Function (mathematics) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Function (mathematics)" in English language version.

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6worldcat.org

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ams.org

mathscinet.ams.org

Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.
Klev, Ansten (2019). "A comparison of type theory with set theory". In Centrone, Stefania; Kant, Deborah; Sarikaya, Deniz (eds.). Reflections on the Foundations of Mathematics: Univalent Foundations, Set Theory and General Thoughts. Synthese Library. Vol. 407. Cham: Springer. pp. 271–292. doi:10.1007/978-3-030-15655-8_12. ISBN 978-3-030-15654-1. MR 4352345.

books.google.com

Halmos 1970, p. 30; the words map, mapping, transformation, correspondence, and operator are sometimes used synonymously. Halmos, Paul R. (1970). Naive Set Theory. Springer-Verlag. ISBN 978-0-387-90092-6.
Halmos 1970 Halmos, Paul R. (1970). Naive Set Theory. Springer-Verlag. ISBN 978-0-387-90092-6.
Spivak 2008, p. 39. Spivak, Michael (2008). Calculus (4th ed.). Publish or Perish. ISBN 978-0-914098-91-1.
Lang, Serge (1987). "III §1. Mappings". Linear Algebra (3rd ed.). Springer. p. 43. ISBN 978-0-387-96412-6. A function is a special type of mapping, namely it is a mapping from a set into the set of numbers, i.e. into, R, or C or into a field K.

britannica.com

"function | Definition, Types, Examples, & Facts". Encyclopedia Britannica. Retrieved 2020-08-17.

classicalrealanalysis.info

Thomson, Brian S.; Bruckner, Judith B.; Bruckner, Andrew M. (2008) [2001]. Elementary Real Analysis (PDF) (2nd ed.). Prentice Hall (originally; 2nd ed. self-republished by the authors). pp. A-4–A-5. ISBN 978-1-4348-4367-8. OCLC 1105855173. OL 31844948M. Zbl 0872.26001.

doi.org

Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.
Klev, Ansten (2019). "A comparison of type theory with set theory". In Centrone, Stefania; Kant, Deborah; Sarikaya, Deniz (eds.). Reflections on the Foundations of Mathematics: Univalent Foundations, Set Theory and General Thoughts. Synthese Library. Vol. 407. Cham: Springer. pp. 271–292. doi:10.1007/978-3-030-15655-8_12. ISBN 978-3-030-15654-1. MR 4352345.

encyclopediaofmath.org

"Mapping". Encyclopedia of Mathematics. EMS Press. 2001 [1994].
Kudryavtsev, L.D. (2001) [1994]. "Function". Encyclopedia of Mathematics. EMS Press.
Ivanova, O.A. (2001) [1994]. "Injection". Encyclopedia of Mathematics. EMS Press.
Ivanova, O.A. (2001) [1994]. "Surjection". Encyclopedia of Mathematics. EMS Press.
Ivanova, O.A. (2001) [1994]. "Bijection". Encyclopedia of Mathematics. EMS Press.

jstor.org

Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.

loc.gov

lccn.loc.gov

Taalman, Laura; Kohn, Peter (2014). Calculus. New York City: W. H. Freeman and Company. p. 3. ISBN 978-1-4292-4186-1. LCCN 2012947365. OCLC 856545590. OL 27544563M.
Trench, William F. (2013) [2003]. Introduction to Real Analysis (2.04th ed.). Pearson Education (originally; self-republished by the author). pp. 30–32. ISBN 0-13-045786-8. LCCN 2002032369. OCLC 953799815. Zbl 1204.00023.
Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.

openlibrary.org

Taalman, Laura; Kohn, Peter (2014). Calculus. New York City: W. H. Freeman and Company. p. 3. ISBN 978-1-4292-4186-1. LCCN 2012947365. OCLC 856545590. OL 27544563M.
Thomson, Brian S.; Bruckner, Judith B.; Bruckner, Andrew M. (2008) [2001]. Elementary Real Analysis (PDF) (2nd ed.). Prentice Hall (originally; 2nd ed. self-republished by the authors). pp. A-4–A-5. ISBN 978-1-4348-4367-8. OCLC 1105855173. OL 31844948M. Zbl 0872.26001.
Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.

quantamagazine.org

Hartnett, Kevin (9 November 2020). "Inside the Secret Math Society Known Simply as Nicolas Bourbaki". Quanta Magazine. Retrieved 2024-06-05.

trinity.edu

digitalcommons.trinity.edu

Trench, William F. (2013) [2003]. Introduction to Real Analysis (2.04th ed.). Pearson Education (originally; self-republished by the author). pp. 30–32. ISBN 0-13-045786-8. LCCN 2002032369. OCLC 953799815. Zbl 1204.00023.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Map". mathworld.wolfram.com. Retrieved 2019-06-12.

worldcat.org

search.worldcat.org

Taalman, Laura; Kohn, Peter (2014). Calculus. New York City: W. H. Freeman and Company. p. 3. ISBN 978-1-4292-4186-1. LCCN 2012947365. OCLC 856545590. OL 27544563M.
Trench, William F. (2013) [2003]. Introduction to Real Analysis (2.04th ed.). Pearson Education (originally; self-republished by the author). pp. 30–32. ISBN 0-13-045786-8. LCCN 2002032369. OCLC 953799815. Zbl 1204.00023.
Thomson, Brian S.; Bruckner, Judith B.; Bruckner, Andrew M. (2008) [2001]. Elementary Real Analysis (PDF) (2nd ed.). Prentice Hall (originally; 2nd ed. self-republished by the authors). pp. A-4–A-5. ISBN 978-1-4348-4367-8. OCLC 1105855173. OL 31844948M. Zbl 0872.26001.
Apostol, T.M. (1981). Mathematical Analysis (2nd ed.). Addison-Wesley. p. 35. ISBN 978-0-201-00288-1. OCLC 928947543.
James, Robert C.; James, Glenn (1992). Mathematics dictionary (5th ed.). Van Nostrand Reinhold. p. 202. ISBN 0-442-00741-8. OCLC 25409557.
Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.

zbmath.org

Trench, William F. (2013) [2003]. Introduction to Real Analysis (2.04th ed.). Pearson Education (originally; self-republished by the author). pp. 30–32. ISBN 0-13-045786-8. LCCN 2002032369. OCLC 953799815. Zbl 1204.00023.
Thomson, Brian S.; Bruckner, Judith B.; Bruckner, Andrew M. (2008) [2001]. Elementary Real Analysis (PDF) (2nd ed.). Prentice Hall (originally; 2nd ed. self-republished by the authors). pp. A-4–A-5. ISBN 978-1-4348-4367-8. OCLC 1105855173. OL 31844948M. Zbl 0872.26001.
Gowers, Timothy; Barrow-Green, June; Leader, Imre, eds. (2008). The Princeton Companion to Mathematics. Princeton, New Jersey: Princeton University Press. p. 11. doi:10.1515/9781400830398. ISBN 978-0-691-11880-2. JSTOR j.ctt7sd01. LCCN 2008020450. MR 2467561. OCLC 227205932. OL 19327100M. Zbl 1242.00016.