orthogonal

الإنجليزية - التركية

تعريف orthogonal في الإنجليزية التركية القاموس.: {s} dikey; (Geometri) ORTOGONAL, DİK AcıLı: Dik acılar halinde veya, daha çok dikdörtgen olma hassası. Örneğin; polar koordinatları X, Y ve Z istikameti veya R, 0 ve 0 istikametleri ortogonaldir. Frekans nispetleri tam adetle ifade edilmeyen iki telsiz sinyalinin elektrik şiddetleri ile temsil edilen fonksiyonları da ortogonaldir; ortogonal; (Askeri) ORTOGONAL, DİK AÇILI: Dik açılar halinde veya, daha çok dikdörtgen olma hassası. Örneğin; polar koordinatları X, Y ve Z istikameti veya R, 0 ve 0 istikametleri ortogonaldir. Frekans nispetleri tam adetle ifade edilmeyen iki telsiz sinyalinin elektrik şiddetleri ile temsil edilen fonksiyonları da ortogonaldir; geom; {s} dikgen; (Gıda) birbirine dik
orthogonal to these: tüm bunlarla beraber
orthogonal transformation: dikey dönüşüm
orthogonal trajectory: dikey yörünge, dikey gezinge
orthogonal vector: dikey vektör, dikey yöney
orthogonal complement: dikgen tumler
orthogonal decomposition: dikgen cozusum
orthogonal function: dikgen islev
orthogonal matrix: dikgen matris
orthogonal mode transducer: (Askeri) ortogonal modlu güç çevirici
orthogonal projection: dikgen izdusum
orthogonal transform: dikgen donusum
complete orthogonal: (Matematik) tam ortogonal
complete orthogonal set: (Bilgisayar,Matematik) tam dikgen küme
complete orthogonal system: (Matematik) tamortogonal sistem
orthogonality: Dikgenlik, dik acılara sahip olma
complete orthogonal set: tam dikgen kume

الإنجليزية - الإنجليزية

تعريف orthogonal في الإنجليزية الإنجليزية القاموس.: Able to be treated separately
The content of the message should be orthogonal to the means of its delivery.; pertaining to right angles; perpendicular (to)
A chord and the radius that bisects it are orthogonal.; statistically independent, with reference to variates; having or determined by right angles; {a} rightangled, rectangular; Characterized by straight lines in parallel and perpendicular arrangements 'Lines' may be walls, rows of columns, or axis lines Plan of San Lorenzo, Florence, Italy © 1993 Leland M Roth/M Burgess; Constructed with right angles or perpendicular lines An orthogonal shape contains only right angles Planes or vectors that are mutually perpendicular; Relating to or composed of right angles; Two curves are orthogonal at a point point P where they cross if the tangents at P are perpendicular; Mutually perpendicular The primary aircraft axes are orthogonally related; statistically unrelated; {s} perpendicular, made up of right angles; A direction of game piece movement that remains within the initial station's rank, file, or post This movement travels squares of alternating color and is at right angles to the the edges of the levels; not pertinent to the matter under consideration; "an issue extraneous to the debate"; "the price was immaterial"; "mentioned several impertinent facts before finally coming to the point"; (adj ) Characteristic of a perpendicular or normal line; A view that displays a parallel projection along one of the major axes In an orthogonal view, the camera is oriented so it is perpendicular (orthogonal) to specific planes: the Top view faces the XZ plane, the Front view faces the XY plane, and the Right view faces the YZ plane An orthogonal view eliminates the effect of distance from a viewpoint, which provides a useful means of locating points and objects in 3D space and is particularly helpful when modeling objects in wireframe mode An orthogonal view is in contrast to a perspective view See also Perspective; Right-angled; rectangular; as, an orthogonal intersection of one curve with another; Soon?2-dimensional threaded interpreted language; A matrix is orthogonal if AT A = I The columns of such a matrix form an orthogonal basis; lying or intersecting at right angles; A real matrix A is orthogonal if its transpose is its inverse Transpose(A)*A=I Note that every row and column of A is therefore of unit norm (euclidean norm); mathematical use; generalized to mean independent of, separate from, or irrelevant to; Angular, as in cubic angles; pertaining to or involving right angles or perpendiculars; In a wave refraction/diffraction diagram, a line drawn perpendicular to the wave crest; The word "orthogonal" has many different meanings See, for example, D A Preece, "Orthogonality and designs: a terminological muddle", Utilitas Math 12 (1977), 201-223 Two vectors v and w are orthogonal if v·w=0, where v·w denotes the inner product Two subspaces V and W are orthogonal if every vector in V is orthogonal to every vector in W Two partitions P1 and P2 of a set X are said to be orthogonal if, for any parts Y1 and Y2 of P1 and P2, the size of their intersection is equal to |Y1| |Y2|/|X| In other words, the proportion of elements of each part of P1 which belong to a given part Y2 of P2 is constant Two Latin squares L1 and L2 are orthogonal if, for each pair (k,l) of symbols, there is a unique cell (i,j) in which L1 has symbol k and L2 has symbol l The term orthogonal design has two entirely different meanings An orthogonal array is different again - see below; In mathematics, relating to or composed of right angles Generalized to mean independent of , separate from, or irrelevant to For example, a message about the weather in Nebraska might be orthogonal to a discussion of the Java programming language; having a set of mutually perpendicular axes; meeting at right angles; "wind and sea may displace the ship's center of gravity along three orthogonal axes"; "a rectangular Cartesian coordinate system"; Orthogonal means pertaining to or composed of right angles; ("composed of right angles") is a technical term referring to a certain special characteristic of the long code, the short code and the Walsh codes It refers to the fact that, for instance, if you take any two Walsh codes and XOR them together, the result will be 32 1's and 32 0's But if you XOR a Walsh code with itself, the result is 64 0's The short code and long code are orthogonal to themselves at different offsets What this means is that if two short codes are synchronized, then the XOR of them is all 0's If they are offset from each other, by any amount, then the XOR of them is about half 1's and about half 0's The long code is also orthogonal to itself This was done deliberately and without it CDMA wouldn't work This fundamental characteristic of the long code, short code and Walsh codes is what makes it possible for the rake receiver to separate out the chip sequence intended for this phone from the ones being sent to all the other phones
orthogonal function: Either of a pair of functions whose inner product is zero
orthogonal polynomials: A system of polynomials that are mutually orthogonal (orthogonality is the higher-dimensional analog of perpendicularity), useful in solving differential equations arising in physics and engineering. The study of such systems began with Adrien-Marie Legendre (1752-1833), who employed a system now known as Legendre polynomials in the solution of problems in celestial mechanics. Other famous examples are the sets of Hermite and Chebyshev polynomials
orthogonal projection: The two-dimensional graphic representation of an object formed by the perpendicular intersections of lines drawn from points on the object to a plane of projection. Also called orthographic projection
orthogonally: In an orthogonal manner; perpendicularly; at right angles
The number of independent primitive concepts has been minimized in order that the language be easy to describe, to learn, and to implement. On the other hand, these concepts have been applied “orthogonally” in order to maximize the expressive power of the language while trying to avoid deleterious superfluities.
orthogonality: Two vectors of the same length are orthogonal if the sum of the products of their corresponding elements is 0 Note: An experimental design is orthogonal if the effects of any factor balance out (sum to zero) across the effects of the other factors
orthogonality: In mathematics, a property synonymous with perpendicularity when applied to vectors but applicable more generally to functions. Two elements of an inner product space are orthogonal when their inner product for vectors, the dot product (see vector operations); for functions, the definite integral of their product is zero. A set of orthogonal vectors or functions can serve as the basis of an inner product space, meaning that any element of the space can be formed from a linear combination (see linear transformation) of the elements of such a set
orthogonality: the quality of lying or intersecting at right angles the relation of opposition between things at right angles
orthogonality: The property of a language that describes how well different concepts in the language interact with each other Orthogonality in a language helps to eliminate special-case scenarios, making the language easier to learn and use
orthogonality: {i} quality of having right angles, perpendicularity
orthogonality: the quality of lying or intersecting at right angles
orthogonality: A measure of squareness between axes Typically expressed as an error measured in arc-seconds An angular orthogonality of error of 1 arc-second results in a linear error of 5 millionths of an inch per inch of travel
orthogonality: Let V be an inner product space We define two vectors u and v in V to be orthogonal if u, v> = 0
orthogonality: the relation of opposition between things at right angles
orthogonally: Perpendicularly; at right angles; as, a curve cuts a set of curves orthogonally