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Traduzione e analisi delle parole da parte dell'intelligenza artificiale

In questa pagina puoi ottenere un'analisi dettagliata di una parola o frase, prodotta utilizzando la migliore tecnologia di intelligenza artificiale fino ad oggi:

come viene usata la parola
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opzioni di traduzione delle parole
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etimologia

orthogonal table - traduzione in russo

Orthogonal coordinate system; Orthogonal coordinate

orthogonal table

математика

ортогональная таблица

orthonormal polynomial

SET OF POLYNOMIALS WHERE ANY TWO ARE ORTHOGONAL TO EACH OTHER

Orthogonal polynomial; Orthogonal polynomials/Proofs; Orthogonal polynomials/proofs; Orthonormal polynomial

математика

ортонормированный многочлен

orthogonal polynomial

SET OF POLYNOMIALS WHERE ANY TWO ARE ORTHOGONAL TO EACH OTHER

Orthogonal polynomial; Orthogonal polynomials/Proofs; Orthogonal polynomials/proofs; Orthonormal polynomial

математика

ортогональные многочлены

Definizione

orthogonal

<geometry> At 90 degrees (right angles). N mutually orthogonal vectors span an N-dimensional vector space, meaning that, any vector in the space can be expressed as a linear combination of the vectors. This is true of any set of N linearly independent vectors. The term is used loosely to mean mutually independent or well separated. It is used to describe sets of primitives or capabilities that, like linearly independent vectors in geometry, span the entire "capability space" and are in some sense non-overlapping or mutually independent. For example, in logic, the set of operators "not" and "or" is described as orthogonal, but the set "nand", "or", and "not" is not (because any one of these can be expressed in terms of the others). Also used loosely to mean "irrelevant to", e.g. "This may be orthogonal to the discussion, but ...", similar to "going off at a tangent". See also orthogonal instruction set. [Jargon File] (2002-12-02)

Mostra altre definizioni

Wikipedia

Orthogonal coordinates

In mathematics, orthogonal coordinates are defined as a set of d coordinates $\mathbf {q} =(q^{1},q^{2},\dots ,q^{d})$ in which the coordinate hypersurfaces all meet at right angles (note that superscripts are indices, not exponents). A coordinate surface for a particular coordinate q^k is the curve, surface, or hypersurface on which q^k is a constant. For example, the three-dimensional Cartesian coordinates (x, y, z) is an orthogonal coordinate system, since its coordinate surfaces x = constant, y = constant, and z = constant are planes that meet at right angles to one another, i.e., are perpendicular. Orthogonal coordinates are a special but extremely common case of curvilinear coordinates.

https://en.wikipedia.org/wiki/Orthogonal coordinates

Traduzione di &#39orthogonal table&#39 in Russo