Concept information
Preferred term
Walsh function
Definition
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In mathematics, more specifically in harmonic analysis, Walsh functions form a complete orthogonal set of functions that can be used to represent any discrete function—just like trigonometric functions can be used to represent any continuous function in Fourier analysis. They can thus be viewed as a discrete, digital counterpart of the continuous, analog system of trigonometric functions on the unit interval. But unlike the sine and cosine functions, which are continuous, Walsh functions are piecewise constant. They take the values −1 and +1 only, on sub-intervals defined by dyadic fractions.
(Wikipedia, The Free Encyclopedia, https://en.wikipedia.org/wiki/Walsh_function)
Broader concept
In other languages
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French
URI
http://data.loterre.fr/ark:/67375/PSR-RRZPTQRT-L
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