Binary logarithm (English Wikipedia)

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

refsWebsite

Global rank English rank

33books.google.com

3^rd place

6doi.org

2^nd place

4ams.org

451^st place

277^th place

1maa.org

3,479^th place

2,444^th place

1archive.org

6^th place

1nist.gov

355^th place

454^th place

1ncsu.edu

2,542^nd place

1,675^th place

1eudml.org

low place

1arxiv.org

69^th place

59^th place

1semanticscholar.org

11^th place

8^th place

1jstor.org

26^th place

20^th place

1mpg.de

1,624^th place

1,592^nd place

1kernel.org

4,558^th place

3,044^th place

1open-std.org

4,221^st place

2,842^nd place

ams.org

mathscinet.ams.org

Trucco, Ernesto (1956), "A note on the information content of graphs", Bull. Math. Biophys., 18 (2): 129–135, doi:10.1007/BF02477836, MR 0077919.
Devroye, L.; Kruszewski, P. (1996), "On the Horton–Strahler number for random tries", RAIRO Informatique Théorique et Applications, 30 (5): 443–456, doi:10.1051/ita/1996300504431, MR 1435732.
Eppstein, David (2005), "The lattice dimension of a graph", European Journal of Combinatorics, 26 (5): 585–592, arXiv:cs.DS/0402028, doi:10.1016/j.ejc.2004.05.001, MR 2127682, S2CID 7482443.
Bayer, Dave; Diaconis, Persi (1992), "Trailing the dovetail shuffle to its lair", The Annals of Applied Probability, 2 (2): 294–313, doi:10.1214/aoap/1177005705, JSTOR 2959752, MR 1161056.

archive.org

Tietze, Ulrich; Schenk, Christoph (1999), Halbleiter-Schaltungstechnik (in German) (1st corrected reprint, 11th ed.), Springer Verlag, p. 1370, ISBN 3-540-64192-0

arxiv.org

Eppstein, David (2005), "The lattice dimension of a graph", European Journal of Combinatorics, 26 (5): 585–592, arXiv:cs.DS/0402028, doi:10.1016/j.ejc.2004.05.001, MR 2127682, S2CID 7482443.

books.google.com

Groza, Vivian Shaw; Shelley, Susanne M. (1972), Precalculus mathematics, New York: Holt, Rinehart and Winston, p. 182, ISBN 978-0-03-077670-0.
Stifel, Michael (1544), Arithmetica integra (in Latin), p. 31. A copy of the same table with two more entries appears on p. 237, and another copy extended to negative powers appears on p. 249b.
Joseph, G. G. (2011), The Crest of the Peacock: Non-European Roots of Mathematics (3rd ed.), Princeton University Press, p. 352.
See, e.g., Shparlinski, Igor (2013), Cryptographic Applications of Analytic Number Theory: Complexity Lower Bounds and Pseudorandomness, Progress in Computer Science and Applied Logic, vol. 22, Birkhäuser, p. 35, ISBN 978-3-0348-8037-4.
Tegg, Thomas (1829), "Binary logarithms", London encyclopaedia; or, Universal dictionary of science, art, literature and practical mechanics: comprising a popular view of the present state of knowledge, Volume 4, pp. 142–143.
Batschelet, E. (2012), Introduction to Mathematics for Life Scientists, Springer, p. 128, ISBN 978-3-642-96080-2.
For instance, Microsoft Excel provides the IMLOG2 function for complex binary logarithms: see Bourg, David M. (2006), Excel Scientific and Engineering Cookbook, O'Reilly Media, p. 232, ISBN 978-0-596-55317-3.
Kolman, Bernard; Shapiro, Arnold (1982), "11.4 Properties of Logarithms", Algebra for College Students, Academic Press, pp. 334–335, ISBN 978-1-4832-7121-7.
Sedgewick, Robert; Wayne, Kevin Daniel (2011), Algorithms, Addison-Wesley Professional, p. 185, ISBN 978-0-321-57351-3.
Knuth, Donald E. (1997), Fundamental Algorithms, The Art of Computer Programming, vol. 1 (3rd ed.), Addison-Wesley Professional, ISBN 978-0-321-63574-7, p. 11. The same notation was in the 1973 2nd edition of the same book (p. 23) but without the credit to Reingold.
Fiche, Georges; Hebuterne, Gerard (2013), Mathematics for Engineers, John Wiley & Sons, p. 152, ISBN 978-1-118-62333-6, In the following, and unless otherwise stated, the notation $log x$ always stands for the logarithm to the base $2$ of $x$ .
Cover, Thomas M.; Thomas, Joy A. (2012), Elements of Information Theory (2nd ed.), John Wiley & Sons, p. 33, ISBN 978-1-118-58577-1, Unless otherwise specified, we will take all logarithms to base $2$ .
Bauer, Friedrich L. (2009), Origins and Foundations of Computing: In Cooperation with Heinz Nixdorf MuseumsForum, Springer Science & Business Media, p. 54, ISBN 978-3-642-02991-2.
Van der Lubbe, Jan C. A. (1997), Information Theory, Cambridge University Press, p. 3, ISBN 978-0-521-46760-5.
Stewart, Ian (2015), Taming the Infinite, Quercus, p. 120, ISBN 9781623654733, in advanced mathematics and science the only logarithm of importance is the natural logarithm.
Leiss, Ernst L. (2006), A Programmer's Companion to Algorithm Analysis, CRC Press, p. 28, ISBN 978-1-4200-1170-8.
Roberts, Fred; Tesman, Barry (2009), Applied Combinatorics (2nd ed.), CRC Press, p. 206, ISBN 978-1-4200-9983-6.
Sipser, Michael (2012), "Example 7.4", Introduction to the Theory of Computation (3rd ed.), Cengage Learning, pp. 277–278, ISBN 9781133187790.
Sedgewick & Wayne (2011), p. 186.
Edmonds, Jeff (2008), How to Think About Algorithms, Cambridge University Press, p. 302, ISBN 978-1-139-47175-6.
Causton, Helen; Quackenbush, John; Brazma, Alvis (2009), Microarray Gene Expression Data Analysis: A Beginner's Guide, John Wiley & Sons, pp. 49–50, ISBN 978-1-4443-1156-3.
Eidhammer, Ingvar; Barsnes, Harald; Eide, Geir Egil; Martens, Lennart (2012), Computational and Statistical Methods for Protein Quantification by Mass Spectrometry, John Wiley & Sons, p. 105, ISBN 978-1-118-49378-6.
Campbell, Murray; Greated, Clive (1994), The Musician's Guide to Acoustics, Oxford University Press, p. 78, ISBN 978-0-19-159167-9.
Randel, Don Michael, ed. (2003), The Harvard Dictionary of Music (4th ed.), The Belknap Press of Harvard University Press, p. 416, ISBN 978-0-674-01163-2.
France, Robert (2008), Introduction to Physical Education and Sport Science, Cengage Learning, p. 282, ISBN 978-1-4180-5529-5.
Allen, Elizabeth; Triantaphillidou, Sophie (2011), The Manual of Photography, Taylor & Francis, p. 228, ISBN 978-0-240-52037-7.
Davis, Phil (1998), Beyond the Zone System, CRC Press, p. 17, ISBN 978-1-136-09294-7.
Allen & Triantaphillidou (2011), p. 235.
Zwerman, Susan; Okun, Jeffrey A. (2012), Visual Effects Society Handbook: Workflow and Techniques, CRC Press, p. 205, ISBN 978-1-136-13614-6.
Bauer, Craig P. (2013), Secret History: The Story of Cryptology, CRC Press, p. 332, ISBN 978-1-4665-6186-1.
Stephenson, Ian (2005), "9.6 Fast Power, Log2, and Exp2 Functions", Production Rendering: Design and Implementation, Springer-Verlag, pp. 270–273, ISBN 978-1-84628-085-6.
Warren Jr., Henry S. (2013) [2002], "11-4: Integer Logarithm", Hacker's Delight (2nd ed.), Addison Wesley – Pearson Education, Inc., p. 291, ISBN 978-0-321-84268-8, 0-321-84268-5.
Redfern, Darren; Campbell, Colin (1998), The Matlab® 5 Handbook, Springer-Verlag, p. 141, ISBN 978-1-4612-2170-8.

doi.org

Trucco, Ernesto (1956), "A note on the information content of graphs", Bull. Math. Biophys., 18 (2): 129–135, doi:10.1007/BF02477836, MR 0077919.
Mitchell, John N. (1962), "Computer multiplication and division using binary logarithms", IRE Transactions on Electronic Computers, EC-11 (4): 512–517, doi:10.1109/TEC.1962.5219391.
Devroye, L.; Kruszewski, P. (1996), "On the Horton–Strahler number for random tries", RAIRO Informatique Théorique et Applications, 30 (5): 443–456, doi:10.1051/ita/1996300504431, MR 1435732.
Eppstein, David (2005), "The lattice dimension of a graph", European Journal of Combinatorics, 26 (5): 585–592, arXiv:cs.DS/0402028, doi:10.1016/j.ejc.2004.05.001, MR 2127682, S2CID 7482443.
Bayer, Dave; Diaconis, Persi (1992), "Trailing the dovetail shuffle to its lair", The Annals of Applied Probability, 2 (2): 294–313, doi:10.1214/aoap/1177005705, JSTOR 2959752, MR 1161056.
Majithia, J. C.; Levan, D. (1973), "A note on base-2 logarithm computations", Proceedings of the IEEE, 61 (10): 1519–1520, doi:10.1109/PROC.1973.9318.

eudml.org

Devroye, L.; Kruszewski, P. (1996), "On the Horton–Strahler number for random tries", RAIRO Informatique Théorique et Applications, 30 (5): 443–456, doi:10.1051/ita/1996300504431, MR 1435732.

jstor.org

Bayer, Dave; Diaconis, Persi (1992), "Trailing the dovetail shuffle to its lair", The Annals of Applied Probability, 2 (2): 294–313, doi:10.1214/aoap/1177005705, JSTOR 2959752, MR 1161056.

kernel.org

fls, Linux kernel API, kernel.org, retrieved 2010-10-17.

maa.org

eulerarchive.maa.org

Euler, Leonhard (1739), "Chapter VII. De Variorum Intervallorum Receptis Appelationibus", Tentamen novae theoriae musicae ex certissismis harmoniae principiis dilucide expositae (in Latin), Saint Petersburg Academy, pp. 102–112.

mpg.de

people.mpi-inf.mpg.de

Mehlhorn, Kurt; Sanders, Peter (2008), "2.5 An example – binary search", Algorithms and Data Structures: The Basic Toolbox (PDF), Springer, pp. 34–36, ISBN 978-3-540-77977-3.

ncsu.edu

ise.ncsu.edu

For ISO 80000-2 see "Quantities and units – Part 2: Mathematical signs and symbols to be used in the natural sciences and technology" (PDF), International Standard ISO 80000-2 (1st ed.), December 1, 2009, Section 12, Exponential and logarithmic functions, p. 18.

nist.gov

physics.nist.gov

For ISO 31-11 see Thompson, Ambler; Taylor, Barry M (March 2008), Guide for the Use of the International System of Units (SI) — NIST Special Publication 811, 2008 Edition — Second Printing (PDF), NIST, p. 33.

open-std.org

"7.12.6.10 The log2 functions", ISO/IEC 9899:1999 specification (PDF), p. 226.

semanticscholar.org

api.semanticscholar.org

Eppstein, David (2005), "The lattice dimension of a graph", European Journal of Combinatorics, 26 (5): 585–592, arXiv:cs.DS/0402028, doi:10.1016/j.ejc.2004.05.001, MR 2127682, S2CID 7482443.