Common logarithm (English Wikipedia)

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

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3books.google.com

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2mathsisfun.com

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1semanticscholar.org

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

Hall, Arthur Graham; Frink, Fred Goodrich (1909). "Chapter IV. Logarithms [23] Common logarithms". Trigonometry. Vol. Part I: Plane Trigonometry. New York: Henry Holt and Company. p. 31.
Hedrick, Earle Raymond (1913). Logarithmic and Trigonometric Tables. New York, USA: Macmillan.

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

For example, Bessel, F. W. (1825). "Über die Berechnung der geographischen Längen und Breiten aus geodätischen Vermessungen". Astronomische Nachrichten. 331 (8): 852–861. arXiv:0908.1823. Bibcode:1825AN......4..241B. doi:10.1002/asna.18260041601. S2CID 118630614. gives (beginning of section 8) $\log b=6.51335464$ , $\log e=8.9054355$ . From the context, it is understood that $b=10^{6.51335464}$ , the minor radius of the earth ellipsoid in toise (a large number), whereas $e=10^{8.9054355-10}$ , the eccentricity of the earth ellipsoid (a small number).

bbc.co.uk (Global: 8^th place; English: 10^th place)

"Using a calculator - Laws of logarithms and exponents - Higher Maths Revision". BBC Bitesize. BBC. Retrieved 2025-07-08.

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

Scherffer, P. Carolo (1772). Institutionum Analyticarum Pars Secunda de Calculo Infinitesimali Liber Secundus de Calculo Integrali (in Latin). Vol. 2. Joannis Thomæ Nob. De Trattnern. p. 198.
Schwartzman, Steven (1994-12-31). The Words of Mathematics: An Etymological Dictionary of Mathematical Terms in English. American Mathematical Soc. p. 131. ISBN 978-1-61444-501-2.
Sedgewick, Robert; Wayne, Kevin Daniel (2011), Algorithms, Addison-Wesley Professional, p. 185, ISBN 978-0-321-57351-3.

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

For example, Bessel, F. W. (1825). "Über die Berechnung der geographischen Längen und Breiten aus geodätischen Vermessungen". Astronomische Nachrichten. 331 (8): 852–861. arXiv:0908.1823. Bibcode:1825AN......4..241B. doi:10.1002/asna.18260041601. S2CID 118630614. gives (beginning of section 8) $\log b=6.51335464$ , $\log e=8.9054355$ . From the context, it is understood that $b=10^{6.51335464}$ , the minor radius of the earth ellipsoid in toise (a large number), whereas $e=10^{8.9054355-10}$ , the eccentricity of the earth ellipsoid (a small number).

harvard.edu (Global: 18^th place; English: 17^th place)

ui.adsabs.harvard.edu

For example, Bessel, F. W. (1825). "Über die Berechnung der geographischen Längen und Breiten aus geodätischen Vermessungen". Astronomische Nachrichten. 331 (8): 852–861. arXiv:0908.1823. Bibcode:1825AN......4..241B. doi:10.1002/asna.18260041601. S2CID 118630614. gives (beginning of section 8) $\log b=6.51335464$ , $\log e=8.9054355$ . From the context, it is understood that $b=10^{6.51335464}$ , the minor radius of the earth ellipsoid in toise (a large number), whereas $e=10^{8.9054355-10}$ , the eccentricity of the earth ellipsoid (a small number).

math24.net (Global: low place; English: low place)

"Derivatives of Logarithmic Functions". Math24. 2021-04-14. Archived from the original on 2020-10-01.

mathsisfun.com (Global: 6,108^th place; English: 4,433^rd place)

"Introduction to Logarithms". www.mathsisfun.com. Retrieved 2020-08-29.
"Introduction to Logarithms". www.mathsisfun.com. Retrieved 2025-07-08.

pacific.edu (Global: low place; English: low place)

scholarlycommons.pacific.edu

Euler, Leonhard (1748). "Chapter 22: Solutio nonnullorum problematum ad Circulum pertinentium". Introductio in Analysin Infinitorum (Part 2) (in Latin). Lausanne: Marcum-Michaelem Bousquet. p. 304.

semanticscholar.org (Global: 11^th place; English: 8^th place)

api.semanticscholar.org

For example, Bessel, F. W. (1825). "Über die Berechnung der geographischen Längen und Breiten aus geodätischen Vermessungen". Astronomische Nachrichten. 331 (8): 852–861. arXiv:0908.1823. Bibcode:1825AN......4..241B. doi:10.1002/asna.18260041601. S2CID 118630614. gives (beginning of section 8) $\log b=6.51335464$ , $\log e=8.9054355$ . From the context, it is understood that $b=10^{6.51335464}$ , the minor radius of the earth ellipsoid in toise (a large number), whereas $e=10^{8.9054355-10}$ , the eccentricity of the earth ellipsoid (a small number).

web.archive.org (Global: 1^st place; English: 1^st place)

"Derivatives of Logarithmic Functions". Math24. 2021-04-14. Archived from the original on 2020-10-01.

wolfram.com (Global: 513^th place; English: 537^th place)

mathworld.wolfram.com

Weisstein, Eric W. "Common Logarithm". mathworld.wolfram.com. Retrieved 2020-08-29.