Orthogonality
Orthogonality In mathematics, orthogonal is synonymous with perpendicular ... of 90� or π/2 radians. Hence orthogonality of vectors is a generalization of the ... of those vectors, so to check for orthogonality, we need only check the dot product ... all combinations of registers and addressing modes. Orthogonality is a system design property which enables ... if the basis vectors are mutually orthogonal. Orthogonality guarantees that modifying the technical effect ...
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Orthogonality   (translated from French)
Orthogonality This article is one ébauche to be ... maths>A \subset (A^{\perp})^{\perp}. Orthogonality of a family of vectors : That is ...
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Talk:Orthogonality
Talk:Orthogonality Those trained in computer science think they ... known before computers existed: integrals, mathematical induction, orthogonality, etc. I've left the page a ... a needless complication of the definition of orthogonality to bring in the subscripts i and ... the inner product you use to determine orthogonality, though. But yes, if you use the ... product with those bounds and then consider orthogonality with respect to that inner product. ...
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Generalized orthogonality theorem   (translated from Chinese)
Generalized orthogonality theorem Generalized orthogonality theoremIs about group indivisible indicated nature theorem. The generalized orthogonality theorem is called as the essential theorem ... to the zero And so on Generalized orthogonality theorem concrete content: Supposes group G to ...
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Talk:AVR orthogonality
Talk:AVR orthogonality VFD On 31 March 2005, this article ... AVR. See Wikipedia:Votes for deletion/AVR orthogonality for a record of the discussion. – ...
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Orthogonal polynomials
... of integration is called the interval of orthogonality. It might be infinite at one or ... Legendre polynomials, for which the interval of orthogonality is [−1, 1] and the weight function ... in the interior of the interval of orthogonality. In some cases, it may be zero ... distinct, and strictly inside the interval of orthogonality. (proof) (Anyone who has graphed polynomials in ... math>{\lambda}_n\,. The interval of orthogonality is bounded by whatever roots Q ...
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Talk:Fourier series
... be 1/p not 2/p. The orthogonality relationships are wrong, again, one of the ... are consistent statements. You are right about orthogonality, i made a typo. What is the ... to be up front. At present, the orthogonality in the continuous space is $\backslash frac\; ...\; x\text{'}-x)\}\{p\}\}dx$ Using the orthogonality in the continuous space, the sum in ... the same period used in everything. The orthogonality relationships are used to prove the ...
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Talk:Code division multiple access
... 0.8 change the calculations or the orthogonality between the walsh codes? To me the ... lot but still the explanation why the orthogonality is lost is missing. Power difference would require better orthogonality but it doesn't remove the orthogonality as can be understood from the article ... can be synchronized with extremely fine precision. Orthogonality is only possible in this synchronous * ...
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Space-time block code
... rate (rate-1) — Alamouti's code. Orthogonality STBCs as originally introduced, and as usually ... This is a result of the perfect orthogonality between the symbols after receive processing — ... it is the only way to achieve orthogonality. One particular problem with $C\_\{3\; ...\; Quasi-orthogonal\; STBCs\; These\; codes\; exhibit\; partial$orthogonality and provide only part of the diversity ... s_3 & -s_2 & s_1 \end{bmatrix} . The orthogonality criterion only holds for columns (1 ...
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Talk:Root of unity
... number theory. A detailed exposition of the orthogonality relationship is given in the article character ... existence of the various proofs of the orthogonality of the roots of unity is indeed important, because it means that this orthogonality appears in different ways in many branches ... Laplacian with periodic boundaries), from which the orthogonality properties also follow. Can you give an ... Johnson 01:34, 1 October 2005 (UTC) orthogonality Steven. The $n$ th ...
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