Logarit nhị phân (Vietnamese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Logarit nhị phân" in Vietnamese language version.

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ams.org

Trucco, Ernesto (1956), “A note on the information content of graphs”, The Bulletin of Mathematical Biophysics, 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.
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

The Chicago Manual of Style (ấn bản thứ 15), University of Chicago Press, 2003, tr. 530, ISBN 0-226-10403-6.
Tietze, Ulrich; Schenk, Christoph (1999). Halbleiter-Schaltungstechnik (bằng tiếng Đức) (ấn bản thứ 11). Springer Verlag. tr. 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.

books.google.com

Groza, Vivian Shaw; Shelley, Susanne M. (1972), Precalculus mathematics, New York: Holt, Rinehart and Winston, tr. 182, ISBN 978-0-03-077670-0
Stifel, Michael (1544), Arithmetica integra (bằng tiếng La-tinh), tr. 31. Một bảng tương tự khác gồm 9 số xuất hiện ở tr. 237, và một bảng khác nữa ở tr. 249b được mở rộng sang lũy thừa âm.
Joseph, G. G. (2011), The Crest of the Peacock: Non-European Roots of Mathematics (ấn bản thứ 3), Princeton University Press, tr. 352, ISBN 978-0-691-13526-7.
Chẳng hạn xem Shparlinski, Igor (2013), Cryptographic Applications of Analytic Number Theory: Complexity Lower Bounds and Pseudorandomness, Progress in Computer Science and Applied Logic, 22, Birkhäuser, tr. 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, tr. 142–143.
Batschelet, E. (2012), Introduction to Mathematics for Life Scientists, Springer, tr. 128, ISBN 978-3-642-96080-2.
Chẳng hạn, Microsoft Excel có hàm IMLOG2 để tính logarit nhị phân phức; xem Bourg, David M. (2006), Excel Scientific and Engineering Cookbook, O'Reilly Media, tr. 232, ISBN 978-0-596-55317-3.
Kolman, Bernard; Shapiro, Arnold (1982), “11.4 Properties of Logarithms”, Algebra for College Students, Academic Press, tr. 334–335, ISBN 978-1-4832-7121-7.
Sedgewick, Robert; Wayne, Kevin Daniel (2011), Algorithms, Addison-Wesley Professional, tr. 185, ISBN 978-0-321-57351-3.
Fiche, Georges; Hebuterne, Gerard (2013), Mathematics for Engineers, John Wiley & Sons, tr. 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 (ấn bản thứ 2), John Wiley & Sons, tr. 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. tr. 54. ISBN 978-3-642-02991-2.
Van der Lubbe, Jan C. A. (1997), Information Theory, Cambridge University Press, tr. 3, ISBN 978-0-521-46760-5.
Stewart, Ian (2015), Taming the Infinite, Quercus, tr. 120, ISBN 978-1-623-65473-3, 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, tr. 28, ISBN 978-1-4200-1170-8.
Graham, Ronald L.; Rothschild, Bruce L.; Spencer, Joel H. (1980), Ramsey Theory, Wiley-Interscience, tr. 78, ISBN 0-471-05997-8.
Roberts, Fred; Tesman, Barry (2009), Applied Combinatorics (ấn bản thứ 2), CRC Press, tr. 206, ISBN 978-1-4200-9983-6.
Sipser, Michael (2012), “Example 7.4”, Introduction to the Theory of Computation (ấn bản thứ 3), Cengage Learning, tr. 277–278, ISBN 978-1-133-18779-0.
Edmonds, Jeff (2008), How to Think About Algorithms, Cambridge University Press, tr. 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, tr. 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, tr. 105, ISBN 978-1-118-49378-6.
Campbell, Murray; Greated, Clive (1994), The Musician's Guide to Acoustics, Oxford University Press, tr. 78, ISBN 978-0-19-159167-9.
France, Robert (2008), Introduction to Physical Education and Sport Science, Cengage Learning, tr. 282, ISBN 978-1-4180-5529-5.
Allen, Elizabeth; Triantaphillidou, Sophie (2011), The Manual of Photography, Taylor & Francis, tr. 228, ISBN 978-0-240-52037-7.
Davis, Phil (1998), Beyond the Zone System, CRC Press, tr. 17, ISBN 978-1-136-09294-7.
Zwerman, Susan; Okun, Jeffrey A. (2012), Visual Effects Society Handbook: Workflow and Techniques, CRC Press, tr. 205, ISBN 978-1-136-13614-6.
Bauer, Craig P. (2013), Secret History: The Story of Cryptology, CRC Press, tr. 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, tr. 270–273, ISBN 978-1-84628-085-6.
Warren Jr., Henry S. (2013) [2002], “11-4: Integer Logarithm”, Hacker's Delight (ấn bản thứ 2), Addison Wesley – Pearson Education, Inc., tr. 291, ISBN 978-0-321-84268-8, 0-321-84268-5.
Redfern, Darren; Campbell, Colin (1998), The Matlab® 5 Handbook, Springer-Verlag, tr. 141, ISBN 978-1-4612-2170-8.

doi.org

Trucco, Ernesto (1956), “A note on the information content of graphs”, The Bulletin of Mathematical Biophysics, 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.
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. Truy cập ngày 22 tháng 8 năm 2020.

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, tr. 34–36, ISBN 978-3-540-77977-3.

ncsu.edu

people.engr.ncsu.edu

Với ISO 80000-2 xem “Quantities and units – Part 2: Mathematical signs and symbols to be used in the natural sciences and technology” (PDF), International Standard ISO 80000-2 (ấn bản thứ 1), ngày 1 tháng 12 năm 2009, Section 12, Exponential and logarithmic functions, tr. 18, Bản gốc (PDF) lưu trữ ngày 28 tháng 2 năm 2019, truy cập ngày 23 tháng 8 năm 2020.

nist.gov

physics.nist.gov

Với ISO 31-11 xem Thompson, Ambler; Taylor, Barry M (tháng 3 năm 2008), Guide for the Use of the International System of Units (SI) — NIST Special Publication 811, 2008 Edition — Second Printing (PDF), NIST, tr. 33.

open-std.org

“7.12.6.10 The log2 functions”, ISO/IEC 9899:1999 specification (PDF), tr. 226, Bản gốc (PDF) lưu trữ ngày 15 tháng 10 năm 2005, truy cập ngày 31 tháng 8 năm 2020.

pacific.edu

scholarlycommons.pacific.edu

Euler, Leonhard (1739), “Chapter VII. De Variorum Intervallorum Receptis Appelationibus”, Tentamen novae theoriae musicae ex certissismis harmoniae principiis dilucide expositae (bằng tiếng La-tinh), Viện Hàn lâm Khoa học Saint Petersburg, tr. 102–112.

web.archive.org

Với ISO 80000-2 xem “Quantities and units – Part 2: Mathematical signs and symbols to be used in the natural sciences and technology” (PDF), International Standard ISO 80000-2 (ấn bản thứ 1), ngày 1 tháng 12 năm 2009, Section 12, Exponential and logarithmic functions, tr. 18, Bản gốc (PDF) lưu trữ ngày 28 tháng 2 năm 2019, truy cập ngày 23 tháng 8 năm 2020.
“7.12.6.10 The log2 functions”, ISO/IEC 9899:1999 specification (PDF), tr. 226, Bản gốc (PDF) lưu trữ ngày 15 tháng 10 năm 2005, truy cập ngày 31 tháng 8 năm 2020.