Sifat asosiatif (Indonesian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Sifat asosiatif" in Indonesian language version.

refsWebsite

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4web.archive.org

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2archive.org

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2khanacademy.org

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2doi.org

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1wiley.com

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1stackexchange.com

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1pnnl.gov

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1ens-lyon.fr

6,599^th place

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1berkeley.edu

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1eduplace.com

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1youtube.com

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1virginia.gov

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1wikipedia.org

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1codeplea.com

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archive.org

Hungerford, Thomas W. (1974). Algebra (edisi ke-1st). Springer. hlm. 24. ISBN 978-0387905181. Definisi 1.1 (i)a (bc) = (ab) c untuk semua a, b, c dalam G.
Copi, Irving M.; Cohen, Carl; McMahon, Kenneth (2014). Introduction to Logic (14th edition). Essex: Pearson Education. hlm. 387. ISBN 9781292024820.

berkeley.edu

math.berkeley.edu

George Mark Bergman: Order of arithmetic operations

codeplea.com

Exponentiation Associativity and Standard Math Notation Codeplea. 23 August 2016. Retrieved 20 September 2016.

doi.org

IEEE Computer Society (29 August 2008). IEEE Standard for Floating-Point Arithmetic. doi:10.1109/IEEESTD.2008.4610935. ISBN 978-0-7381-5753-5. IEEE Std 754-2008.
Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic". ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. Diarsipkan dari versi asli (PDF) tanggal 2016-04-06. Diakses tanggal 20 January 2016. (,)

eduplace.com

Education Place: The Order of Operations Diarsipkan 2017-06-08 di Wayback Machine.

ens-lyon.fr

perso.ens-lyon.fr

Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic". ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. Diarsipkan dari versi asli (PDF) tanggal 2016-04-06. Diakses tanggal 20 January 2016. (,)

khanacademy.org

"Matrix product associativity". Khan Academy. Diakses tanggal 5 June 2016.
Khan Academy: The Order of Operations, timestamp 5m40s

pnnl.gov

cass-mt.pnnl.gov

Villa, Oreste; Chavarría-mir, Daniel; Gurumoorthi, Vidhya; Márquez, Andrés; Krishnamoorthy, Sriram, Effects of Floating-Point nonassociativity on Numerical Computations on Massively Multithreaded Systems (PDF), diarsipkan dari versi asli (PDF) tanggal 15 February 2013, diakses tanggal 8 April 2014

stackexchange.com

math.stackexchange.com

"Symbolic Logic Proof of Associativity". Math.stackexchange.com. 22 March 2017.

virginia.gov

doe.virginia.gov

Virginia Department of Education: Using Order of Operations and Exploring Properties Diarsipkan 2022-07-16 di Wayback Machine., section 9

web.archive.org

Villa, Oreste; Chavarría-mir, Daniel; Gurumoorthi, Vidhya; Márquez, Andrés; Krishnamoorthy, Sriram, Effects of Floating-Point nonassociativity on Numerical Computations on Massively Multithreaded Systems (PDF), diarsipkan dari versi asli (PDF) tanggal 15 February 2013, diakses tanggal 8 April 2014
Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic". ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. Diarsipkan dari versi asli (PDF) tanggal 2016-04-06. Diakses tanggal 20 January 2016. (,)
Education Place: The Order of Operations Diarsipkan 2017-06-08 di Wayback Machine.
Virginia Department of Education: Using Order of Operations and Exploring Properties Diarsipkan 2022-07-16 di Wayback Machine., section 9

wikipedia.org

de.wikipedia.org

Bronstein: de:Taschenbuch der Mathematik, pages 115-120, chapter: 2.4.1.1, ISBN 978-3-8085-5673-3

wiley.com

Durbin, John R. (1992). Modern Algebra: an Introduction (edisi ke-3rd). New York: Wiley. hlm. 78. ISBN 978-0-471-51001-7. If $a_{1},a_{2},\dots ,a_{n}\,\,(n\geq 2)$ are elements of a set with an associative operation, then the product $a_{1}a_{2}\dots a_{n}$ is unambiguous; this is, the same element will be obtained regardless of how parentheses are inserted in the product

youtube.com

Khan Academy: The Order of Operations, timestamp 5m40s