Тэарэма Піфагора (Belarusian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Тэарэма Піфагора" in Belarusian language version.

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archive.org

(Euclid 1956, p. 351) С. 351 Euclid (1956). The Thirteen Books of Euclid's Elements, Translated from the Text of Heiberg, with Introduction and Commentary. Vol. 1 (Books I and II). Перакладчык Heath, Thomas L. (Reprint of 2nd (1925) ed.). Dover. On-line text at archive.org
Обсуждение исторических фактов приведено в (Euclid 1956, p. 351) С. 351 Euclid (1956). The Thirteen Books of Euclid's Elements, Translated from the Text of Heiberg, with Introduction and Commentary. Vol. 1 (Books I and II). Перакладчык Heath, Thomas L. (Reprint of 2nd (1925) ed.). Dover. On-line text at archive.org
WS Massey (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces". The American Mathematical Monthly. 90 (10). Mathematical Association of America: 697–701. doi:10.2307/2323537. JSTOR 2323537.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)

books.google.com

(Euclid 1956, p. 351) С. 351 Euclid (1956). The Thirteen Books of Euclid's Elements, Translated from the Text of Heiberg, with Introduction and Commentary. Vol. 1 (Books I and II). Перакладчык Heath, Thomas L. (Reprint of 2nd (1925) ed.). Dover. On-line text at archive.org
(Heath 1921, Vol I, p. 144) Heath, Sir Thomas (1921). "The 'Theorem of Pythagoras'". A History of Greek Mathematics (2 Vols.) (Dover Publications, Inc. (1981) ed.). Clarendon Press, Oxford. pp. 144 ff. ISBN 0-486-24073-8.
Обсуждение исторических фактов приведено в (Euclid 1956, p. 351) С. 351 Euclid (1956). The Thirteen Books of Euclid's Elements, Translated from the Text of Heiberg, with Introduction and Commentary. Vol. 1 (Books I and II). Перакладчык Heath, Thomas L. (Reprint of 2nd (1925) ed.). Dover. On-line text at archive.org
Asger Aaboe (1997). Episodes from the early history of mathematics. Mathematical Association of America. p. 51. ISBN 0883856131. ...it is not until Euclid that we find a logical sequence of general theorems with proper proofs.
Lawrence S. Leff (2005-05-01). cited work. Barron's Educational Series. p. 326. ISBN 0764128922.
Howard Whitley Eves (1983). "§4.8:...generalization of Pythagorean theorem". Great moments in mathematics (before 1650). Mathematical Association of America. p. 41. ISBN 0883853108.
Judith D. Sally, Paul Sally (2007-12-21). "Exercise 2.10 (ii)". Cited work. p. 62. ISBN 0821844032.
For the details of such a construction, see George Jennings (1997). "Figure 1.32: The generalized Pythagorean theorem". Modern geometry with applications: with 150 figures (3rd ed.). Springer. p. 23. ISBN 038794222X.
Arlen Brown, Carl M. Pearcy (1995). "Item C: Norm for an arbitrary n-tuple ...". An introduction to analysis. Springer. p. 124. ISBN 0387943692. See also pages 47-50.
Alfred Gray, Elsa Abbena, Simon Salamon (2006). Modern differential geometry of curves and surfaces with Mathematica (3rd ed.). CRC Press. p. 194. ISBN 1584884487.{{cite book}}: Папярэджанні CS1: розныя назвы: authors list (спасылка)
Rajendra Bhatia (1997). Matrix analysis. Springer. p. 21. ISBN 0387948465.
Stephen W. Hawking (2005). cited work. p. 4. ISBN 0762419229.
Eric W. Weisstein (2003). CRC concise encyclopedia of mathematics (2nd ed.). p. 2147. ISBN 1584883472. The parallel postulate is equivalent to the Equidistance postulate, Playfair axiom, Proclus axiom, the Triangle postulate and the Pythagorean theorem.
Alexander R. Pruss (2006). The principle of sufficient reason: a reassessment. Cambridge University Press. p. 11. ISBN 052185959X. We could include...the parallel postulate and derive the Pythagorean theorem. Or we could instead make the Pythagorean theorem among the other axioms and derive the parallel postulate.
Barrett O'Neill (2006). "Exercise 4". Elementary differential geometry (2nd ed.). Academic Press. p. 441. ISBN 0120887355.
Saul Stahl (1993). "Theorem 8.3". The Poincaré half-plane: a gateway to modern geometry. Jones & Bartlett Learning. p. 122. ISBN 086720298X.
Jane Gilman (1995). "Hyperbolic triangles". Two-generator discrete subgroups of PSL(2,R). American Mathematical Society Bookstore. ISBN 0821803611.
Tai L. Chow (2000). Mathematical methods for physicists: a concise introduction. Cambridge University Press. p. 52. ISBN 0521655447.(недаступная спасылка)
Although a cross-product involving n − 1 vectors can be found in n dimensions, a cross-product involving only two vectors can be found only in 3 dimensions and in 7 dimensions. See Pertti Lounesto (2001). "§7.4 Cross product of two vectors". Clifford algebras and spinors (2nd ed.). Cambridge University Press. p. 96. ISBN 0521005515.(недаступная спасылка)
Francis Begnaud Hildebrand (1992). Methods of applied mathematics (Reprint of Prentice-Hall 1965 2nd ed.). Courier Dover Publications. p. 24. ISBN 0486670023.
Lawrence S. Leff (2005). PreCalculus the Easy Way (7th ed.). Barron's Educational Series. p. 296. ISBN 0764128922.

doi.org

Aydin Sayili (March 1960). "Thâbit ibn Qurra's Generalization of the Pythagorean Theorem". Isis. 51 (1): 35–37. doi:10.1086/348837. ISSN 0021-1753. JSTOR 227603.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)
Victor Pambuccian (December 2010). "Maria Teresa Calapso's Hyperbolic Pythagorean Theorem". The Mathematical Intelligencer. 32 (4): 2. doi:10.1007/s00283-010-9169-0.
WS Massey (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces". The American Mathematical Monthly. 90 (10). Mathematical Association of America: 697–701. doi:10.2307/2323537. JSTOR 2323537.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)

jstor.org

Kurt Von Fritz (April 1945). "The Discovery of Incommensurability by Hippasus of Metapontum". The Annals of Mathematics, Second Series. 46 (2). Annals of Mathematics: 242–264. JSTOR 1969021.
Aydin Sayili (March 1960). "Thâbit ibn Qurra's Generalization of the Pythagorean Theorem". Isis. 51 (1): 35–37. doi:10.1086/348837. ISSN 0021-1753. JSTOR 227603.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)
WS Massey (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces". The American Mathematical Monthly. 90 (10). Mathematical Association of America: 697–701. doi:10.2307/2323537. JSTOR 2323537.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)

st-and.ac.uk

www-groups.dcs.st-and.ac.uk

History topic: Pythagoras’s theorem in Babylonian mathematics Архівавана 6 чэрвеня 2011.

synologia.ru

Наука, техническая и военная мысль, здравоохранение и образование // Духовная культура Китая: энциклопедия в 5 томах / М. Л. Титаренко. — М.: Восточная литература РАН, 2009. — Т. 5. — С. 939-941. — 1055 с. — ISBN 9785020184299.

web.archive.org

History topic: Pythagoras’s theorem in Babylonian mathematics Архівавана 6 чэрвеня 2011.

worldcat.org

Aydin Sayili (March 1960). "Thâbit ibn Qurra's Generalization of the Pythagorean Theorem". Isis. 51 (1): 35–37. doi:10.1086/348837. ISSN 0021-1753. JSTOR 227603.{{cite journal}}: Папярэджанні CS1: date і year (спасылка)