Common logarithm (English Wikipedia)

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

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archive.org

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

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).

books.google.com

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.

doi.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).

harvard.edu

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

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

mathsisfun.com

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

semanticscholar.org

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

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

wolfram.com

mathworld.wolfram.com

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