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...nputs that differ in only one bit position, with all other bits identical. Integral analysis, for block size b, holds b-k bits constant and runs the other k th

*some [[antidifferentiation|indefinite]] and [[integral|definite integration]] *integral transforms

...erty Coalition]], Vice President of [[HSLEADER]]; a founding member of the Integral Institute (promoting new approaches to personal and professional relationsh

...[[C++]] routine for evaluation of [[tetration]] to base 10 by the [[Cauchi integral]], using its values along the imaginary axis stored at [[f2048ten.inc]] (th // The integral is evaluated using the [[Gauss-Legendre]] quadrature formula; the nodes and

...gnetic charges) do not exist. More technically, Gauss' law states that the integral vanishes of the [[magnetic induction]] '''B''' over any closed surface. Ex ...es a [[dot product]] between the vectors '''B''' and d'''S'''. The double integral is over a closed surface that may envelop one or more permanent magnets a

...ns converging to the function to be integrated, for details see [[Lebesque integral]]. As with almost everything in mathematics, these basic ideas were subsequ [[Lebesque integral]]

...B''' times the area of ''S''. If '''B''' varies across ''S'', Φ is the integral The integrand (expression under the integral) is an [[inner product]] of the vector '''B''' and the vector d'''S'''. The

the specific approximation of the integral with the sum of N terms, which becomes exact for the polynomial integrand o

...| first = István | authorlink = | title = Diophantine Equations and Power Integral Bases | publisher = [[Birkhäuser Verlag]] | date = 2002 | location = Bosto

In physics, a '''fermion''' is a particle with half-integral spin, i.e., an odd multiple of one-half. Examples include the electron, the

* A function determining an integral transform, such as a [[Green's function]]

{{r|Integral Fast Reactor}}

The concept of the [[holon]] is also central to the theory of [[Integral Consciousness]] developed by [[Ken Wilber]]. <ref>Wilber, K. (1995). ''Sex, [[Category:Integral theory Catalogs]]

==Exponential integral related== |[[Exponential integral]]

...K</math> is a finite extension of <math>K</math> and <math>O</math> is the integral closure of <math>o</math> in <math>L</math>, then <math>O</math> is again a

#Integral scheme

...Japanese mathematician Kiyoshi Ito, which can be written as the sum of the integral of a process over time and of another process over a [[Brownian Motion]].<b Those processes are the base of [[Stochastic Integral|Stochastic Integration]], and are therefore widely used in [[Financial Math

* [[Ampere's law]] Integral relation between magnetic field and current (forerunner of Maxwell equation

{{r|Integral theory}}

...s|publisher=Oxford University Press|accessdate=22 April 2014}}</ref> It is integral to a good business as good customer service will ensure that the customer r