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==Sigma notation== ...ion''' is a mathematical notation to write long sums in a short way. Sigma notation uses the Greek letter [[Sigma]], ('''∑'''), and takes upper and lower '''bo ...

...a line with dots above and below, <math>\div</math>, used to represent the mathematical [[Division (mathematics)|division]] operation. This symbol is also known as ...ers.aol.com/jeff570/operation.html Jeff Miller: ''Earliest Uses of Various Mathematical Symbols''] ...

A '''vinculum''' is a [[wikt:horizontal|horizontal]] line put over a [[mathematical expression]]. It shows that it belongs together as a group. (''Vinculum'' i [[Category:Mathematical notation]] ...

'''Closure''' describes the case when the results of a mathematical operation are always defined. For example, in ordinary arithmetic, addition One can sometimes make closure of a mathematical object by including new elements. The integers are a closure of the natural ...

'''Big O Notation''' is a way of saying how much time it takes for a mathematical [[algorithm]] to run or how much [[computer memory|memory]] it uses. The Big O Notation is often used in identifying how complex a problem is (also known as the pr ...

'''[[Pi (math)]]''', '''<math>\pi</math>''', or '''π''', is the mathematical constant equal to a circle's circumference divided by its diameter. ** The [[Multiplication#Capital pi notation|product symbol]] ...

The same syllogism can be written in a [[notation]]: ...show that math facts are correct. There is an area of mathematics called [[mathematical logic]] that studies logic using mathematics. ...

...is also the counting number of the [[rational numbers]]. The mathematical notation is the Hebrew letter aleph with a subscrpt zero; <math>\aleph_0</math>. It The number of mathematical [[functions]] is the next infinite cardinal number, <math>\aleph_2</math>. ...

When using mathematical [[symbols]] to describe the Riemann zeta function, instead of explaining it ...on can be written as an infinite product of prime numbers. In mathematical notation: ...

Graham's number is one of the biggest numbers ever used in a [[mathematical proof]]. Even if every digit in Graham's number were written in the tiniest ...]. In order to be able to write it down, we have to use [[Knuth's up-arrow notation]]. ...

[[Category:Mathematical notation]] ...

...re added back together.<ref>{{cite book|last=Kline|first=M|year=1990|title=Mathematical Thought from Ancient to Modern Times|publisher=Oxford University Press|page ...o describe any function ''ƒ''(''x'') that is a [[smooth function]] (or, in mathematical terms, "infinitely differentiable.") The function ''ƒ'' can be either [[rea ...

== Decimal notation == Decimal notation is the writing of [[number]]s in the base-ten [[numeral system]], which use ...

| [[Calculus]] || [[Vector calculus]] || [[Mathematical analysis|Analysis]] ...theory]] – [[Statistics]] – [[Mathematical finance]] – [[Game theory]] – [[Mathematical physics]] – [[Fluid dynamics]] - [[computational algorithms]] ...

==Some Basic Mathematical Symbols== {{DEFAULTSORT:Mathematical symbols}} ...

The mathematical operation of finding a root is the opposite operation of [[exponentiation]] ...[[Fraction (mathematics)|fraction]] which in its [[Decimal places|decimal notation]] has [[Infinity|infinite]] length, and therefore it is impossible to expre ...

...egral]] is convergent. [[Adrien-Marie Legendre|Legendre]] first used the [[notation]] Γ(''z''). If the real part of the complex number&nbsp;''z'' is positive ( ...and Stegun|Handbook of Mathematical Functions]] with Formulas, Graphs, and Mathematical Tables.'' New York: Dover, 1972. ''[http://www.math.sfu.ca/~cbm/aands/page_ ...

...coding]] where a number is assigned to each [[symbol]] of a [[mathematical notation]], and a stream of [[natural number]]s can then represent some form or func ===Base notation and strings=== ...

...in the [[1960s]]. Their published work was called ''Winning Ways for Your Mathematical Plays''. ...>R</math> are the games the right player can move to. If you know [[chess notation]], then the usual chess setup is the game ...

This is the mathematical way of saying: "There are no [[magnetic monopole]]s". ''Mathematical note: In this section the [[abstract index notation]] will be used.'' ...

...ray crystallography]] and other forms of [[spectroscopy]]. [[Spectroscopic notation]] is based on facts taken from molecular symmetry. Mathematical [[group theory]] has been adapted to study of symmetry in molecules. ...

...delian inheritance|inheritance]]. A [[biologist]] might therefore make a [[Mathematical model|model]] that says that there's a high [[probability]], the [[offsprin ...math> are the data and <math>N</math> is the population size. (see [[Sigma Notation]]). ...

...these two optimization problems are dual to each other if we write them as mathematical programs. ...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ ...

...these two optimization problems are dual to each other if we write them as mathematical programs. ...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ ...

...these two optimization problems are dual to each other if we write them as mathematical programs. ...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ ...

...these two optimization problems are dual to each other if we write them as mathematical programs. ...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ ...

...these two optimization problems are dual to each other if we write them as mathematical programs. ...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ ...

...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ The <math>\alpha|\beta|\gamma</math> notation was introduced by [http://www.math.ucsd.edu/~ronspubs/79_03_scheduling_surv ...

...otation_for_theoretic_scheduling_problems <math>\alpha|\beta|\gamma</math> notation for scheduling], this problem is the scheduling problem <math>P||C_{\max}</ The <math>\alpha|\beta|\gamma</math> notation was introduced by [http://www.math.ucsd.edu/~ronspubs/79_03_scheduling_surv ...

...iding two numbers in [[integer]] or fixed-point arithmetic; when computing mathematical functions such as [[square root]]s, [[logarithm]]s, and [[sine]]s; or when Accurate rounding of [[transcendental function|transcendental mathematical functions]] is difficult because the number of extra digits that need to be ...