Tham khảo Lý_thuyết

Tham khảo Lý_thuyết_số

Đỗ Đức Giáo, Toán Rời rạc, Nhà xuất bản Giáo dục, 2005.

Apostol, Tom M. (1976). Introduction to analytic number theory. Undergraduate texts in mathematics. Springer. ISBN 978-0-387-90163-3.
Apostol, Tom M. (27 tháng 3 năm 2020). “An introduction to the theory of numbers”. (Review of Hardy & Wright.) Mathematical Reviews (MathSciNet) MR0568909. American Mathematical Society. (Subscription needed)
Becker, Oskar (1936). “Die Lehre von Geraden und Ungeraden im neunten Buch der euklidischen Elemente”. Quellen und Studien zur Geschichte der Mathematik, Astronomie und Physik. Abteilung B:Studien (bằng tiếng Đức) (Berlin: J. Springer Verlag) 3: 533–53.
Boyer, Carl Benjamin; Merzbach, Uta C. (1991) [1968]. A History of Mathematics (ấn bản 2). New York: Wiley. ISBN 978-0-471-54397-8. 1968 edition at Google books
Clark, Walter Eugene (trans.) (1930). The Āryabhaṭīya of Āryabhaṭa: An ancient Indian work on mathematics and astronomy. University of Chicago Press.
Colebrooke, Henry Thomas (1817). Algebra, with arithmetic and mensuration, from the Sanscrit of Brahmegupta and Bháscara. London: J. Murray.
Davenport, Harold; Montgomery, Hugh L. (2000). Multiplicative number theory. Graduate texts in mathematics 74 (ấn bản 3). Springer. ISBN 978-0-387-95097-6.
Edwards, Harold M. (tháng 11 năm 1983). “Euler and quadratic reciprocity”. Mathematics Magazine (Mathematical Association of America) 56 (5): 285–291. JSTOR 2690368. doi:10.2307/2690368. Bảo trì CS1: Ngày và năm (link)
Edwards, Harold M. (2000) [1977]. Fermat's Last Theorem: a genetic introduction to algebraic number theory. Graduate texts in mathematics 50 . Springer Verlag. ISBN 978-0-387-95002-0.
Fermat, Pierre de (1679). Varia Opera Mathematica (bằng tiếng Pháp & Latin). Toulouse: Joannis Pech. Bảo trì CS1: Ngôn ngữ không rõ (link)
Friberg, Jöran (tháng 8 năm 1981). “Methods and traditions of Babylonian mathematics: Plimpton 322, Pythagorean triples and the Babylonian triangle parameter equations”. Historia Mathematica (Elsevier) 8 (3): 277–318. doi:10.1016/0315-0860(81)90069-0. Bảo trì CS1: Ngày và năm (link)
von Fritz, Kurt (2004). “The discovery of incommensurability by Hippasus of Metapontum”. Trong Christianidis, J. Classics in the History of Greek Mathematics. Berlin: Kluwer (Springer). ISBN 978-1-4020-0081-2.
Gauss, Carl Friedrich; Waterhouse, William C. (trans.) (1966) [1801]. Disquisitiones Arithmeticae. Springer. ISBN 978-0-387-96254-2.
Goldfeld, Dorian M. (2003). “Elementary proof of the prime number theorem: a historical perspective” (PDF).
Goldstein, Catherine; Schappacher, Norbert (2007). “A book in search of a discipline”. Trong Goldstein, C.; Schappacher, N.; Schwermer, Joachim. The Shaping of Arithmetic after Gauss' "Disquisitiones Arithmeticae". Berlin & Heidelberg: Springer. tr. 3–66. ISBN 978-3-540-20441-1.
Granville, Andrew (2008). “Analytic number theory”. Trong Gowers, Timothy; Barrow-Green, June; Leader, Imre. The Princeton Companion to to Mathematics. Princeton University Press. ISBN 978-0-691-11880-2.
Porphyry; Guthrie, K. S. (trans.) (1920). Life of Pythagoras. Alpine, New Jersey: Platonist Press.
Guthrie, Kenneth Sylvan (1987). The Pythagorean Sourcebook and Library. Grand Rapids, Michigan: Phanes Press. ISBN 978-0-933999-51-0.
Hardy, Godfrey Harold; Wright, E. M. (2008) [1938]. An introduction to the theory of numbers . Oxford University Press. ISBN 978-0-19-921986-5. MR 2445243.
Heath, Thomas L. (1921). A History of Greek Mathematics, Volume 1: From Thales to Euclid. Oxford: Clarendon Press.
Hopkins, J. F. P. (1990). “Geographical and navigational literature”. Trong Young, M. J. L.; Latham, J. D.; Serjeant, R. B. Religion, learning and science in the `Abbasid period. The Cambridge history of Arabic literature. Cambridge University Press. ISBN 978-0-521-32763-3.
Huffman, Carl A. (ngày 8 tháng 8 năm 2011). Zalta, Edward N., biên tập. “Pythagoras”. Stanford Encyclopaedia of Philosophy . Truy cập ngày 7 tháng 2 năm 2012.
Iwaniec, Henryk; Kowalski, Emmanuel (2004). Analytic number theory. American Mathematical Society Colloquium Publications 53. Providence, RI,: American Mathematical Society. ISBN 0-8218-3633-1.
Plato; Jowett, Benjamin (trans.) (1871). Theaetetus.
Lam, Lay Yong; Ang, Tian Se (2004). Fleeting Footsteps: Tracing the conception of arithmetic and algebra in ancient China . Singapore: World Scientific. ISBN 978-981-238-696-0. Bảo trì CS1: Văn bản dư (link)
Mahoney, M. S. (1994). The mathematical career of Pierre de Fermat, 1601–1665 (ấn bản 2). Princeton University Press. ISBN 978-0-691-03666-3.
Montgomery, Hugh L.; Vaughan, Robert C. (2007). Multiplicative number theory: I, Classical Theory,. Cambridge University Press. ISBN 978-0-521-84903-6.
Morrow, Glenn Raymond (trans., ed.); Proclus (1992). A commentary on Book 1 of Euclid's Elements. Princeton University Press. ISBN 978-0-691-02090-7.
Mumford, David (tháng 3 năm 2010). “Mathematics in India: reviewed by David Mumford” (PDF). Notices of the American Mathematical Society 57 (3): 387. ISSN 1088-9477.
Neugebauer, Otto E. (1969). The exact sciences in antiquity . New York: Dover Publications. ISBN 978-0-486-22332-2.
Neugebauer, Otto E.; Sachs, Abraham Joseph; Götze, Albrecht (1945). Mathematical cuneiform texts. American Oriental Series 29. American Oriental Society etc.
O'Grady, Patricia (tháng 9 năm 2004). “Thales of Miletus”. The Internet Encyclopaedia of Philosophy. Truy cập ngày 7 tháng 2 năm 2012. Bảo trì CS1: Ngày và năm (link)
Pingree, David; Ya'qub, ibn Tariq (1968). “The fragments of the works of Ya'qub ibn Tariq”. Journal of Near Eastern Studies (University of Chicago Press) 26.
Pingree, D.; al-Fazari (1970). “The fragments of the works of al-Fazari”. Journal of Near Eastern Studies (University of Chicago Press) 28.
Plofker, Kim (2008). Mathematics in India. Princeton University Press. ISBN 978-0-691-12067-6.
Qian, Baocong biên tập (1963). Suanjing shi shu (Ten mathematical classics) (bằng tiếng Trung). Beijing: Zhonghua shuju.
Rashed, Roshdi (1980). “Ibn al-Haytham el le théorème de Wilson”. Archive for History of Exact Sciences 22 (4): 305–321. doi:10.1007/BF00717654.
Robson, Eleanor (2001). “Neither Sherlock Holmes nor Babylon: a reassessment of Plimpton 322” (PDF). Historia Mathematica (Elsevier) 28 (28): 167–206. doi:10.1006/hmat.2001.2317.
Sachau, Eduard (1888). Alberuni's India: An account of the religion, philosophy, literature, geography, chronology, astronomy and astrology of India, Vol. 1. London: Kegan, Paul, Trench, Trübner & Co. |tên 2= thiếu |họ 2= trong Authors list (trợ giúp)
Serre, Jean-Pierre (1996) [1973]. A course in arithmetic. Graduate texts in mathematics 7. Springer. ISBN 978-0-387-90040-7.
Smith, D. E. (1958). History of Mathematics, Vol I. New York: Dover Publications.
Tannery, Paul; Henry, Charles (eds.); Fermat, Pierre de (1891). Oeuvres de Fermat. (4 Vols.) (bằng tiếng Pháp & Latin). Paris: Imprimerie Gauthier-Villars et Fils. Bảo trì CS1: Ngôn ngữ không rõ (link) Volume 1 Volume 2 Volume 3 Volume 4 (1912)
Iamblichus; Taylor, Thomas (trans.) (1818). Life of Pythagoras or, Pythagoric life. London: J. M. Watkins. For other editions, see Iamblichus#List of editions and translations
Truesdell, C. A. (1984). “Leonard Euler, supreme geometer”. Trong Hewlett, John (trans.). Leonard Euler, Elements of Algebra (ấn bản 5). New York: Springer-Verlag. ISBN 978-0-387-96014-2. This Google books preview of Elements of algebra lacks Truesdell's intro, which is reprinted (slightly abridged) in the following book:
Truesdell, C. A. (2007). “Leonard Euler, supreme geometer”. Trong Dunham, William. The Genius of Euler: reflections on his life and work. Volume 2 of MAA tercentenary Euler celebration. New York: Mathematical Association of America. ISBN 978-0-88385-558-4.
Varadarajan, V. S. (2006). Euler through time: a new look at old themes. American Mathematical Society. ISBN 978-0-8218-3580-7.
Vardi, Ilan (tháng 4 năm 1998). “Archimedes' cattle problem” (PDF). American Mathematical Monthly 105 (4): 305–319. doi:10.2307/2589706.
van der Waerden, Bartel L.; Dresden, Arnold (trans) (1961). Science Awakening. Vol. 1 or Vol 2. New York: Oxford University Press.
Weil, André (1984). Number theory: an approach through history – from Hammurapi to Legendre,. Boston: Birkhäuser. ISBN 978-0-8176-3141-3.

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