References analysis of the Wikipedia article "Geometry" in the English version

archive.org

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(Boyer 1991, "Egypt" p. 19) Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

(Boyer 1991, "Ionia and the Pythagoreans" p. 43) Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

Eves, Howard, An Introduction to the History of Mathematics, Saunders, 1990, ISBN 0-03-029558-0.

(Boyer 1991, "The Age of Plato and Aristotle" p. 92) Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

(Boyer 1991, "Euclid of Alexandria" p. 119) Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

(Boyer 1991, "Euclid of Alexandria" p. 104) Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

Howard Eves, An Introduction to the History of Mathematics, Saunders, 1990, ISBN 0-03-029558-0 p. 141: "No work, except The Bible, has been more widely used...."

Rāshid, Rushdī (1994). The development of Arabic mathematics : between arithmetic and algebra. Boston Studies in the Philosophy of Science. Vol. 156. p. 35. doi:10.1007/978-94-017-3274-1. ISBN 978-0-7923-2565-9. OCLC 29181926.

(Boyer 1991, "The Arabic Hegemony" pp. 241–242) "Omar Khayyam (c. 1050–1123), the "tent-maker," wrote an Algebra that went beyond that of al-Khwarizmi to include equations of third degree. Like his Arab predecessors, Omar Khayyam provided for quadratic equations both arithmetic and geometric solutions; for general cubic equations, he believed (mistakenly, as the 16th century later showed), arithmetic solutions were impossible; hence he gave only geometric solutions. The scheme of using intersecting conics to solve cubics had been used earlier by Menaechmus, Archimedes, and Alhazan, but Omar Khayyam took the praiseworthy step of generalizing the method to cover all third-degree equations (having positive roots). .. For equations of higher degree than three, Omar Khayyam evidently did not envision similar geometric methods, for space does not contain more than three dimensions, ... One of the most fruitful contributions of Arabic eclecticism was the tendency to close the gap between numerical and geometric algebra. The decisive step in this direction came much later with Descartes, but Omar Khayyam was moving in this direction when he wrote, "Whoever thinks algebra is a trick in obtaining unknowns has thought it in vain. No attention should be paid to the fact that algebra and geometry are different in appearance. Algebras are geometric facts which are proved."". Boyer, C.B. (1991) [1989]. A History of Mathematics (Second edition, revised by Uta C. Merzbach ed.). New York: Wiley. ISBN 978-0-471-54397-8.

David Berlinski (2014). The King of Infinite Space: Euclid and His Elements. Basic Books. ISBN 978-0-465-03863-3.

John Casey (1885). Analytic Geometry of the Point, Line, Circle, and Conic Sections.

Linnaeus Wayland Dowling (1917). Projective Geometry. McGraw-Hill book Company, Incorporated. p. 10.

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Arturo Sangalli (2009). Pythagoras' Revenge: A Mathematical Mystery. Princeton University Press. p. 57. ISBN 978-0-691-04955-7.

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