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This following list features abbreviated names of mathematical functions, function-like operators and other mathematical terminology.
- This list is limited to abbreviations of two or more letters (excluding number sets). The capitalization of some of these abbreviations is not standardized – different authors might use different capitalizations.
Template:Compact TOC
A
- A – adele ring or algebraic numbers.
- a.a.s. – asymptotically almost surely.
- AC – Axiom of Choice,[1] or set of absolutely continuous functions.
- a.c. – absolutely continuous.
- acrd – inverse chord function.
- ad – adjoint representation (or adjoint action) of a Lie group.
- adj – adjugate of a matrix.
- a.e. – almost everywhere.
- AFSOC - Assume for the sake of contradiction
- Ai – Airy function.
- AL – Action limit.
- Alt – alternating group (Alt(n) is also written as An.)
- A.M. – arithmetic mean.
- AP – arithmetic progression.
- arccos – inverse cosine function.
- arccosec – inverse cosecant function. (Also written as arccsc.)
- arccot – inverse cotangent function.
- arccsc – inverse cosecant function. (Also written as arccosec.)
- arcexsec – inverse exsecant function.
- arcosech – inverse hyperbolic cosecant function. (Also written as arcsch.)
- arcosh – inverse hyperbolic cosine function.
- arcoth – inverse hyperbolic cotangent function.
- arcsch – inverse hyperbolic cosecant function. (Also written as arcosech.)
- arcsec – inverse secant function.
- arcsin – inverse sine function.
- arctan – inverse tangent function.
- arctan2 – inverse tangent function with two arguments. (Also written as atan2.)
- arg – argument of.[2]
- arg max – argument of the maximum.
- arg min – argument of the minimum.
- arsech – inverse hyperbolic secant function.
- arsinh – inverse hyperbolic sine function.
- artanh – inverse hyperbolic tangent function.
- a.s. – almost surely.
- atan2 – inverse tangent function with two arguments. (Also written as arctan2.)
- A.P. – arithmetic progression.
- Aut – automorphism group.
B
C
- C – complex numbers.
- Card – cardinality of a set.[4] (Card(X) is also written #X, ♯X or |X|.)
- cas – cos + sin function.
- cdf – cumulative distribution function.
- c.f. – cumulative frequency.
- c.c. – complex conjugate.
- char – characteristic of a ring.
- Chi – hyperbolic cosine integral function.
- Ci – cosine integral function.
- cis – cos + i sin function. (Also written as expi.)
- Cl – conjugacy class.
- cl – topological closure.
- CLT – central limit theorem.
- cod, codom – codomain.
- cok, coker – cokernel.
- colsp – column space of a matrix.
- conv – convex hull of a set.
- Cor – corollary.
- corr – correlation.
- cos – cosine function.
- cosec – cosecant function. (Also written as csc.)
- cosech – hyperbolic cosecant function. (Also written as csch.)
- cosh – hyperbolic cosine function.
- cosiv – coversine function. (Also written as cover, covers, cvs.)
- cot – cotangent function. (Also written as ctg.)
- coth – hyperbolic cotangent function.
- cov – covariance of a pair of random variables.
- cover – coversine function. (Also written as covers, cvs, cosiv.)
- covercos – covercosine function. (Also written as cvc.)
- covers – coversine function. (Also written as cover, cvs, cosiv.)
- crd – chord function.
- CRT – Chinese remainder theorem.
- csc – cosecant function. (Also written as cosec.)
- csch – hyperbolic cosecant function. (Also written as cosech.)
- ctg – cotangent function. (Also written as cot.)
- curl – curl of a vector field. (Also written as rot.)
- cvc – covercosine function. (Also written as covercos.)
- cvs – coversine function. (Also written as cover, covers, cosiv.)
D
E
F
G
H
I
K
L
M
N
O
- O – octonion numbers.
- OBGF – ordinary bivariate generating function.
- ob – object class.
- ODE - ordinary differential equation
- ord – ordinal number of a well-ordered set.[4]
- O/W - otherwise.
P
Q
- Q – rational numbers.
- QED – "Quod erat demonstrandum", a Latin phrase used at the end of a definitive proof.
- QEF – "Quod erat faciendum", a Latin phrase sometimes used at the end of a geometrical construction.
R
- R – real numbers.
- ran – range of a function.
- rank – rank of a matrix. (Also written as rk.)
- Re – real part of a complex number.[2] (Also written .)
- resp – respectively.
- RHS – right-hand side of an equation.
- rk – rank. (Also written as rank.)
- RMS, rms – root mean square.
- rng – non-unital ring.
- rot – rotor of a vector field. (Also written as curl.)
- rowsp – row space of a matrix.
- RTP – required to prove.
- RV – random variable. (Also written as R.V.)
S
T
U
V
- V – volume.
- var – variance of a random variable.
- vcs – vercosine function. (Also written as vercos.)
- ver – versine function. (Also written as vers, siv.)
- vercos – vercosine function. (Also written as vcs.)
- vers – versine function. (Also written as ver, siv.)
W
- W^5 – which was what we wanted. Synonym of Q.E.D.
- walog – without any loss of generality.
- wff – well-formed formula.
- whp – with high probability.
- wlog – without loss of generality.
- WMA – we may assume.
- WO – well-ordered set.[1]
- WOP – well-ordered principle.
- w.p. – with probability.
- wp1 – with probability 1.
- wrt – with respect to or with regard to.
- WTP – want to prove.
- WTS – want to show.
X
Z
- Z – integer numbers.
- ZF – Zermelo–Fraenkel axioms of set theory.[4]
- ZFC – Zermelo–Fraenkel axioms (with the Axiom of Choice) of set theory.[4]
See also
References
- ↑ 1.0 1.1 1.2 1.3 1.4 1.5 Goldrei, Derek (1996). Classic Set Theory. London, UK: Chapman and Hall. pp. 283–287 (Index). ISBN 0-412-60610-0.
- ↑ 2.0 2.1 2.2 Priestley, H. A. (2003). Introduction to Complex Analysis (2 ed.). Oxford University Press. p. 321 (Notation index). ISBN 978-0-19-852562-2.
- ↑ "How to use BIDMAS to solve equations" (in en-GB). https://www.bbc.co.uk/bitesize/topics/znmtsbk/articles/zj29dxs.
- ↑ 4.0 4.1 4.2 4.3 Hamilton, A. G. (1982). Numbers, sets and axioms. Cambridge University Press. pp. 249–251 (Index of symbols). ISBN 0-521-24509-5. https://archive.org/details/numberssetsaxiom0000hami/page/249.
- ↑ Raymond, Eric S. (2003), Jargon File, 4.4.7, http://www.catb.org/jargon/html/L/LERP.html
- ↑ Jolley, L.B.W. (1961). Summation of Series (2 (revised) ed.). New York, USA: Dover Publications, Inc.. https://archive.org/details/summationofserie00joll.
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 | Original source: https://en.wikipedia.org/wiki/List of mathematical abbreviations. Read more |