Natural logarithm (English Wikipedia)

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

refsWebsite

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2oeis.org

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2books.google.com

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2doi.org

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2hpcalc.org

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1wolfram.com

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1britannica.com

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1st-and.ac.uk

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1youtube.com

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1math2.org

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1emis.de

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1nii.ac.jp

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1loc.gov

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1semanticscholar.org

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1utah.edu

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1holyjoe.net

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books.google.com

Mortimer, Robert G. (2005). Mathematics for physical chemistry (3rd ed.). Academic Press. p. 9. ISBN 0-12-508347-5. Extract of page 9
Cajori, Florian (1991). A History of Mathematics (5th ed.). AMS Bookstore. p. 152. ISBN 0-8218-2102-4.

britannica.com

"Rules, Examples, & Formulas". Logarithm. Encyclopedia Britannica. Retrieved 2020-08-29.

doi.org

Ahrendt, Timm (1999). "Fast Computations of the Exponential Function". Stacs 99. Lecture Notes in Computer Science. 1564: 302–312. doi:10.1007/3-540-49116-3_28. ISBN 978-3-540-65691-3.
Beebe, Nelson H. F. (2017-08-22). "Chapter 10.4. Logarithm near one". The Mathematical-Function Computation Handbook - Programming Using the MathCW Portable Software Library (1 ed.). Salt Lake City, UT, USA: Springer International Publishing AG. pp. 290–292. doi:10.1007/978-3-319-64110-2. ISBN 978-3-319-64109-6. LCCN 2017947446. S2CID 30244721. In 1987, Berkeley UNIX 4.3BSD introduced the log1p() function

emis.de

RUFFA, Anthony. "A PROCEDURE FOR GENERATING INFINITE SERIES IDENTITIES" (PDF). International Journal of Mathematics and Mathematical Sciences. International Journal of Mathematics and Mathematical Sciences. Retrieved 2022-02-27. (Page 3654, equation 2.6)

holyjoe.net

HP 50g / 49g+ / 48gII graphing calculator advanced user's reference manual (AUR) (2 ed.). Hewlett-Packard. 2009-07-14 [2005]. HP F2228-90010. Retrieved 2015-10-10. Searchable PDF

hpcalc.org

HP 48G Series – Advanced User's Reference Manual (AUR) (4 ed.). Hewlett-Packard. December 1994 [1993]. HP 00048-90136, 0-88698-01574-2. Retrieved 2015-09-06.
HP 50g / 49g+ / 48gII graphing calculator advanced user's reference manual (AUR) (2 ed.). Hewlett-Packard. 2009-07-14 [2005]. HP F2228-90010. Retrieved 2015-10-10. Searchable PDF

loc.gov

lccn.loc.gov

Beebe, Nelson H. F. (2017-08-22). "Chapter 10.4. Logarithm near one". The Mathematical-Function Computation Handbook - Programming Using the MathCW Portable Software Library (1 ed.). Salt Lake City, UT, USA: Springer International Publishing AG. pp. 290–292. doi:10.1007/978-3-319-64110-2. ISBN 978-3-319-64109-6. LCCN 2017947446. S2CID 30244721. In 1987, Berkeley UNIX 4.3BSD introduced the log1p() function

math2.org

""Logarithmic Expansions" at Math2.org".

nii.ac.jp

ci.nii.ac.jp

Sasaki, T.; Kanada, Y. (1982). "Practically fast multiple-precision evaluation of log(x)". Journal of Information Processing. 5 (4): 247–250. Retrieved 2011-03-30.

oeis.org

Sloane, N. J. A. (ed.). "Sequence A001113 (Decimal expansion of e)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation.
Sloane, N. J. A. (ed.). "Sequence A002392 (Decimal expansion of natural logarithm of 10)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation.

semanticscholar.org

api.semanticscholar.org

Beebe, Nelson H. F. (2017-08-22). "Chapter 10.4. Logarithm near one". The Mathematical-Function Computation Handbook - Programming Using the MathCW Portable Software Library (1 ed.). Salt Lake City, UT, USA: Springer International Publishing AG. pp. 290–292. doi:10.1007/978-3-319-64110-2. ISBN 978-3-319-64109-6. LCCN 2017947446. S2CID 30244721. In 1987, Berkeley UNIX 4.3BSD introduced the log1p() function

st-and.ac.uk

www-history.mcs.st-and.ac.uk

O'Connor, J. J.; Robertson, E. F. (September 2001). "The number e". The MacTutor History of Mathematics archive. Retrieved 2009-02-02.

utah.edu

math.utah.edu

Beebe, Nelson H. F. (2002-07-09). "Computation of expm1 = exp(x)−1" (PDF). 1.00. Salt Lake City, Utah, USA: Department of Mathematics, Center for Scientific Computing, University of Utah. Retrieved 2015-11-02.

wolfram.com

mathworld.wolfram.com

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

youtube.com

An improper integral representation of the natural logarithm., retrieved 2022-09-24