Number (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Number" in English language version.

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academia.edu (Global: 121^st place; English: 142^nd place)

Nath, R. (April 2012). "The Mighty Zero" (PDF). Science Reporter: 19–22. Retrieved 20 October 2025.
Zhmud, Leonid (29 August 2019). Schimmelpfennig, L. (ed.). "From Number Symbolism to Arithmology". Zahlen- und Buchstabensysteme im Dienste religiöser Bildung. 25. Tübingen: Seraphim: 45. ISBN 978-3-16-156930-2.

ams.org (Global: 451^st place; English: 277^th place)

Conrey, J. B. (March 2003). "The Riemann Hypothesis" (PDF). Notices of the American Mathematical Society. 50 (3): 341–353. Retrieved 23 October 2025.
Ziegler, Günter M. (April 2004). "The Great Prime Number Record Races" (PDF). Monthly Notices of the American Mathematical Society. 51 (4). Retrieved 26 October 2025.

aps.org (Global: 1,503^rd place; English: 1,378^th place)

physics.aps.org

Avella, Alessio (24 January 2022). "Quantum Mechanics Must Be Complex". Physics. 15 7. American Physical Society. Bibcode:2022PhyOJ..15....7A. doi:10.1103/Physics.15.7. hdl:11696/75499. Retrieved 22 October 2025.

archive.org (Global: 6^th place; English: 6^th place)

Descartes, René (1954) [1637]. La Géométrie: The Geometry of René Descartes with a facsimile of the first edition. Dover Publications. ISBN 0-486-60068-8. Retrieved 20 April 2011.{{cite book}}: CS1 maint: ignored ISBN errors (link)
Selin, Helaine, ed. (2000). Mathematics across cultures: the history of non-Western mathematics. Kluwer Academic Publishers. p. 412. ISBN 0-7923-6481-3.
Suppes, Patrick (1972). Axiomatic Set Theory. Courier Dover Publications. p. 1. ISBN 0-486-61630-4.

arxiv.org (Global: 69^th place; English: 59^th place)

Rojo-Garibaldia, Berenice; et al. (March 2021). "Non-power positional number representation systems, bijective numeration, and the Mesoamerican discovery of zero". Heliyon. 7 (3) e06580. arXiv:2005.10207. Bibcode:2021Heliy...706580R. doi:10.1016/j.heliyon.2021.e06580. PMC 8022160. PMID 33851058.
Lagarias, Jeffrey C. (19 July 2013). "Euler's constant: Euler's work and modern developments". Bulletin of the American Mathematical Society. 50 (4): 527–628. arXiv:1303.1856. doi:10.1090/S0273-0979-2013-01423-X. ISSN 0273-0979.
Saniga, Metod; Holweck, Frédéric; Pracna, Petr (2015). "From Cayley-Dickson Algebras to Combinatorial Grassmannians". Mathematics. 3 (4). MDPI AG: 1192–1221. arXiv:1405.6888. doi:10.3390/math3041192. ISSN 2227-7390.

books.google.com (Global: 3^rd place; English: 3^rd place)

Hodgkin, Luke (2 June 2005). A History of Mathematics: From Mesopotamia to Modernity. OUP Oxford. pp. 85–88. ISBN 978-0-19-152383-0. Archived from the original on 4 February 2019. Retrieved 16 May 2017.
Puttaswamy, T. K. (2012). "The Mathematical Accomplishments of Ancient Indian Mathematics". In Selin, Helaine (ed.). Mathematics across cultures: the history of non-western mathematics. Dordrecht: Springer Science & Business Media. pp. 409–422. ISBN 978-94-011-4301-1.
Marshack, Alexander (1971). The roots of civilization; the cognitive beginnings of man's first art, symbol, and notation (1st ed.). New York: McGraw-Hill. ISBN 0-07-040535-2. OCLC 257105.
Burgin, Mark (2022). Trilogy of Numbers and Arithmetic - Book 1: History of Numbers and Arithmetic: An Information Perspective. Singapore: World Scientific Publishing Company. pp. 2–3. ISBN 978-981-12-3685-3.
Thiam, Thierno; Rochon, Gilbert (2019). Sustainability, Emerging Technologies, and Pan-Africanism. Germany: Springer International Publishing. p. 164. ISBN 978-3-030-22180-5.
Ore, Øystein (1988). Number theory and its history. New York: Dover. ISBN 0-486-65620-9. OCLC 17413345.
Arndt, Jörg; Haenel, Christoph (2001). Pi - Unleashed. Springer Science & Business Media. p. 167. ISBN 978-3-540-66572-4.
Bulliet, Richard; Crossley, Pamela; Headrick, Daniel; Hirsch, Steven; Johnson, Lyman (2010). The Earth and Its Peoples: A Global History. Vol. 1. Cengage Learning. p. 192. ISBN 978-1-4390-8474-8. Archived from the original on 28 January 2017. Retrieved 16 May 2017. Indian mathematicians invented the concept of zero and developed the 'Arabic' numerals and system of place-value notation used in most parts of the world today
Pranoto, Iwan; Nair, Ranjit (2020). "Zero". In Nair, Rukmini Bhaya; deSouza, Peter Ronald (eds.). Keywords for India: A Conceptual Lexicon for the 21st Century. Bloomsbury Publishing. pp. 73–74. ISBN 978-1-3500-3925-4.
Riviere, Jim E. (2025). Zero – Much to Do About Nothing?. Springer Nature. pp. 12, 22–23. ISBN 978-3-031-82998-7.
Kiely, Robert (2022). "Numbers and the Classical Maya". Numbers: A Cultural History. Bloomsbury Publishing USA. ISBN 979-8-216-12409-2.
Sen, Syamal K.; Agarwal, Ravi P. (2015). Zero: A Landmark Discovery, the Dreadful Void, and the Ultimate Mind. Academic Press. p. 95. ISBN 978-0-12-804624-1.
Toeplitz, Otto (2024). The Calculus: A Genetic Approach. University of Chicago Press. pp. 16–17. ISBN 978-0-226-80669-3.
Pedersen, Olaf (2010). Jones, Alexander (ed.). A Survey of the Almagest: With Annotation and New Commentary by Alexander Jones. Sources and Studies in the History of Mathematics and Physical Sciences: Mathematics and Statistics. Springer Science & Business Media. ISBN 978-0-387-84826-6.
Curtis, Todd A. (2024). Greek and Latin Roots of Medical and Scientific Terminologies. John Wiley & Sons. ISBN 978-1-118-35863-4.
Mosshammer, Alden A. (2008). The Easter Computus and the Origins of the Christian Era. Oxford Early Christian Studies. OUP Oxford. pp. 8, 33. ISBN 978-0-19-954312-0.
Agarwal, Ravi P. (2024). Mathematics Before and After Pythagoras: Exploring the Foundations and Evolution of Mathematical Thought. Springer Nature. pp. 46–47. ISBN 978-3-031-74224-8.
Pycior, Helena M. (1997). Symbols, Impossible Numbers, and Geometric Entanglements: British Algebra Through the Commentaries on Newton's Universal Arithmetick. Cambridge University Press. ISBN 978-0-521-48124-3.
Roero, C. S. (2003). "Egyptian mathematics". In Grattan-Guinness, I. (ed.). Companion Encyclopedia of the History and Philosophy of the Mathematical Sciences. A Johns Hopkins paperback. Vol. 1. JHU Press. pp. 30–36. ISBN 978-0-8018-7396-6.
Posamentier, Alfred S.; Spreitzer, Christian (2024). Math Makers: The Lives and Works of 50 Famous Mathematicians. Jaico Publishing House. ISBN 978-93-48098-11-5.
Neugebauer, Otto (1969). The Exact Sciences in Antiquity. New York: Dover Publications. pp. 36–38. ISBN 978-0-486-23356-7.{{cite book}}: CS1 maint: ignored ISBN errors (link)
Dedekind, Richard (1872). Stetigkeit und irrationale Zahlen. Braunschweig: Friedrich Vieweg & Sohn. Subsequently published in: Fricke, Robert; Noether, Emmy; Ore, Öystein, eds. (1932). Gesammelte mathematische Werke. Vol. 3. Braunschweig: Friedrich Vieweg & Sohn. pp. 315–334.
Gilman, Daniel Coit; et al., eds. (1906). "Number". The New International Encyclopaedia. Vol. 14. Dodd, Mead. p. 676.
Baber, Robert L. (2011). The Language of Mathematics: Utilizing Math in Practice. John Wiley & Sons. pp. 102–103. ISBN 978-1-118-06176-3.
Chopra, Omesh K. (2023). History of Ancient India, From the Last Ice Age to The Mahabharata War (≈9000–1400 BCE). Blue Rose Publishers. p. 201. The word 'purna' is used, which can mean whole.
Stewart, Ian (2017). Infinity: A Very Short Introduction. Very Short Introductions. Oxford University Press. ISBN 978-0-19-107151-5.
Barukcic, Ilija (2020). Zero and infinity: Mathematics without frontiers (2nd ed.). BoD – Books on Demand. ISBN 9-783-7519-1873-2.
Stahl, Saul (2012). Geometry from Euclid to Knots. Dover Books on Mathematics. Courier Corporation. p. 191. ISBN 978-0-486-13498-7.
Sepper, Dennis L. (1996). Descartes's Imagination: Proportion, Images, and the Activity of Thinking. University of California Press. p. 71. ISBN 978-0-520-20050-0.
Bellhouse, David R. (2011). Abraham De Moivre: Setting the Stage for Classical Probability and Its Applications. An A K Peters book. CRC Press. p. 142. ISBN 978-1-4398-6578-1.
Crowe, Michael J. (1994). A History of Vector Analysis: The Evolution of the Idea of a Vectorial System. Dover Books on Mathematics Series. Courier Corporation. pp. 5–12. ISBN 978-0-486-67910-5.
Schubring, Gert (2001). Lützen, Jesper (ed.). Argand and the Early Work on Graphical Representation: New Sources and Interpretations. Around Caspar Wessel and the Geometric Representation of Complex Numbers. Proceedings of the Wessel Symposium at The Royal Danish Academy of Sciences and Letters, Copenhagen, August 11-15 1998. Invited Papers. Mathematisk-fysiske meddelelser. Kgl. Danske Videnskabernes Selskab. pp. 140–142. ISBN 978-87-7876-236-8.
Krantz, Steven G. (2010). An Episodic History of Mathematics: Mathematical Culture Through Problem Solving. Mathematical Association of America Textbooks. Vol. 19. Mathematical Association of America. p. 189. ISBN 978-0-88385-766-3.
Deza, Elena (2021). Mersenne Numbers and Fermat Numbers. Selected Chapters Of Number Theory: Special Numbers. Vol. 1. World Scientific. pp. 39–40. ISBN 978-981-123-033-2.
Agarwal, Ravi P.; Sen, Syamal K. (2014). Creators of Mathematical and Computational Sciences. Springer. pp. 218–219. ISBN 978-3-319-10870-4.
Gilsdorf, Thomas E. (2012). Introduction to cultural mathematics : with case studies in the Otomies and the Incas. Hoboken, N.J.: Wiley. ISBN 978-1-118-19416-4. OCLC 793103475.
Restivo, Sal P. (1992). Mathematics in society and history : sociological inquiries. Dordrecht. ISBN 978-94-011-2944-2. OCLC 883391697.{{cite book}}: CS1 maint: location missing publisher (link)
Burgin, Mark; Czachor, Marek (2020). Non-diophantine Arithmetics In Mathematics, Physics And Psychology. World Scientific. p. 38. ISBN 978-981-12-1432-5.
Bass, Hyman (2023). The Mathematical Neighborhoods of School Mathematics. Miscellaneous Book Series. American Mathematical Society. p. 6. ISBN 978-1-4704-7247-4.
Fokas, Athanassios; Kaxiras, Efthimios (12 December 2022). Modern Mathematical Methods For Scientists And Engineers: A Street-smart Introduction. World Scientific. p. 4. ISBN 978-1-80061-182-5.
Charatan, Quentin; Kans, Aaron (2003). Formal Software Development: From VDM to Java. Bloomsbury Publishing. p. 26. ISBN 978-0-230-00586-0.
Herrick, Clyde (1997). Basic Electronics Math. Newnes. p. 26. ISBN 978-0-7506-9727-9.
Jacquette, Dale (2014). Logic and How it Gets That Way. Routledge. ISBN 978-1-317-54653-5.
Renshaw, Geoffrey; Ireland, Norman J. (2021). Maths for Economics. Oxford University Press. pp. 25–27. ISBN 978-0-19-257591-3.
Kossak, Roman (2024). Mathematical Logic: On Numbers, Sets, Structures, and Symmetry. Springer Graduate Texts in Philosophy. Vol. 4 (2nd ed.). Springer Nature. pp. 48–49. ISBN 978-3-031-56215-0.
Greer, A. (1986). New comprehensive mathematics for 'O' level (2nd, reprinted ed.). Cheltenham: Thornes. p. 5. ISBN 978-0-85950-159-0.
Hafstrom, John Edward (2013). Basic Concepts in Modern Mathematics. Dover Books on Mathematics. Courier Corporation. pp. 142–144. ISBN 978-0-486-49729-7.
Heaton, Luke (2017). A Brief History of Mathematical Thought. Oxford University Press. p. 80. ISBN 978-0-19-062179-7.
Faticoni, Theodore G. (2006). The Mathematics of Infinity: A Guide to Great Ideas. Pure and Applied Mathematics. Vol. 80. John Wiley & Sons. pp. 130–131. ISBN 978-0-470-04913-6.
Bird, John (2010). Engineering Mathematics (6th, revised ed.). Routledge. p. 28. ISBN 978-1-136-40640-9.
Olmsted, John M. H. (2018). The Real Number System. Dover Books on Mathematics. Courier Dover Publications. pp. 128–129. ISBN 978-0-486-83474-0.
Bădescu, Lucian; Carletti, Ettore (2024). Lectures on Geometry. Mathematics and Statistics. Springer Nature. p. 9. ISBN 978-3-031-51414-2.
Magalhães, Luis T. (2025). Complex Analysis and Dynamics in One Variable with Applications. Mathematics and Statistics. Springer Nature. pp. 1–2. ISBN 978-3-03164999-8.
Gubareni, Nadiya (2021). Introduction to Modern Algebra and Its Applications. CRC Press. pp. 172–173. ISBN 978-1-000-20947-1.
Rana, Inder K. (1998). From Numbers to Analysis. World Scientific. p. 327. ISBN 978-981-02-3304-4.
Kreyszig, Erwin (2025). Advanced Engineering Mathematics, International Adaptation. John Wiley & Sons. p. 647. ISBN 978-1-394-31946-6.
Sidebotham, Thomas H. (2003). The A to Z of Mathematics: A Basic Guide. John Wiley & Sons. p. 181. ISBN 978-0-471-46163-0.
Křížek, Michal; et al. (2021). From Great Discoveries in Number Theory to Applications. Springer Nature. p. 4. ISBN 978-3-030-83899-7.
Křížek, Michal; et al. (2021). From Great Discoveries in Number Theory to Applications. Springer Nature. pp. 253–256. ISBN 978-3-030-83899-7.
Pal, Palash B. (2019). A Physicists Introduction to Algebraic Structures: Vector Spaces, Groups, Topological spaces and more. Cambridge University Press. pp. 47–48. ISBN 978-1-108-49220-1.
Vazzana, Anthony; et al. (2007). Introduction to Number Theory. Textbooks in Mathematics. CRC Press. p. 100. ISBN 978-1-58488-938-0.
Hull, Thomas C. (2020). Origametry: Mathematical Methods in Paper Folding. Cambridge University Press. pp. 48–57. ISBN 978-1-108-47872-4.
Pour-El, Marian B.; Richards, J. Ian (2017). Computability in Analysis and Physics. Perspectives in Logic. Vol. 1. Cambridge University Press. p. 44. ISBN 978-1-107-16844-2.
Gouvêa, Fernando Q. (2010). "Local and Global in Number Theory". In Gowers, Timothy; et al. (eds.). The Princeton Companion to Mathematics. Princeton University Press. pp. 242–243. ISBN 978-1-4008-3039-8.
Yefremov, Alexander P. (2019). The General Theory of Particle Mechanics: A Special Course. Cambridge Scholars Publishing. pp. 8–11. ISBN 978-1-5275-3292-2.
Neto, Manoel Ferreira Borges; Marão, José (2023). Hypercomplex: Trends for a Mathematical Foundation. Editora Appris. pp. 55–56. ISBN 978-65-250-4443-9.
Burgin, Mark (2022). Trilogy Of Numbers And Arithmetic - Book 1: History Of Numbers And Arithmetic: An Information Perspective. World Scientific Series In Information Studies. Vol. 12. World Scientific. ISBN 978-981-123-685-3.
Väth, Martin (2007). Nonstandard Analysis. Springer Science & Business Media. pp. 59–61. ISBN 978-3-7643-7773-1.
Kuhlemann, Karl (2024). Nonstandard Analysis: In Higher Education, Logic and Philosophy. De Gruyter STEM. Walter de Gruyter GmbH & Co KG. pp. 105–106. ISBN 978-3-11-143053-9.

buffalo.edu (Global: 4,241^st place; English: 2,850^th place)

math.buffalo.edu

Williams, Scott W. "Egyptian Mathematical Papyri". Mathematicians of the African Diaspora. Mathematics Department, State University of New York at Buffalo. Archived from the original on 7 April 2015. Retrieved 30 January 2012.

cambridge.org (Global: 305^th place; English: 264^th place)

Henle, Michael (2012). "The Hyperreals". Which Numbers are Real?. Classroom Resource Materials. Mathematical Association of America. pp. 125–170. doi:10.5948/UPO9781614441076.010. ISBN 978-1-61444-107-6. Retrieved 22 October 2025.

cut-the-knot.org (Global: low place; English: low place)

Bogomolny, A. "What's a number?". Interactive Mathematics Miscellany and Puzzles. Archived from the original on 23 September 2010. Retrieved 11 July 2010.

doi.org (Global: 2^nd place; English: 2^nd place)

Coolidge, Frederick L.; Overmann, Karenleigh A. (2012). "Numerosity, Abstraction, and the Emergence of Symbolic Thinking". Current Anthropology. 53 (2): 204–225. doi:10.1086/664818. S2CID 51918452.
Chrisomalis, Stephen (2018). "The writing of numbers: recounting and recomposing numerical notations". Terrain. 70. doi:10.4000/terrain.17506.
Chrisomalis, Stephen (September 2003). "The Egyptian origin of the Greek alphabetic numerals". Antiquity. 77 (297): 485–96. doi:10.1017/S0003598X00092541. ISSN 0003-598X. S2CID 160523072.
Manca, Vincenzo (2024). "The Archimedean Origin of Modern Positional Number Systems". Algorithms. 17 (1): 11. doi:10.3390/a17010011.
Freudenhammer, Thomas (2021). "Gerbert of Aurillac and the Transmission of Arabic Numerals to Europe". Sudhoffs Archiv. 105 (1): 3–19. doi:10.25162/sar-2021-0001. JSTOR 48636817.
Rojo-Garibaldia, Berenice; et al. (March 2021). "Non-power positional number representation systems, bijective numeration, and the Mesoamerican discovery of zero". Heliyon. 7 (3) e06580. arXiv:2005.10207. Bibcode:2021Heliy...706580R. doi:10.1016/j.heliyon.2021.e06580. PMC 8022160. PMID 33851058.
Satterthwaite, Linton. "Arithmetic in Maya. George I. Sánchez. Privately printed". American Antiquity. 28 (2): 256. doi:10.2307/278400. JSTOR 278400.
Hettle, Cyrus (January 2015). "The Symbolic and Mathematical Influence of Diophantus's Arithmetica". Journal of Humanistic Mathematics. 5 (1): 139–166. doi:10.5642/jhummath.201501.08.
Weisbart, David (2020). "Modernizing Archimedes' Construction of π". Mathematics. 8 (12) 2204. doi:10.3390/math8122204.
Fowler, David; Robson, Eleanor (November 1998). "Square Root Approximations in Old Babylonian Mathematics: YBC 7289 in Context". Historia Mathematica. 25 (4). Elsevier: 366–378. doi:10.1006/hmat.1998.2209.
Von Fritz, Kurt (April 1945). "The Discovery of Incommensurability by Hippasus of Metapontum". Annals of Mathematics. 46 (2): 242–264. doi:10.2307/1969021. JSTOR 1969021.
Frischer, Bernard (1984). "Horace and the Monuments: A New Interpretation of the Archytas Ode". In Bailey, D. R. Shackleton (ed.). Harvard Studies in Classical Philology. Vol. 88. Harvard University Press. p. 83. doi:10.2307/311446. ISBN 0-674-37935-7. JSTOR 311446.
Borthwick, D. (2025). "Real Numbers". A Primer for Mathematical Analysis. Synthesis Lectures on Mathematics & Statistics. Springer, Cham. pp. 1–15. doi:10.1007/978-3-031-91713-4_1. ISBN 978-3-031-91712-7.
Cretney, Rosanna (May 2014). "The origins of Euler's early work on continued fractions". Historia Mathematica. 41 (2). Elsevier: 139–156. doi:10.1016/j.hm.2013.12.004.
Laczkovich, M. (May 1997). "On Lambert's Proof of the Irrationality of π". The American Mathematical Monthly. 104 (5). Taylor & Francis, Ltd.: 439–443. doi:10.2307/2974737. JSTOR 2974737.
Heine, Eduard (14 December 2009). "Die Elemente der Functionenlehre". [Crelle's] Journal für die reine und angewandte Mathematik. 1872 (74): 172–188. doi:10.1515/crll.1872.74.172.
Cantor, Georg (December 1883). "Ueber unendliche, lineare Punktmannichfaltigkeiten, pt. 5". Mathematische Annalen. 21 (4): 545–591. doi:10.1007/BF01446819.
Johnson, Phillip E. (1972). "The Genesis and Development of Set Theory". The Two-Year College Mathematics Journal. 3 (1). Taylor & Francis: 55–62. doi:10.2307/3026799. JSTOR 3026799.
Hintikka, Jaakko (April 1966). "Aristotelian Infinity". The Philosophical Review. 75 (2). Duke University Press: 197–218. doi:10.2307/2183083. JSTOR 2183083.
Henle, Michael (2012). "The Hyperreals". Which Numbers are Real?. Classroom Resource Materials. Mathematical Association of America. pp. 125–170. doi:10.5948/UPO9781614441076.010. ISBN 978-1-61444-107-6. Retrieved 22 October 2025.
Nikouravan, Misha (March 2019). "A Short History of Imaginary Numbers". International Journal of Fundamental Physical Sciences. 9 (1): 01–05. doi:10.14331/ijfps.2019.330121. Retrieved 22 October 2025.
Martínez, Alberto A. (2007). "Euler's 'mistake'? The radical product rule in historical perspective" (PDF). The American Mathematical Monthly. 114 (4): 273–285. doi:10.1080/00029890.2007.11920416. S2CID 43778192.
Overmann, K. A. (2025). "The Ishango Bone". Cultural Number Systems. Interdisciplinary Contributions to Archaeology. Springer, Cham. pp. 53–58. doi:10.1007/978-3-031-83383-0_8. ISBN 978-3-031-83382-3.
Jara-Vera, Vicente; Sánchez-Ávila, Carmen (2020). "New Proof That the Sum of the Reciprocals of Primes Diverges". Mathematics. 8 (9) 1414. doi:10.3390/math8091414.
Yang, Zili (October 2011). "'Lucky' numbers, unlucky consumers". The Journal of Socio-Economics. 40 (5). Elsevier: 692–699. doi:10.1016/j.socec.2011.05.008.
Locke, L. Leland (April–June 1912). "The Ancient Quipu, a Peruvian Knot Record". American Anthropologist, New Series. 14 (2). Wiley: 325–332. doi:10.1525/aa.1912.14.2.02a00070. JSTOR 659935.
Takahashi, Daisuke (July 2018). "Computation of the 100 quadrillionth hexadecimal digit of π on a cluster of Intel Xeon Phi processors". Parallel Computing. 75. Elsevier: 1–10. doi:10.1016/j.parco.2018.02.002. hdl:2241/00153370.
Agarwal, Ravi P.; Agarwal, Hans (2021). "Origin of Irrational Numbers and Their Approximations". Computation. 9 (3): 29. doi:10.3390/computation9030029.
Marples, Callum Robert; Williams, Philip Michael (2022). "The Golden Ratio in Nature: A Tour across Length Scales". Symmetry. 14 (10) 2059. Bibcode:2022Symm...14.2059M. doi:10.3390/sym14102059.
Mansfield, Richard (October 1990). "The Irrationals are not Recursively Enumerable". Proceedings of the American Mathematical Society. 110 (2): 495–497. doi:10.2307/2048094. JSTOR 2048094.
Stein, Robert G. "Exploring the Gaussian Integers". The Two-Year College Mathematics Journal. 7 (4): 4–10. doi:10.1080/00494925.1976.11974454 (inactive 26 October 2025).{{cite journal}}: CS1 maint: DOI inactive as of October 2025 (link)
Avella, Alessio (24 January 2022). "Quantum Mechanics Must Be Complex". Physics. 15 7. American Physical Society. Bibcode:2022PhyOJ..15....7A. doi:10.1103/Physics.15.7. hdl:11696/75499. Retrieved 22 October 2025.
Ziobro, R. (2018). "Parity as a Property of Integers" (PDF). Formalized Mathematics. 26 (2): 91–100. doi:10.2478/forma-2018-0008. Retrieved 26 October 2025.
Vandiver, H. S. (May 1942). "An Arithmetical Theory of the Bernoulli Numbers". Transactions of the American Mathematical Society. 51 (3). American Mathematical Society: 502–531. doi:10.2307/1990076. JSTOR 1990076.
Kalman, D.; Mena, R. (2003). "The Fibonacci Numbers—Exposed". Mathematics Magazine. 76 (3): 167–181. doi:10.1080/0025570X.2003.11953176.
Pollack, Paul; Shevelev, Vladimir (December 2012). "On perfect and near-perfect numbers". Journal of Number Theory. 132 (12). Elsevier: 3037–3046. doi:10.1016/j.jnt.2012.06.008.
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