1 (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "1" in English language version.

refsWebsite

Global rank English rank

14doi.org

2^nd place

12books.google.com

3^rd place

6ams.org

451^st place

277^th place

4zbmath.org

1,923^rd place

1,068^th place

4springer.com

274^th place

309^th place

3archive.org

6^th place

3worldcat.org

5^th place

3web.archive.org

1^st place

2semanticscholar.org

11^th place

8^th place

2jstor.org

26^th place

20^th place

2princeton.edu

741^st place

577^th place

2cambridge.org

305^th place

264^th place

1emis.de

low place

1arxiv.org

69^th place

59^th place

1etymonline.com

287^th place

321^st place

1phrontistery.info

low place

1typography.com

low place

1medium.com

551^st place

406^th place

1harvard.edu

18^th place

17^th place

1britannica.com

40^th place

58^th place

ams.org

mathscinet.ams.org

Caldwell & Xiong 2012, pp. 8–9. Caldwell, Chris K.; Xiong, Yeng (2012). "What is the smallest prime?". Journal of Integer Sequences. 15 (9, Article 12.9.7). Waterloo, CA: University of Waterloo David R. Cheriton School of Computer Science: 1–14. arXiv:1209.2007. MR 3005530. Zbl 1285.11001.
Halmos 1974, p. 32. Halmos, Paul R. (1974). Naive Set Theory. Undergraduate Texts in Mathematics. Springer. pp. vii, 1–104. doi:10.1007/978-1-4757-1645-0. ISBN 0-387-90092-6. MR 0453532.
Gaitsgory & Lurie 2019, pp. 204–307. Gaitsgory, Dennis; Lurie, Jacob (2019). Weil's Conjecture for Function Fields (Volume I). Annals of Mathematics Studies. Vol. 199. Princeton: Princeton University Press. pp. viii, 1–311. doi:10.2307/j.ctv4v32qc. ISBN 978-0-691-18213-1. MR 3887650. Zbl 1439.14006.
Kottwitz 1988. Kottwitz, Robert E. (1988). "Tamagawa numbers". Annals of Mathematics. 2. 127 (3). Princeton, NJ: Princeton University & the Institute for Advanced Study: 629–646. doi:10.2307/2007007. JSTOR 2007007. MR 0942522.
Miller 2015, pp. 3–4. Miller, Steven J., ed. (2015). Benford's law: theory and applications. Princeton, NJ: Princeton University Press. pp. xxvi, 1–438. ISBN 978-0-691-14761-1. MR 3408774.
Hindley & Seldin 2008, p. 48. Hindley, J. Roger; Seldin, Jonathan P. (2008). Lambda-Calculus and Combinators: An Introduction (2nd ed.). Cambridge, UK: Cambridge University Press. pp. xi, 1–358. ISBN 978-1-139-473-248. MR 2435558.

archive.org

Colman 1912, pp. 9–10, chapt.2. Colman, Samuel (1912). Coan, C. Arthur (ed.). Nature's Harmonic Unity: A Treatise on Its Relation to Proportional Form. New York and London: G.P. Putnam's Sons.
Peano 1889, p. 1. Peano, Giuseppe (1889). Arithmetices principia, nova methodo exposita [The principles of arithmetic, presented by a new method]. An excerpt of the treatise where Peano first presented his axioms, and recursively defined arithmetical operations. Turin: Fratres Bocca. pp. xvi, 1–20. JFM 21.0051.02.
Peano 1908, p. 27. Peano, Giuseppe (1908). Formulario Mathematico [Mathematical Formulary] (V ed.). Turin: Fratres Bocca. pp. xxxvi, 1–463. JFM 39.0084.01.

arxiv.org

Caldwell & Xiong 2012, pp. 8–9. Caldwell, Chris K.; Xiong, Yeng (2012). "What is the smallest prime?". Journal of Integer Sequences. 15 (9, Article 12.9.7). Waterloo, CA: University of Waterloo David R. Cheriton School of Computer Science: 1–14. arXiv:1209.2007. MR 3005530. Zbl 1285.11001.

books.google.com

Hodges 2009, p. 14. Hodges, Andrew (2009). One to Nine: The Inner Life of Numbers. New York, NY: W. W. Norton & Company. pp. 1–330. ISBN 9780385672665. S2CID 118490841.
Blokhintsev 2012, p. 35. Blokhintsev, D. I. (2012). Quantum Mechanics. Springer Science & Business Media. ISBN 978-9401097116.
Hurford 1994, pp. 23–24. Hurford, James R. (1994). Grammar: A Student's Guide. Cambridge, UK: Cambridge University Press. pp. 1–288. ISBN 978-0-521-45627-2. OCLC 29702087.
Cullen 2007, p. 93. Cullen, Kristin (2007). Layout Workbook: A Real-World Guide to Building Pages in Graphic Design. Gloucester, MA: Rockport Publishers. pp. 1–240. ISBN 978-1-592-533-527.
Köhler, Christian (November 23, 1693). "Der allzeitfertige Rechenmeister". p. 70 – via Google Books.
"Naeuw-keurig reys-boek: bysonderlijk dienstig voor kooplieden, en reysende persoonen, sijnde een trysoor voor den koophandel, in sigh begrijpende alle maate, en gewighte, Boekhouden, Wissel, Asseurantie ... : vorders hoe men ... kan reysen ... door Neederlandt, Duytschlandt, Vrankryk, Spanjen, Portugael en Italiën ..." by Jan ten Hoorn. November 23, 1679. p. 341 – via Google Books.
"Articvli Defensionales Peremptoriales & Elisivi, Bvrgermaister vnd Raths zu Nürmberg, Contra Brandenburg, In causa die Fraiszlich Obrigkait [et]c: Produ. 7. Feb. Anno [et]c. 33". Heußler. November 23, 1586. p. 3 – via Google Books.
August (Herzog), Braunschweig-Lüneburg (November 23, 1624). "Gustavi Seleni Cryptomenytices Et Cryptographiae Libri IX.: In quibus & planißima Steganographiae a Johanne Trithemio ... magice & aenigmatice olim conscriptae, Enodatio traditur; Inspersis ubique Authoris ac Aliorum, non contemnendis inventis". Johann & Heinrich Stern. p. 285 – via Google Books.
Woodford 2006, p. 9. Woodford, Chris (2006). Digital Technology. Evans Brothers. ISBN 978-0-237-52725-9. Retrieved 2016-03-24.
Godbole 2002, p. 34. Godbole, Achyut S. (2002). Data Comms & Networks. Tata McGraw-Hill Education. ISBN 978-1-259-08223-8.
Hindley & Seldin 2008, p. 48. Hindley, J. Roger; Seldin, Jonathan P. (2008). Lambda-Calculus and Combinators: An Introduction (2nd ed.). Cambridge, UK: Cambridge University Press. pp. xi, 1–358. ISBN 978-1-139-473-248. MR 2435558.
Halfwassen 2014, pp. 182–183. Halfwassen, Jens (2014). "The Metaphysics of the One". In Remes, Pauliina; Slaveva-Griffin, Svetla (eds.). The Routledge Handbook of Neoplatonism. Routledge Handbooks in Philosophy. Abingdon, Oxfordshire and New York: Routledge. ISBN 9781138573963.

britannica.com

Stewart 2024. Stewart, Ian (2024). "Number Symbolism". Brittanica. Retrieved 2024-08-21.

cambridge.org

Huddleston, Pullum & Reynolds 2022, p. 117. Huddleston, Rodney D.; Pullum, Geoffrey K.; Reynolds, Brett (2022). A student's Introduction to English Grammar (2nd ed.). Cambridge: Cambridge University Press. pp. 1–418. ISBN 978-1-316-51464-1. OCLC 1255524478.
British Society for the History of Science (July 1, 1977). "From Abacus to Algorism: Theory and Practice in Medieval Arithmetic". The British Journal for the History of Science. 10 (2). Cambridge University Press: Abstract. doi:10.1017/S0007087400015375. S2CID 145065082. Archived from the original on May 16, 2021. Retrieved May 16, 2021.

doi.org

Kennedy 1974, pp. 389. Kennedy, Hubert C. (1974). "Peano's concept of number". Historia Mathematica. 1 (4): 387–408. doi:10.1016/0315-0860(74)90031-7.
Halmos 1974, p. 32. Halmos, Paul R. (1974). Naive Set Theory. Undergraduate Texts in Mathematics. Springer. pp. vii, 1–104. doi:10.1007/978-1-4757-1645-0. ISBN 0-387-90092-6. MR 0453532.
Pintz 1980, pp. 733–735. Pintz, Janos (1980). "On Legendre's Prime Number Formula". The American Mathematical Monthly. 87 (9): 733–735. doi:10.2307/2321863. ISSN 0002-9890. JSTOR 2321863.
Gaitsgory & Lurie 2019, pp. 204–307. Gaitsgory, Dennis; Lurie, Jacob (2019). Weil's Conjecture for Function Fields (Volume I). Annals of Mathematics Studies. Vol. 199. Princeton: Princeton University Press. pp. viii, 1–311. doi:10.2307/j.ctv4v32qc. ISBN 978-0-691-18213-1. MR 3887650. Zbl 1439.14006.
Kottwitz 1988. Kottwitz, Robert E. (1988). "Tamagawa numbers". Annals of Mathematics. 2. 127 (3). Princeton, NJ: Princeton University & the Institute for Advanced Study: 629–646. doi:10.2307/2007007. JSTOR 2007007. MR 0942522.
Conway & Guy 1996, pp. 3–4. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.
Conway & Guy 1996, p. 4. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.
Conway & Guy 1996, p. 17. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.
Chrisomalis 2010, p. 241. Chrisomalis, Stephen (2010). Numerical Notation: A Comparative History. New York: Cambridge University Press. doi:10.1017/CBO9780511676062. ISBN 978-0-521-87818-0.
Chrisomalis 2010, p. 244. Chrisomalis, Stephen (2010). Numerical Notation: A Comparative History. New York: Cambridge University Press. doi:10.1017/CBO9780511676062. ISBN 978-0-521-87818-0.
Chrisomalis 2010, p. 249. Chrisomalis, Stephen (2010). Numerical Notation: A Comparative History. New York: Cambridge University Press. doi:10.1017/CBO9780511676062. ISBN 978-0-521-87818-0.
Acharya, Eka Ratna (2018). "Evidences of Hierarchy of Brahmi Numeral System". Journal of the Institute of Engineering. 14: 136–142. doi:10.3126/jie.v14i1.20077.
Mills 1995, pp. 538–539. Mills, I. M. (1995). "Unity as a Unit". Metrologia. 31 (6): 537–541. Bibcode:1995Metro..31..537M. doi:10.1088/0026-1394/31/6/013.
British Society for the History of Science (July 1, 1977). "From Abacus to Algorism: Theory and Practice in Medieval Arithmetic". The British Journal for the History of Science. 10 (2). Cambridge University Press: Abstract. doi:10.1017/S0007087400015375. S2CID 145065082. Archived from the original on May 16, 2021. Retrieved May 16, 2021.

emis.de

Caldwell & Xiong 2012, pp. 8–9. Caldwell, Chris K.; Xiong, Yeng (2012). "What is the smallest prime?". Journal of Integer Sequences. 15 (9, Article 12.9.7). Waterloo, CA: University of Waterloo David R. Cheriton School of Computer Science: 1–14. arXiv:1209.2007. MR 3005530. Zbl 1285.11001.

etymonline.com

"Online Etymology Dictionary". etymonline.com. Douglas Harper. Archived from the original on December 30, 2013. Retrieved December 30, 2013.

harvard.edu

ui.adsabs.harvard.edu

Mills 1995, pp. 538–539. Mills, I. M. (1995). "Unity as a Unit". Metrologia. 31 (6): 537–541. Bibcode:1995Metro..31..537M. doi:10.1088/0026-1394/31/6/013.

jstor.org

Pintz 1980, pp. 733–735. Pintz, Janos (1980). "On Legendre's Prime Number Formula". The American Mathematical Monthly. 87 (9): 733–735. doi:10.2307/2321863. ISSN 0002-9890. JSTOR 2321863.
Kottwitz 1988. Kottwitz, Robert E. (1988). "Tamagawa numbers". Annals of Mathematics. 2. 127 (3). Princeton, NJ: Princeton University & the Institute for Advanced Study: 629–646. doi:10.2307/2007007. JSTOR 2007007. MR 0942522.

medium.com

"Why Old Typewriters Lack A "1" Key". Post Haste Telegraph Company. April 2, 2017.

phrontistery.info

Chrisomalis, Stephen. "Numerical Adjectives, Greek and Latin Number Prefixes". The Phrontistery. Archived from the original on January 29, 2022. Retrieved February 24, 2022.

princeton.edu

press.princeton.edu

Gaitsgory & Lurie 2019, pp. 204–307. Gaitsgory, Dennis; Lurie, Jacob (2019). Weil's Conjecture for Function Fields (Volume I). Annals of Mathematics Studies. Vol. 199. Princeton: Princeton University Press. pp. viii, 1–311. doi:10.2307/j.ctv4v32qc. ISBN 978-0-691-18213-1. MR 3887650. Zbl 1439.14006.
Miller 2015, pp. 3–4. Miller, Steven J., ed. (2015). Benford's law: theory and applications. Princeton, NJ: Princeton University Press. pp. xxvi, 1–438. ISBN 978-0-691-14761-1. MR 3408774.

semanticscholar.org

api.semanticscholar.org

Hodges 2009, p. 14. Hodges, Andrew (2009). One to Nine: The Inner Life of Numbers. New York, NY: W. W. Norton & Company. pp. 1–330. ISBN 9780385672665. S2CID 118490841.
British Society for the History of Science (July 1, 1977). "From Abacus to Algorism: Theory and Practice in Medieval Arithmetic". The British Journal for the History of Science. 10 (2). Cambridge University Press: Abstract. doi:10.1017/S0007087400015375. S2CID 145065082. Archived from the original on May 16, 2021. Retrieved May 16, 2021.

springer.com

link.springer.com

Halmos 1974, p. 32. Halmos, Paul R. (1974). Naive Set Theory. Undergraduate Texts in Mathematics. Springer. pp. vii, 1–104. doi:10.1007/978-1-4757-1645-0. ISBN 0-387-90092-6. MR 0453532.
Conway & Guy 1996, pp. 3–4. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.
Conway & Guy 1996, p. 4. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.
Conway & Guy 1996, p. 17. Conway, John H.; Guy, Richard K. (1996). The Book of Numbers. New York: Copernicus Publications. doi:10.1007/978-1-4612-4072-3. ISBN 0614971667.

typography.com

"Fonts by Hoefler&Co". www.typography.com. Retrieved November 21, 2023.

web.archive.org

"Online Etymology Dictionary". etymonline.com. Douglas Harper. Archived from the original on December 30, 2013. Retrieved December 30, 2013.
Chrisomalis, Stephen. "Numerical Adjectives, Greek and Latin Number Prefixes". The Phrontistery. Archived from the original on January 29, 2022. Retrieved February 24, 2022.
British Society for the History of Science (July 1, 1977). "From Abacus to Algorism: Theory and Practice in Medieval Arithmetic". The British Journal for the History of Science. 10 (2). Cambridge University Press: Abstract. doi:10.1017/S0007087400015375. S2CID 145065082. Archived from the original on May 16, 2021. Retrieved May 16, 2021.

worldcat.org

search.worldcat.org

Pintz 1980, pp. 733–735. Pintz, Janos (1980). "On Legendre's Prime Number Formula". The American Mathematical Monthly. 87 (9): 733–735. doi:10.2307/2321863. ISSN 0002-9890. JSTOR 2321863.
Hurford 1994, pp. 23–24. Hurford, James R. (1994). Grammar: A Student's Guide. Cambridge, UK: Cambridge University Press. pp. 1–288. ISBN 978-0-521-45627-2. OCLC 29702087.
Huddleston, Pullum & Reynolds 2022, p. 117. Huddleston, Rodney D.; Pullum, Geoffrey K.; Reynolds, Brett (2022). A student's Introduction to English Grammar (2nd ed.). Cambridge: Cambridge University Press. pp. 1–418. ISBN 978-1-316-51464-1. OCLC 1255524478.

zbmath.org

Caldwell & Xiong 2012, pp. 8–9. Caldwell, Chris K.; Xiong, Yeng (2012). "What is the smallest prime?". Journal of Integer Sequences. 15 (9, Article 12.9.7). Waterloo, CA: University of Waterloo David R. Cheriton School of Computer Science: 1–14. arXiv:1209.2007. MR 3005530. Zbl 1285.11001.
Peano 1889, p. 1. Peano, Giuseppe (1889). Arithmetices principia, nova methodo exposita [The principles of arithmetic, presented by a new method]. An excerpt of the treatise where Peano first presented his axioms, and recursively defined arithmetical operations. Turin: Fratres Bocca. pp. xvi, 1–20. JFM 21.0051.02.
Peano 1908, p. 27. Peano, Giuseppe (1908). Formulario Mathematico [Mathematical Formulary] (V ed.). Turin: Fratres Bocca. pp. xxxvi, 1–463. JFM 39.0084.01.
Gaitsgory & Lurie 2019, pp. 204–307. Gaitsgory, Dennis; Lurie, Jacob (2019). Weil's Conjecture for Function Fields (Volume I). Annals of Mathematics Studies. Vol. 199. Princeton: Princeton University Press. pp. viii, 1–311. doi:10.2307/j.ctv4v32qc. ISBN 978-0-691-18213-1. MR 3887650. Zbl 1439.14006.