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- 2016. «Algebraic Number Fields: Second Edition». bookstore.ams.org. Consultado el 22 de abril de 2016. «Discovering Modern Set Theory. I: The Basics»…31 kB (411 palabras) - 22:36 9 abr 2020
- Princeton Companion to Mathematics (Princeton University Press) . Eric Bach; Jeffrey Shallit (1996). Algorithmic Number Theory, Volume 1: Efficient Algorithms…6 kB (507 palabras) - 08:15 13 dic 2022
49—65. Montgomery, Hugh L. Topics in multiplicative number theory. Lecture Notes in Mathematics, Vol. 227. Springer-Verlag, Berlin-New York, 1971. ix+178…3 kB (364 palabras) - 20:54 9 mar 2024- ISBN 0-88275-418-1. Nathanson, Melvyn B. (1996). Additive Number Theory: The Classical Bases. Graduate Texts in Mathematics 164. Springer-Verlag. ISBN 0-387-94656-X. …5 kB (653 palabras) - 12:01 17 oct 2022
number of variables", Mathematics of operations research, Vol 8, No 8, November 1983 Factoring integers with elliptic curves. Annals of Mathematics,…7 kB (671 palabras) - 13:55 25 dic 2023- predicates in the theory of constructive ordinals (second paper), American Journal of Mathematics 77 (1955), pp. 405–428; and Hierarchies of number-theoretic…19 kB (2553 palabras) - 18:45 8 oct 2023
Particles: mathematics, physics and philosophy, Dordrecht, Kluwer, 1989 (texto introductorio) ------, Alexei A. Panchishkin. Introduction to Number theory, Springer…8 kB (692 palabras) - 19:14 15 feb 2024
(2020a). «Bi-unitary multiperfect numbers, I». Notes on Number Theory and Discrete Mathematics 26 (1): 93-171. doi:10.7546/nntdm.2020.26.1.93-171. Haukkanen…17 kB (1699 palabras) - 07:41 11 dic 2023- de 2010. Consultado el 17 de enero de 2022. «Number Theory Faculty Research, Department of Mathematics, University of Illinois at Urbana-Champaign».…6 kB (708 palabras) - 10:29 22 abr 2024
- Progress in Mathematics 85. Boston: Birkhäuser. pp. 395-403. ISBN 0-8176-3481-9. Nathanson, Melvyn B. (1996). Additive Number Theory: Inverse Problems…3 kB (367 palabras) - 02:53 11 mar 2024
Association for Women in Mathematics. Archivado desde el original el 30 de mayo de 2016. «Women in Number Theory». Women in Number Theory. Consultado el 3 de…11 kB (1203 palabras) - 09:20 13 oct 2023
Apostol, Tom M. (1976). Introduction to analytic number theory. Undergraduate Texts in Mathematics. Springer. ISBN 978-0-387-90163-3. Consultado el 28…50 kB (6250 palabras) - 13:27 19 abr 2024- Combinatorial Number Theory 2: A04 .. Sun, Zhi-Wei (2008), «On sums of binomial coefficients and their applications», Discrete Mathematics 308 (18): 4231-4245…3 kB (316 palabras) - 13:35 19 sep 2022
Robert C. Vaughan (2007). Multiplicative number theory I. Classical theory. Cambridge tracts in advanced mathematics 97. pp. 536-537. ISBN 0-521-84903-9. …2 kB (156 palabras) - 08:35 22 ene 2024
number theory I. Dordrecht: Springer-Verlag. pp. 110. ISBN 1-4020-4215-9. Sándor, József; Crstici, Borislav, eds. (2004). Handbook of number theory IO…4 kB (423 palabras) - 20:30 29 oct 2023
Charles N. (1993). «Sums of divisors and Egyptian fractions». Journal of Number Theory 44 (3): 328-339. MR 1233293. Zbl 0781.11015. doi:10.1006/jnth.1993.1057…9 kB (1070 palabras) - 18:50 31 mar 2023
Marcolli, Matilde (2004). «Renormalization and motivic Galois theory». International Mathematics Research Notices (en inglés) 2004 (76): 4073. Bibcode:2004math…18 kB (1821 palabras) - 00:45 8 ene 2023
to Analytic Number Theory, (1976) Springer-Verlag, New York. ISBN 0-387-90163-9 Modular Functions and Dirichlet Series in Number Theory, (1990) Springer-Verlag…5 kB (417 palabras) - 21:33 24 dic 2023
[6] The influence of computers in the development of number theory. In: Computational Mathematics with Applications. Band 8, 1982, S. 75–93. Factoring…6 kB (767 palabras) - 06:12 3 abr 2024- OCLC 256778332. Brent, Richard P. (1999). «Factorization of the tenth Fermat number». Mathematics of Computation 68 (225): 429-451. doi:10.1090/S0025-5718-99-00992-8…7 kB (650 palabras) - 19:17 19 ago 2023
- if the Document is in part a textbook of mathematics, a Secondary Section may not explain any mathematics.) The relationship could be a matter of historical
- «The elegance of a mathematical theorem is directly proportional to the number of independent ideas one can see in the theorem and inversely proportional