Limit of a function (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Limit of a function" in English language version.

Last modified: 04:16:00, 5 October 2026 (UTC)

Ref.Un. Ref.Website

Global rank English rank

76doi.org

2^nd place

55worldcat.org

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43jstor.org

23^rd place

15^th place

22arxiv.org

49^th place

31^st place

21maa.org

4,358^th place

2,907^th place

21books.google.com

3^rd place

21libretexts.org

4,683^rd place

3,565^th place

11elsevier.com

365^th place

372^nd place

11tripod.com

666^th place

543^rd place

11und.edu

low place

8,796^th place

11encyclopediaofmath.org

7,049^th place

5,456^th place

11wisc.edu

891^st place

533^rd place

11semanticscholar.org

15^th place

8^th place

arxiv.org (Global: 49^th place; English: 31^st place)

Sinkevich, G. I. (2017), "Historia epsylontyki", Antiquitates Mathematicae, 10, Cornell University, arXiv:1502.06942, doi:10.14708/am.v10i0.805
Bŀaszczyk, Piotr; Katz, Mikhail; Sherry, David (2012), "Ten misconceptions from the history of analysis and their debunking", Foundations of Science, 18 (1): 43–74, arXiv:1202.4153, doi:10.1007/s10699-012-9285-8, S2CID 119134151

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

Swokowski, Earl W. (1979), Calculus with Analytic Geometry (2nd ed.), Taylor & Francis, p. 58, ISBN 978-0-87150-268-1

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

Felscher, Walter (2000), "Bolzano, Cauchy, Epsilon, Delta", American Mathematical Monthly, 107 (9): 844–862, doi:10.2307/2695743, JSTOR 2695743
Pourciau, Bruce (2001). "Newton and the Notion of Limit". Historia Mathematica. 28 (1): 18–30. doi:10.1006/hmat.2000.2301.
Pourciau, Bruce (2009). "Proposition II (Book I) of Newton's "Principia"". Archive for History of Exact Sciences. 63 (2): 129–167. doi:10.1007/s00407-008-0033-y. ISSN 0003-9519. JSTOR 41134303.
Grabiner, Judith V. (1983), "Who Gave You the Epsilon? Cauchy and the Origins of Rigorous Calculus", American Mathematical Monthly, 90 (3): 185–194, doi:10.2307/2975545, JSTOR 2975545, collected in Who Gave You the Epsilon?, ISBN 978-0-88385-569-0 pp. 5–13. Also available at: http://www.maa.org/pubs/Calc_articles/ma002.pdf
Sinkevich, G. I. (2017), "Historia epsylontyki", Antiquitates Mathematicae, 10, Cornell University, arXiv:1502.06942, doi:10.14708/am.v10i0.805
Bŀaszczyk, Piotr; Katz, Mikhail; Sherry, David (2012), "Ten misconceptions from the history of analysis and their debunking", Foundations of Science, 18 (1): 43–74, arXiv:1202.4153, doi:10.1007/s10699-012-9285-8, S2CID 119134151

elsevier.com (Global: 365^th place; English: 372^nd place)

linkinghub.elsevier.com

Pourciau, Bruce (2001). "Newton and the Notion of Limit". Historia Mathematica. 28 (1): 18–30. doi:10.1006/hmat.2000.2301.

encyclopediaofmath.org (Global: 7,049^th place; English: 5,456^th place)

For example, Limit at Encyclopedia of Mathematics

jstor.org (Global: 23^rd place; English: 15^th place)

Felscher, Walter (2000), "Bolzano, Cauchy, Epsilon, Delta", American Mathematical Monthly, 107 (9): 844–862, doi:10.2307/2695743, JSTOR 2695743
Pourciau, Bruce (2009). "Proposition II (Book I) of Newton's "Principia"". Archive for History of Exact Sciences. 63 (2): 129–167. doi:10.1007/s00407-008-0033-y. ISSN 0003-9519. JSTOR 41134303.
Grabiner, Judith V. (1983), "Who Gave You the Epsilon? Cauchy and the Origins of Rigorous Calculus", American Mathematical Monthly, 90 (3): 185–194, doi:10.2307/2975545, JSTOR 2975545, collected in Who Gave You the Epsilon?, ISBN 978-0-88385-569-0 pp. 5–13. Also available at: http://www.maa.org/pubs/Calc_articles/ma002.pdf

libretexts.org (Global: 4,683^rd place; English: 3,565^th place)

math.libretexts.org

Hartman, Gregory (2019), The Calculus of Vector-Valued Functions II, retrieved 31 October 2022

maa.org (Global: 4,358^th place; English: 2,907^th place)

Grabiner, Judith V. (1983), "Who Gave You the Epsilon? Cauchy and the Origins of Rigorous Calculus", American Mathematical Monthly, 90 (3): 185–194, doi:10.2307/2975545, JSTOR 2975545, collected in Who Gave You the Epsilon?, ISBN 978-0-88385-569-0 pp. 5–13. Also available at: http://www.maa.org/pubs/Calc_articles/ma002.pdf

semanticscholar.org (Global: 15^th place; English: 8^th place)

api.semanticscholar.org

Bŀaszczyk, Piotr; Katz, Mikhail; Sherry, David (2012), "Ten misconceptions from the history of analysis and their debunking", Foundations of Science, 18 (1): 43–74, arXiv:1202.4153, doi:10.1007/s10699-012-9285-8, S2CID 119134151

tripod.com (Global: 666^th place; English: 543^rd place)

jeff560.tripod.com

Miller, Jeff (1 December 2004), Earliest Uses of Symbols of Calculus, retrieved 18 December 2008

und.edu (Global: low place; English: 8,796^th place)

sites.und.edu

"1.2 Epsilon-Delta Definition of a Limit". APEX Calculus.

wisc.edu (Global: 891^st place; English: 533^rd place)

math.wisc.edu

Keisler, H. Jerome (2008), "Quantifiers in limits" (PDF), Andrzej Mostowski and foundational studies, IOS, Amsterdam, pp. 151–170

worldcat.org (Global: 4^th place; English: 4^th place)

search.worldcat.org

Pourciau, Bruce (2009). "Proposition II (Book I) of Newton's "Principia"". Archive for History of Exact Sciences. 63 (2): 129–167. doi:10.1007/s00407-008-0033-y. ISSN 0003-9519. JSTOR 41134303.
Rudin, W. (1986), Principles of mathematical analysis, McGraw - Hill Book C, p. 84, OCLC 962920758
Rudin, W (1986), Principles of mathematical analysis, McGraw - Hill Book C, pp. 150–151, OCLC 962920758

worldcat.org

Rudin, W. (1986), Principles of mathematical analysis, McGraw - Hill Book C, p. 84, OCLC 962920758
Rudin, W (1986), Principles of mathematical analysis, McGraw - Hill Book C, pp. 150–151, OCLC 962920758

Limit of a function (English Wikipedia)

arxiv.org (Global: 49th place; English: 31st place)

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

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

elsevier.com (Global: 365th place; English: 372nd place)