1 (English Wikipedia)

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

refsWebsite

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17books.google.com

3^rd place

12doi.org

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10ams.org

451^st place

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7zbmath.org

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4web.archive.org

1^st place

4worldcat.org

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4springer.com

274^th place

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3cambridge.org

305^th place

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2archive.org

6^th place

2semanticscholar.org

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2emis.de

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2jstor.org

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2princeton.edu

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1etymonline.com

287^th place

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1phrontistery.info

low place

1typography.com

low place

1medium.com

551^st place

406^th place

1wolfram.com

513^th place

537^th place

ams.org

mathscinet.ams.org

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.
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.
Stillwell 1994, p. 42. Stillwell, John (1994). Elements of Algebra: Geometry, Numbers, Equations. Springer-Verlag. pp. xi, 1–181. ISBN 9783540942900. MR 1311026. Zbl 0832.00001.
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. MR 3005530. Zbl 1285.11001.
Caldwell & Xiong 2012, pp. 2, 7. 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. MR 3005530. Zbl 1285.11001.
Sierpiński 1988, p. 245. Sierpiński, Wacław (1988). Elementary Theory of Numbers. North-Holland Mathematical Library. Vol. 31 (2nd ed.). Elsevier. pp. 1–513. ISBN 978-0-08-096019-7. MR 0930670.
Sandifer 2007, p. 59. Sandifer, C. Edward (2007). How Euler Did It. The MAA Euler Celebration. Vol. III. Washington, DC: Mathematical Association of America. pp. 1–237. ISBN 978-0-88385-563-8. MR 2321397.
Miller 2015, p. 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.
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.

archive.org

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.

books.google.com

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" – 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 – 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 – 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 – via Google Books.
Horn & Johnson 2012, p. 8. Horn, Roger A.; Johnson, Charles R. (2012). "0.2.8 The all-ones matrix and vector". Matrix Analysis. Cambridge University Press. p. 8. ISBN 9780521839402..
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.
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.
Stillwell 1994, p. 42. Stillwell, John (1994). Elements of Algebra: Geometry, Numbers, Equations. Springer-Verlag. pp. xi, 1–181. ISBN 9783540942900. MR 1311026. Zbl 0832.00001.
Sierpiński 1988, p. 245. Sierpiński, Wacław (1988). Elementary Theory of Numbers. North-Holland Mathematical Library. Vol. 31 (2nd ed.). Elsevier. pp. 1–513. ISBN 978-0-08-096019-7. MR 0930670.
Sandifer 2007, p. 59. Sandifer, C. Edward (2007). How Euler Did It. The MAA Euler Celebration. Vol. III. Washington, DC: Mathematical Association of America. pp. 1–237. ISBN 978-0-88385-563-8. MR 2321397.
Blokhintsev 2012, p. 35. Blokhintsev, D. I. (2012). Quantum Mechanics.
Sung & Smith 2019. Sung, Kelvin; Smith, Gregory (2019). Basic Math for Game Development with Unity 3D: A Beginner's Guide to Mathematical Foundations.
Awodey 2010, p. 33. Awodey, Steve (2010). Category Theory (2 ed.). Oxford, UK: Oxford University Press. pp. xv, 1–336. ISBN 978-0-19-958-736-0. Zbl 1291.00036.
Woodford, Chris (2006), Digital Technology, Evans Brothers, p. 9, 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.

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.
Huddleston, Pullum & Reynolds 2022, p. 140. 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

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 Comparitive 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 Comparitive 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 Comparitive 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.
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, 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.
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. MR 3005530. Zbl 1285.11001.
Caldwell & Xiong 2012, pp. 2, 7. 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. MR 3005530. Zbl 1285.11001.

etymonline.com

"Online Etymology Dictionary". etymonline.com. Douglas Harper. Archived from the original on 2013-12-30. Retrieved 2013-12-30.

jstor.org

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

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

phrontistery.info

Chrisomalis, Stephen. "Numerical Adjectives, Greek and Latin Number Prefixes". The Phrontistery. Archived from the original on 2022-01-29. Retrieved 2022-02-24.

princeton.edu

press.princeton.edu

Miller 2015, p. 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.
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.

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

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.
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.

typography.com

"Fonts by Hoefler&Co". www.typography.com. Retrieved 2023-11-21.

web.archive.org

"Online Etymology Dictionary". etymonline.com. Douglas Harper. Archived from the original on 2013-12-30. Retrieved 2013-12-30.
Chrisomalis, Stephen. "Numerical Adjectives, Greek and Latin Number Prefixes". The Phrontistery. Archived from the original on 2022-01-29. Retrieved 2022-02-24.
Weisstein, Eric W. "1". mathworld.wolfram.com. Archived from the original on 2020-07-26. Retrieved 2020-09-22.
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.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "1". mathworld.wolfram.com. Archived from the original on 2020-07-26. Retrieved 2020-09-22.

worldcat.org

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.
Huddleston, Pullum & Reynolds 2022, p. 140. 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.
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.

zbmath.org

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.
Stillwell 1994, p. 42. Stillwell, John (1994). Elements of Algebra: Geometry, Numbers, Equations. Springer-Verlag. pp. xi, 1–181. ISBN 9783540942900. MR 1311026. Zbl 0832.00001.
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. MR 3005530. Zbl 1285.11001.
Caldwell & Xiong 2012, pp. 2, 7. 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. MR 3005530. Zbl 1285.11001.
Awodey 2010, p. 33. Awodey, Steve (2010). Category Theory (2 ed.). Oxford, UK: Oxford University Press. pp. xv, 1–336. ISBN 978-0-19-958-736-0. Zbl 1291.00036.
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.