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• Hadamard_transform abstract "The Hadamard transform (also known as the Hadamard–Rademacher–Walsh transform or Walsh–Fourier transform) is an example of a generalized class of Fourier transforms. It performs an orthogonal, symmetric, involutional, linear operation on real numbers (or complex numbers, although the Hadamard matrices themselves are purely real). The Hadamard transform can be regarded as being built out of size-2 discrete Fourier transforms (DFTs), and is in fact equivalent to a multidimensional DFT of size . It decomposes an arbitrary input vector into a superposition of Walsh functions.The transform is named for the French mathematician Jacques Hadamard, the German-American mathematician Hans Rademacher, and the American mathematician Joseph L. Walsh.".
• Hadamard_transform thumbnail 1010_0110_Walsh_spectrum_(single_row).svg?width=300.
• Hadamard_transform wikiPageExternalLink Akansu-Poluri-WALSH-LIKE2007.pdf.
• Hadamard_transform wikiPageExternalLink WALHAD.HTM.
• Hadamard_transform wikiPageExternalLink 0136023.html.
• Hadamard_transform wikiPageExternalLink Hadamard_for_web.pdf.
• Hadamard_transform wikiPageID "634765".
• Hadamard_transform wikiPageRevisionID "594799291".
• Hadamard_transform hasPhotoCollection Hadamard_transform.
• Hadamard_transform subject Category:Quantum_algorithms.
• Hadamard_transform subject Category:Transforms.
• Hadamard_transform type Abstraction100002137.
• Hadamard_transform type Act100030358.
• Hadamard_transform type Activity100407535.
• Hadamard_transform type Algorithm105847438.
• Hadamard_transform type Event100029378.
• Hadamard_transform type Procedure101023820.
• Hadamard_transform type PsychologicalFeature100023100.
• Hadamard_transform type QuantumAlgorithms.
• Hadamard_transform type Rule105846932.
• Hadamard_transform type YagoPermanentlyLocatedEntity.
• Hadamard_transform comment "The Hadamard transform (also known as the Hadamard–Rademacher–Walsh transform or Walsh–Fourier transform) is an example of a generalized class of Fourier transforms. It performs an orthogonal, symmetric, involutional, linear operation on real numbers (or complex numbers, although the Hadamard matrices themselves are purely real). The Hadamard transform can be regarded as being built out of size-2 discrete Fourier transforms (DFTs), and is in fact equivalent to a multidimensional DFT of size .".
• Hadamard_transform label "Hadamard transform".
• Hadamard_transform label "Hadamard-Transformation".
• Hadamard_transform label "Transformée de Hadamard".
• Hadamard_transform label "阿达马变换".
• Hadamard_transform sameAs Hadamard-Transformation.
• Hadamard_transform sameAs Transformée_de_Hadamard.
• Hadamard_transform sameAs m.02z01s.
• Hadamard_transform sameAs Q1014065.
• Hadamard_transform sameAs Q1014065.
• Hadamard_transform sameAs Hadamard_transform.
• Hadamard_transform wasDerivedFrom Hadamard_transform?oldid=594799291.
• Hadamard_transform depiction 1010_0110_Walsh_spectrum_(single_row).svg.
• Hadamard_transform isPrimaryTopicOf Hadamard_transform.