Significand (English Wikipedia)

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

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6books.google.com

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2doi.org

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1berkeley.edu

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1ourcomputerheritage.org

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1quadibloc.com

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1ieee.org

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1princeton.edu

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archive.org

Schmid, Hermann (1974). Decimal Computation (1 ed.). Binghamton, New York, USA: John Wiley & Sons, Inc. p. 204-205. ISBN 0-471-76180-X. Retrieved 2016-01-03.

berkeley.edu

eecs.berkeley.edu

Kahan, William Morton (2002-04-19). "Names for Standardized Floating-Point Formats" (PDF). Archived (PDF) from the original on 2023-12-27. Retrieved 2023-12-27. […] m is the significand or coefficient or (wrongly) mantissa […] (8 pages)

books.google.com

Clements, Alan (2006-02-09). Principles of Computer Hardware. OUP Oxford. ISBN 978-0-19-927313-3.
Magazines, Hearst (February 1913). Popular Mechanics. Hearst Magazines. p. 291.
Gupta, Dr Alok (2020-07-04). Business Mathematics by Alok Gupta: SBPD Publications. SBPD publications. p. 140. ISBN 978-93-86908-16-2.
Gowers, Timothy; Barrow-Green, June; Leader, Imre (2010-07-18). The Princeton Companion to Mathematics. Princeton University Press. p. 201. ISBN 978-1-4008-3039-8.
Schmid, Hermann (1983) [1974]. Decimal Computation (1 (reprint) ed.). Malabar, Florida, USA: Robert E. Krieger Publishing Company. pp. 204–205. ISBN 0-89874-318-4. Retrieved 2016-01-03. (NB. At least some batches of this reprint edition were misprints with defective pages 115–146.)
Ronald T. Kneusel. Numbers and Computers, Springer, pp. 84–85, 2017. ISBN 978-3319505084

doi.org

IEEE. IEEE 754-1985. doi:10.1109/IEEESTD.1985.82928. ISBN 0-7381-1165-1. Retrieved 2024-11-01. {{cite book}}: |website= ignored (help)
754-2019 - IEEE Standard for Floating-Point Arithmetic. IEEE. 2019. doi:10.1109/IEEESTD.2019.8766229. ISBN 978-1-5044-5924-2.

ens-lyon.fr

perso.ens-lyon.fr

Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). Computing Surveys. 23 (1). Xerox Palo Alto Research Center (PARC), Palo Alto, California, USA: Association for Computing Machinery, Inc.: 7. Archived (PDF) from the original on 2016-07-13. Retrieved 2016-07-13. […] This term was introduced by Forsythe and Moler [1967], and has generally replaced the older term mantissa. […] (NB. A newer edited version can be found here: [1])

ieee.org

ieeexplore.ieee.org

IEEE. IEEE 754-1985. doi:10.1109/IEEESTD.1985.82928. ISBN 0-7381-1165-1. Retrieved 2024-11-01. {{cite book}}: |website= ignored (help)

oracle.com

docs.oracle.com

Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). Computing Surveys. 23 (1). Xerox Palo Alto Research Center (PARC), Palo Alto, California, USA: Association for Computing Machinery, Inc.: 7. Archived (PDF) from the original on 2016-07-13. Retrieved 2016-07-13. […] This term was introduced by Forsythe and Moler [1967], and has generally replaced the older term mantissa. […] (NB. A newer edited version can be found here: [1])

ourcomputerheritage.org

English Electric KDF9: Very high speed data processing system for Commerce, Industry, Science (PDF) (Product flyer). English Electric. c. 1961. Publication No. DP/103. 096320WP/RP0961. Archived (PDF) from the original on 2020-07-27. Retrieved 2020-07-27.

princeton.edu

cs.princeton.edu

Burks, Arthur Walter; Goldstine, Herman H.; von Neumann, John (1963) [1946]. "5.3.". In Taub, A. H. (ed.). Preliminary discussion of the logical design of an electronic computing instrument (PDF) (Technical report, Institute for Advanced Study, Princeton, New Jersey, USA). Collected Works of John von Neumann. Vol. 5. New York, USA: The Macmillan Company. p. 42. Retrieved 2016-02-07. […] Several of the digital computers being built or planned in this country and England are to contain a so-called "floating decimal point". This is a mechanism for expressing each word as a characteristic and a mantissa—e.g. 123.45 would be carried in the machine as (0.12345,03), where the 3 is the exponent of 10 associated with the number. […]

quadibloc.com

Savard, John J. G. (2018) [2005]. "Floating-Point Formats". quadibloc. A Note on Field Designations. Archived from the original on 2018-07-03. Retrieved 2018-07-16.

quickclick.es

Torres Quevedo, Leonardo. Automática: Complemento de la Teoría de las Máquinas, (pdf), pp. 575–583, Revista de Obras Públicas, 19 November 1914.

web.archive.org

Kahan, William Morton (2002-04-19). "Names for Standardized Floating-Point Formats" (PDF). Archived (PDF) from the original on 2023-12-27. Retrieved 2023-12-27. […] m is the significand or coefficient or (wrongly) mantissa […] (8 pages)
English Electric KDF9: Very high speed data processing system for Commerce, Industry, Science (PDF) (Product flyer). English Electric. c. 1961. Publication No. DP/103. 096320WP/RP0961. Archived (PDF) from the original on 2020-07-27. Retrieved 2020-07-27.
Savard, John J. G. (2018) [2005]. "Floating-Point Formats". quadibloc. A Note on Field Designations. Archived from the original on 2018-07-03. Retrieved 2018-07-16.
Goldberg, David (March 1991). "What Every Computer Scientist Should Know About Floating-Point Arithmetic" (PDF). Computing Surveys. 23 (1). Xerox Palo Alto Research Center (PARC), Palo Alto, California, USA: Association for Computing Machinery, Inc.: 7. Archived (PDF) from the original on 2016-07-13. Retrieved 2016-07-13. […] This term was introduced by Forsythe and Moler [1967], and has generally replaced the older term mantissa. […] (NB. A newer edited version can be found here: [1])