigonometric tables. The then in the last assertion is erroneous and should, at least, be replaced by also. The geometric construction was perfectly suitable for Omar Khayyam, as it occurs for solving a problem of geometric construction. At the end of his article he says only that, for this geometrical problem, if approximations are sufficient, then a simpler solution may be obtained by consulting trigonometric tables. Textually: If the seeker is satisfied with an estimate, it is up to him to look into the table of chords of Almagest, or the table of sines and versed sines of Mothmed Observatory. This is followed by a short description of this alternate method (seven lines).
O'Connor, John J.; Robertson, Edmund F., “Sharaf al-Din al-Muzaffar al-Tusi”, Bộ lưu trữ lịch sử toán học MacTutor, Đại học St. Andrews