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AC can be set of absolutely continuous functions
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* AC – [[Axiom of Choice]].<ref name="d-goldrei-set">{{Cite book |last1=Goldrei |first1=Derek |title=Classic Set Theory |pages=283–287 (Index) |year=1996 |publisher=[[Chapman and Hall]] |isbn=0-412-60610-0 |location=London, UK}}</ref>
* AC – [[Axiom of Choice]].<ref name="d-goldrei-set">{{Cite book |last1=Goldrei |first1=Derek |title=Classic Set Theory |pages=283–287 (Index) |year=1996 |publisher=[[Chapman and Hall]] |isbn=0-412-60610-0 |location=London, UK}}</ref> or set of [[absolute continuity|absolutely continuous]] functions.
* a.c. – [[absolute continuity|absolutely continuous]].
* a.c. – [[absolute continuity|absolutely continuous]].
* acrd – [[inverse chord (trigonometry)|inverse chord]] function.
* acrd – [[inverse chord (trigonometry)|inverse chord]] function.

Revision as of 14:34, 13 July 2017

This article is a listing of abbreviated names of mathematical functions, function-like operators and other mathematical terminology.

This list is limited to abbreviations of two or more letters. The capitalization of some of these abbreviations is not standardized – different authors use different capitalizations.

References

  1. ^ a b c d e f Goldrei, Derek (1996). Classic Set Theory. London, UK: Chapman and Hall. pp. 283–287 (Index). ISBN 0-412-60610-0.
  2. ^ a b c Priestley, H. A. (2003). Introduction to Complex Analysis (2 ed.). Oxford University Press. p. 321 (Notation index). ISBN 978-0-19-852562-2.
  3. ^ a b c d Hamilton, A. G. (1982). Numbers, sets and axioms. Cambridge University Press. pp. 249–251 (Index of symbols). ISBN 0-521-24509-5.
  4. ^ Raymond, Eric S. (2003), "LERP", Jargon File, 4.4.7
  5. ^ Jolley, L.B.W. (1961). Summation of Series (2 (revised) ed.). New York, USA: Dover Publications, Inc. LCCN 61-65274.

See also