Associative property (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Associative property" in English language version.

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3doi.org

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ams.org

Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

mathscinet.ams.org

Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

arxiv.org

Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

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" (PDF). ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. S2CID 222008826. Archived (PDF) from the original on 2022-05-19. Retrieved 20 January 2016.
Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

eduplace.com

"The Order of Operations". Education Place.

ens-lyon.fr

perso.ens-lyon.fr

Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. S2CID 222008826. Archived (PDF) from the original on 2022-05-19. Retrieved 20 January 2016.

google.com

Aczél, J. (1966-01-01). Lectures on Functional Equations and Their Applications. Academic Press. p. 267. ISBN 978-0-08-095525-4. OL 46920179M.{{cite book}}: CS1 maint: date and year (link)

khanacademy.org

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

openlibrary.org

Aczél, J. (1966-01-01). Lectures on Functional Equations and Their Applications. Academic Press. p. 267. ISBN 978-0-08-095525-4. OL 46920179M.{{cite book}}: CS1 maint: date and year (link)

pnnl.gov

cass-mt.pnnl.gov

Villa, Oreste; Chavarría-mir, Daniel; Gurumoorthi, Vidhya; Márquez, Andrés; Krishnamoorthy, Sriram, Effects of Floating-Point non-Associativity on Numerical Computations on Massively Multithreaded Systems (PDF), archived from the original (PDF) on 15 February 2013, retrieved 8 April 2014

scispace.com

Ling, Cho-Hsin (1 September 1964). "Representation of associative functions" (PDF). Publicationes Mathematicae. 12: 189–212.

semanticscholar.org

api.semanticscholar.org

Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. S2CID 222008826. Archived (PDF) from the original on 2022-05-19. Retrieved 20 January 2016.
Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

tcd.ie

maths.tcd.ie

Hamilton, W.R. (1844–1850). "On quaternions or a new system of imaginaries in algebra". David R. Wilkins collection. Philosophical Magazine. Trinity College Dublin.

virginia.gov

doe.virginia.gov

"Using Order of Operations and Exploring Properties" Archived 2022-07-16 at the Wayback Machine, section 9. Virginia Department of Education.

web.archive.org

Villa, Oreste; Chavarría-mir, Daniel; Gurumoorthi, Vidhya; Márquez, Andrés; Krishnamoorthy, Sriram, Effects of Floating-Point non-Associativity on Numerical Computations on Massively Multithreaded Systems (PDF), archived from the original (PDF) on 15 February 2013, retrieved 8 April 2014
Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). ACM Computing Surveys. 23 (1): 5–48. doi:10.1145/103162.103163. S2CID 222008826. Archived (PDF) from the original on 2022-05-19. Retrieved 20 January 2016.
"Using Order of Operations and Exploring Properties" Archived 2022-07-16 at the Wayback Machine, section 9. Virginia Department of Education.

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 (3rd ed.). New York: Wiley. p. 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 $a_{1}a_{2}\cdots a_{n}$ is unambiguous; this is, the same element will be obtained regardless of how parentheses are inserted in the product.

worldcat.org

search.worldcat.org

Baez, John C. (2002). "The Octonions" (PDF). Bulletin of the American Mathematical Society. 39 (2): 145–205. arXiv:math/0105155. doi:10.1090/S0273-0979-01-00934-X. ISSN 0273-0979. MR 1886087. S2CID 586512.

youtube.com

"The Order of Operations", timestamp 5m40s. Khan Academy.