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ORTHOGONAL ARRAY

  • Orthogonal array
  • Type of mathematical array

    In mathematics, an orthogonal array (more specifically, a fixed-level orthogonal array) is a table ("array") whose entries come from a fixed finite set

    Orthogonal array

    Orthogonal_array

  • Orthogonal array testing
  • Software testing technique

    Orthogonal array testing is a systematic and statistically-driven black-box testing technique employed in the field of software testing. This method is

    Orthogonal array testing

    Orthogonal_array_testing

  • Mutually orthogonal Latin squares
  • Mathematical problem

    combinatorics, two Latin squares of the same size (order) are said to be orthogonal if when superimposed the ordered paired entries in the positions are all

    Mutually orthogonal Latin squares

    Mutually_orthogonal_Latin_squares

  • Latin square
  • Square array with symbols that each occur once per row and column

    obtain a set of n2 triples called the orthogonal array representation of the square. For example, the orthogonal array representation of the Latin square

    Latin square

    Latin square

    Latin_square

  • Orthogonality (mathematics)
  • Generalization of perpendicularity

    space is called pairwise orthogonal if each pairing of them is orthogonal. Such a set is called an orthogonal set (or orthogonal system). If the vectors

    Orthogonality (mathematics)

    Orthogonality (mathematics)

    Orthogonality_(mathematics)

  • Array
  • Topics referred to by the same term

    Standard array in coding theory Matrices, a rectangular array of numbers in rows and columns Costas array Monge array Holors Orthogonal array Intersection

    Array

    Array

    Array

  • Latin hypercube sampling
  • Statistical sampling technique

    (1992). "Orthogonal arrays for computer experiments, integration and visualization". Statistica Sinica. 2: 439–452. Ye, K.Q. (1998). "Orthogonal column

    Latin hypercube sampling

    Latin_hypercube_sampling

  • MIMO radar
  • Radar with multiple antennas for transmitting and receiving

    phased array system, additional antennas and related hardware are needed to improve spatial resolution. MIMO radar systems transmit mutually orthogonal signals

    MIMO radar

    MIMO radar

    MIMO_radar

  • Software testing
  • Checking software against expectations

    requirements Manual testing – Testing software without automation Orthogonal array testing – Software testing technique Pair testing – Software testing

    Software testing

    Software testing

    Software_testing

  • Gray-box testing
  • Software testing

    include exception handling, regression testing, functional testing, and orthogonal array testing. Gray-box testing is particularly used for testing web applications

    Gray-box testing

    Gray-box_testing

  • Saturated array
  • the saturated array allows three factors to be tested in four tests rather than in eight, as would be required by a standard orthogonal array. v t e

    Saturated array

    Saturated_array

  • Orthogonality (programming)
  • Computer programming methodology

    In computer programming, orthogonality means that operations change just one thing without affecting others. The term is most-frequently used regarding

    Orthogonality (programming)

    Orthogonality_(programming)

  • Response surface methodology
  • Statistical approach

    estimated independently without (or with minimal) confounding. Also orthogonality provides minimum variance estimates of the model coefficient so that

    Response surface methodology

    Response surface methodology

    Response_surface_methodology

  • Taguchi methods
  • Statistical methods to improve the quality of manufactured goods

    proposed extending each experiment with an "outer array" (possibly an orthogonal array); the "outer array" should simulate the random environment in which

    Taguchi methods

    Taguchi_methods

  • Orthogonal frequency-division multiplexing
  • Method of encoding digital data on multiple carrier frequencies

    In telecommunications, orthogonal frequency-division multiplexing (OFDM) is a type of digital transmission used in digital modulation for encoding digital

    Orthogonal frequency-division multiplexing

    Orthogonal frequency-division multiplexing

    Orthogonal_frequency-division_multiplexing

  • Matrix (mathematics)
  • Array of numbers

    In mathematics, a matrix (pl.: matrices) is a rectangular array of numbers or other mathematical objects with elements or entries arranged in rows and

    Matrix (mathematics)

    Matrix (mathematics)

    Matrix_(mathematics)

  • Design of experiments
  • Design of tasks

    in 1946. About the same time, C. R. Rao introduced the concepts of orthogonal arrays as experimental designs. This concept played a central role in the

    Design of experiments

    Design of experiments

    Design_of_experiments

  • All-pairs testing
  • Software testing method

    generated by Microsoft's "pict" tool, are shown below. Software testing Orthogonal array testing Berger, Bernie (2003). "Efficient Testing with All-Pairs" (PDF)

    All-pairs testing

    All-pairs_testing

  • Generalized randomized block design
  • Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Generalized randomized block design

    Generalized_randomized_block_design

  • Fisher's inequality
  • Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Fisher's inequality

    Fisher's_inequality

  • C. R. Rao
  • Indian-American mathematician (1920–2023)

    other contributions include the Fisher–Rao theorem, Rao distance, and orthogonal arrays. He was the author of 15 books and authored over 400 journal publications

    C. R. Rao

    C. R. Rao

    C._R._Rao

  • Confounding
  • Bias in causal inference

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Confounding

    Confounding

    Confounding

  • Cochran's theorem
  • Statistical theorem in the analysis of variance

    {\displaystyle \sum _{i}r_{i}=\operatorname {rank} (A)} . But after an orthogonal transform, A = diag ⁡ ( I M , 0 ) {\displaystyle A=\operatorname {diag}

    Cochran's theorem

    Cochran's_theorem

  • Conway's Game of Life
  • Two-dimensional cellular automaton

    grid. The universe of the Game of Life is an infinite, two-dimensional orthogonal grid of square cells, each of which is in one of two possible states,

    Conway's Game of Life

    Conway's Game of Life

    Conway's_Game_of_Life

  • Small Latin squares and quasigroups
  • classes. An alternate representation of a Latin square is given by an orthogonal array. For a Latin square of order n this is an n2 × 3 matrix with columns

    Small Latin squares and quasigroups

    Small_Latin_squares_and_quasigroups

  • Antenna array
  • Set of multiple antennas which work together

    the Yagi antenna. Let us consider a linear array whose elements are arranged along the x-axis of an orthogonal Cartesian reference system. It is assumed

    Antenna array

    Antenna array

    Antenna_array

  • Aliasing (factorial experiments)
  • Statistical phenomenon where some effects appear the same

    mixed-level array. In this section fractional designs are allowed to be mixed-level unless explicitly restricted. A key parameter of an orthogonal array is its

    Aliasing (factorial experiments)

    Aliasing_(factorial_experiments)

  • Standard RAID levels
  • Any of a set of standard configurations of Redundant Arrays of Independent Disks

    RAID levels comprise a basic set of RAID ("redundant array of independent disks" or "redundant array of inexpensive disks") configurations that employ the

    Standard RAID levels

    Standard_RAID_levels

  • Genichi Taguchi
  • Japanese statistician

    Shewhart. While working at the SQC Unit of ISI, he was introduced to the orthogonal arrays invented by C. R. Rao - a topic which was to be instrumental in enabling

    Genichi Taguchi

    Genichi Taguchi

    Genichi_Taguchi

  • Zernike polynomials
  • Polynomial sequence

    mathematics, the Zernike polynomials are a sequence of polynomials that are orthogonal on the unit disk. Named after optical physicist Frits Zernike, laureate

    Zernike polynomials

    Zernike polynomials

    Zernike_polynomials

  • Secret sharing
  • Method for dividing a secret among multiple parties

    Homomorphic secret sharing – A simplistic decentralized voting protocol. Orthogonal array – Used to construct some threshold schemes. Publicly verifiable secret

    Secret sharing

    Secret sharing

    Secret_sharing

  • Analysis of variance
  • Collection of statistical models

    complex designs the lack of balance leads to further complications. "The orthogonality property of main effects and interactions present in balanced data does

    Analysis of variance

    Analysis_of_variance

  • Factorial experiment
  • Experimental design in statistics

    and SPIRIT extensions. Combinatorial design Design of experiments Orthogonal array Plackett–Burman design Taguchi methods Welch's t-test This choice gives

    Factorial experiment

    Factorial experiment

    Factorial_experiment

  • Gram–Schmidt process
  • Orthonormalization of a set of vectors

    S=\{\mathbf {v} _{1},\ldots ,\mathbf {v} _{k}\}} for k ≤ n and generates an orthogonal set S ′ = { u 1 , … , u k } {\displaystyle S'=\{\mathbf {u} _{1},\ldots

    Gram–Schmidt process

    Gram–Schmidt process

    Gram–Schmidt_process

  • Blocking (statistics)
  • Design of experiments to collect similar contexts together

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Blocking (statistics)

    Blocking_(statistics)

  • Orthogonality (term rewriting)
  • Property of term rewriting systems

    {\displaystyle {\begin{array}{lrcl}\rho _{1}:\ &f(x,y)&\rightarrow &g(y)\\\rho _{2}:\ &h(y)&\rightarrow &f(g(y),y)\end{array}}} is orthogonal—it is easy to observe

    Orthogonality (term rewriting)

    Orthogonality_(term_rewriting)

  • Cartesian coordinate system
  • Coordinate system using perpendicular axes

    origin and has (0, 0) as coordinates. The axes directions represent an orthogonal basis. The combination of origin and basis forms a coordinate frame called

    Cartesian coordinate system

    Cartesian coordinate system

    Cartesian_coordinate_system

  • Optimal experimental design
  • Experimental design that is optimal with respect to some statistical criterion

    S-optimality This criterion maximizes a quantity measuring the mutual column orthogonality of X and the determinant of the information matrix. T-optimality This

    Optimal experimental design

    Optimal experimental design

    Optimal_experimental_design

  • Rita Zemach
  • American statistician

    On Orthogonal Arrays of Strength Four and Their Applications. She later published this work, "the first significant progress on orthogonal arrays of strength

    Rita Zemach

    Rita_Zemach

  • Neil Sloane
  • British-American mathematician (born 1939)

    1998. A. S. Hedayat, Neil James Alexander Sloane and J. Stufken, Orthogonal Arrays: Theory and Applications, Springer-Verlag, NY, 1999. G. Nebe, E. M

    Neil Sloane

    Neil Sloane

    Neil_Sloane

  • Linear algebra
  • Branch of mathematics

    Two vectors are orthogonal if ⟨u, v⟩ = 0. An orthonormal basis is a basis where all basis vectors have length 1 and are orthogonal to each other. Given

    Linear algebra

    Linear algebra

    Linear_algebra

  • Askey scheme
  • Classification of orthogonal polynomials

    way of organizing orthogonal polynomials of hypergeometric or basic hypergeometric type into a hierarchy. For the classical orthogonal polynomials discussed

    Askey scheme

    Askey_scheme

  • Analysis of covariance
  • General linear model that blends ANOVA and regression

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Analysis of covariance

    Analysis_of_covariance

  • Hahn polynomials
  • Family of orthogonal polynomials

    mathematics, Hahn polynomials are a family of orthogonal polynomials in the Askey scheme of hypergeometric orthogonal polynomials, introduced by Pafnuty Chebyshev

    Hahn polynomials

    Hahn_polynomials

  • Bose–Mesner algebra
  • q_{k}(i)} , play a prominent role in the theory. They satisfy well-defined orthogonality relations. The p-numbers are the eigenvalues of the adjacency matrix

    Bose–Mesner algebra

    Bose–Mesner_algebra

  • Bayesian experimental design
  • Experimental design framework

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Bayesian experimental design

    Bayesian_experimental_design

  • Rank (J programming language)
  • concept of rank is used to treat an orthogonal array in terms of its subarrays. For example, a two-dimensional array may be dealt with at rank 2 as the

    Rank (J programming language)

    Rank_(J_programming_language)

  • List of statistics articles
  • Ordination (statistics) Ornstein–Uhlenbeck process Orthogonal array testing Orthogonality Orthogonality principle Outlier Outliers ratio Outline of probability

    List of statistics articles

    List_of_statistics_articles

  • Circular ensemble
  • the Gaussian matrix ensembles. The three main examples are the circular orthogonal ensemble (COE) on symmetric unitary matrices, the circular unitary ensemble

    Circular ensemble

    Circular_ensemble

  • Scheirer–Ray–Hare test
  • Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Scheirer–Ray–Hare test

    Scheirer–Ray–Hare_test

  • Combinatorial design
  • Symmetric arrangement of finite sets

    Mendelsohn triple system MTS(|Q|,1). This construction is reversible. Orthogonal arrays Packing designs A quasi-3 design is a symmetric design (SBIBD) in

    Combinatorial design

    Combinatorial_design

  • Directivity
  • Measure of how much of an antenna's signal is transmitted in one direction

    of array elements. For a planar array, the computation of directivity is more complicated and requires consideration of the positions of each array element

    Directivity

    Directivity

    Directivity

  • Kernel (linear algebra)
  • Vectors mapped to 0 by a linear map

    kernel of A, if and only if x is orthogonal (or perpendicular) to each of the row vectors of A (since orthogonality is defined as having a dot product

    Kernel (linear algebra)

    Kernel (linear algebra)

    Kernel_(linear_algebra)

  • Association scheme
  • Theory in statistics

    satisfies certain polynomial properties; this leads one into the realm of orthogonal polynomials. In particular, some universal bounds are derived for codes

    Association scheme

    Association_scheme

  • Vladimir Levenshtein
  • Russian mathematician (1935–2017)

    Mainz, Germany, September 22–25, 1996, 657–661. VI Levenshtein, Split orthogonal arrays and maximum independent resilient systems of functions, Designs, Codes

    Vladimir Levenshtein

    Vladimir_Levenshtein

  • Hamburger button
  • User interface element

    the kebab button characters in a row, such as ⁝⁝⁝ U+25A6 ▦ SQUARE WITH ORTHOGONAL CROSSHATCH FILL U+130D1 𓃑 EGYPTIAN HIEROGLYPH D067H It has been argued

    Hamburger button

    Hamburger button

    Hamburger_button

  • Oscar Kempthorne
  • British statistician and geneticist (1919–2000)

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Oscar Kempthorne

    Oscar_Kempthorne

  • Multivariate testing in marketing
  • Test a component of a marketing campaign

    nine combinations to test. Taguchi methods (namely Taguchi Taguchi orthogonal arrays) can be used in the design of experiments in order to reduce the variations

    Multivariate testing in marketing

    Multivariate_testing_in_marketing

  • Diagonalizable matrix
  • Matrices similar to diagonal matrices

    spaces. Additional geometric visualizations of orthogonal diagonalization, including reflection and orthogonal projection matrices, are available at Wikimedia

    Diagonalizable matrix

    Diagonalizable_matrix

  • Gaston Tarry
  • French mathematician (1843–1913)

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Gaston Tarry

    Gaston Tarry

    Gaston_Tarry

  • Choice modelling
  • Method for analyzing revealed preferences

    (2): 115–125. doi:10.1016/S0148-2963(99)00058-2. ISSN 0148-2963. "Orthogonal Arrays". support.sas.com. Retrieved 2015-11-04. "ChoiceMetrics | Ngene |

    Choice modelling

    Choice_modelling

  • Paradigm (experimental)
  • Experimental setup in behavioral sciences

    Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Paradigm (experimental)

    Paradigm (experimental)

    Paradigm_(experimental)

  • Robust parameter design
  • Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    Robust parameter design

    Robust parameter design

    Robust_parameter_design

  • Butler matrix
  • Type of beamforming network

    A Butler matrix is a beamforming network used to feed a phased array of antenna elements. Its purpose is to control the direction of a beam, or beams

    Butler matrix

    Butler_matrix

  • Tensor
  • Algebraic object with geometric applications

    basis related to a particular coordinate system; those components form an array, which can be thought of as a high-dimensional matrix. Tensors have become

    Tensor

    Tensor

    Tensor

  • Meixner–Pollaczek polynomials
  • In mathematics, the Meixner–Pollaczek polynomials are a family of orthogonal polynomials P(λ) n(x,φ) introduced by Meixner (1934), which up to elementary

    Meixner–Pollaczek polynomials

    Meixner–Pollaczek_polynomials

  • Hyperbolic orthogonality
  • Relation of space and time in relativity theory

    pair of conjugate hyperbolas, two conjugate diameters are hyperbolically orthogonal. This relationship of diameters was described by Apollonius of Perga and

    Hyperbolic orthogonality

    Hyperbolic orthogonality

    Hyperbolic_orthogonality

  • Esther Seiden
  • Mathematical statistician (1908–2014)

    concept of the complement of an oval, and her work with Rita Zemach on orthogonal arrays of strength four was described as "the first significant progress"

    Esther Seiden

    Esther_Seiden

  • Orthogonal instruction set
  • Type of computer instruction set

    engineering, an orthogonal instruction set is an instruction set architecture where all instruction types can use all addressing modes. It is "orthogonal" in the

    Orthogonal instruction set

    Orthogonal_instruction_set

  • Algebraic statistics
  • Branch of mathematical statistics

    then with the introduction of association schemes by R. C. Bose. Orthogonal arrays were introduced by C. R. Rao also for experimental designs. The field

    Algebraic statistics

    Algebraic_statistics

  • Event Horizon Telescope
  • Global radio telescope array

    The Event Horizon Telescope (EHT) is a telescope array consisting of a global network of radio telescopes. The EHT project combines data from several

    Event Horizon Telescope

    Event Horizon Telescope

    Event_Horizon_Telescope

  • Euclidean plane isometry
  • Isometry of the Euclidean plane

    through the origin is obtained with all orthogonal matrices (i.e. with determinant 1 and −1) forming orthogonal group O(2). In the case of a determinant

    Euclidean plane isometry

    Euclidean_plane_isometry

  • W. H. Clatworthy
  • Generalized randomized block design (GRBD) Latin square Graeco-Latin square Orthogonal array Latin hypercube Repeated measures design Crossover study Randomized

    W. H. Clatworthy

    W._H._Clatworthy

  • United States Naval Observatory Flagstaff Station
  • Astronomical observatory

    camera. It will also permit employment of the new "Microcam", an orthogonal transfer array (OTA), with Pan-STARRS heritage. Other advanced camera systems

    United States Naval Observatory Flagstaff Station

    United_States_Naval_Observatory_Flagstaff_Station

  • Array slicing
  • Computer programming operation

    computer programming, array slicing is an operation that extracts a subset of elements from an array and packages them as another array, possibly in a different

    Array slicing

    Array_slicing

  • Non-orthogonal frequency-division multiplexing
  • Method of encoding digital data on multiple carrier frequencies

    Non-orthogonal frequency-division multiplexing (N-OFDM) is a method of encoding digital data on multiple carrier frequencies with non-orthogonal intervals

    Non-orthogonal frequency-division multiplexing

    Non-orthogonal_frequency-division_multiplexing

  • Radar engineering
  • Technical design of the components of a radar and its operation

    frequency-orthogonal (slotted waveguide), spatially orthogonal (switched beamforming networks), or time-orthogonal beams. In case of time-orthogonal scanning

    Radar engineering

    Radar_engineering

  • APL (programming language)
  • Functional programming language for arrays

    1960s by Kenneth E. Iverson. Its central datatype is the multidimensional array. It uses a large range of special graphic symbols to represent most functions

    APL (programming language)

    APL (programming language)

    APL_(programming_language)

  • Riordan array
  • A Riordan array is an infinite lower triangular matrix, D {\displaystyle D} , constructed from two formal power series, d ( t ) {\displaystyle d(t)} of

    Riordan array

    Riordan_array

  • Lie algebra
  • Algebraic structure used in analysis

    H=\left({\begin{array}{cc}1&0\\0&-1\end{array}}\right),\ E=\left({\begin{array}{cc}0&1\\0&0\end{array}}\right),\ F=\left({\begin{array}{cc}0&0\\1&0\end{array}}\right)

    Lie algebra

    Lie algebra

    Lie_algebra

  • Retroreflector
  • Device to reflect radiation back to its source

    photographs and the retroreflectors have been used again. Lunokhod 2's array continues to return signals to Earth. Even under good viewing conditions

    Retroreflector

    Retroreflector

    Retroreflector

  • Arnoldi iteration
  • Iterative method for approximating eigenvectors

    &A^{n-1}b\end{bmatrix}}.} The columns of this matrix are not in general orthogonal, but we can extract an orthogonal basis, via a method such as Gram–Schmidt orthogonalization

    Arnoldi iteration

    Arnoldi_iteration

  • Delsarte–Goethals code
  • m/2 − 1 the Delsarte–Goethals code has strength 7 and is therefore an orthogonal array OA( 2 3 m − 1 , 2 m , Z 2 , 7 ) {\displaystyle 2^{3m-1},2^{m},\mathbb

    Delsarte–Goethals code

    Delsarte–Goethals_code

  • Indian Statistical Institute
  • Research Institution in Kolkata, India

    Cramér–Rao inequality and Rao-Blackwell Theorem, and introduction of orthogonal arrays in Design of Experiments. Anil Kumar Gain is known for his contributions

    Indian Statistical Institute

    Indian_Statistical_Institute

  • Grating lobes
  • Lobe in a discrete aperture antenna

    is a plane wave incident orthogonal to the array (from boresight). For a uniformly weighted (un-tapered) uniform linear array, the steering vector is of

    Grating lobes

    Grating lobes

    Grating_lobes

  • Crystal system
  • Classification of crystalline materials by their three-dimensional structural geometry

    fixed point). A lattice system is a set of Bravais lattices (an infinite array of discrete points). Space groups (symmetry groups of a configuration in

    Crystal system

    Crystal system

    Crystal_system

  • Quaternion
  • Four-dimensional number system

    array}{rrrr}a&-b&-c&-d\\b&a&-d&c\\c&d&a&-b\\d&-c&b&a\end{array}}\right]&=a\left[{\begin{array}{rrrr}1&0&0&0\\0&1&0&0\\0&0&1&0\\0&0&0&1\end{array

    Quaternion

    Quaternion

    Quaternion

  • Galilean transformation
  • Concept in physics and mathematics

    {\displaystyle (\mathbf {x} ,t)\mapsto (R\mathbf {x} ,t),} where R : R3 → R3 is an orthogonal transformation. As a Lie group, the group of Galilean transformations

    Galilean transformation

    Galilean_transformation

  • Space–time block code
  • WiFi option

    are orthogonal. This means that the STBC is designed such that the vectors representing any pair of columns taken from the coding matrix is orthogonal. The

    Space–time block code

    Space–time_block_code

  • Linear least squares
  • Least squares approximation of linear functions to data

    least squares include inverting the matrix of the normal equations and orthogonal decomposition methods. Consider the linear equation where A ∈ R m × n

    Linear least squares

    Linear_least_squares

  • Beamforming
  • Signal processing technique for sensor arrays

    technique used in sensor arrays for directional signal transmission or reception. This is achieved by combining elements in an antenna array in such a way that

    Beamforming

    Beamforming

    Beamforming

  • Red Cedar Technology
  • Engineering consultancy

    Taguchi orthogonal arrays Plackett-Burman designs Latin hypercube designs Central composite designs D-optimal designs Taguchi robust design arrays User-defined

    Red Cedar Technology

    Red_Cedar_Technology

  • Linear subspace
  • In mathematics, vector subspace

    vector spaces, for example, orthogonal complements exist. However, these spaces may have null vectors that are orthogonal to themselves, and consequently

    Linear subspace

    Linear_subspace

  • 3D rotation group
  • Group of rotations in 3 dimensions

    Matrices for which this property holds are called orthogonal matrices. The group of all 3 × 3 orthogonal matrices is denoted O(3), and consists of all proper

    3D rotation group

    3D_rotation_group

  • Centering matrix
  • Kind of matrix

    C_{2}=\left[{\begin{array}{rrr}1&0\\0&1\end{array}}\right]-{\frac {1}{2}}\left[{\begin{array}{rrr}1&1\\1&1\end{array}}\right]=\left[{\begin{array}{rrr}{\frac

    Centering matrix

    Centering_matrix

  • Fang Kaitai
  • Chinese mathematician and statistician (born 1940)

    MR 2047311 Hedayat, A. S.; Sloane, N. J. A.; Stufken, J. (1999). Orthogonal arrays, theory and applications. New York: Springer. doi:10.1007/978-1-4612-1478-6

    Fang Kaitai

    Fang_Kaitai

  • Domain-to-range ratio
  • testing or methods which reduce the number of tested inputs, such as orthogonal array testing or all-pairs testing, more computationally complex techniques

    Domain-to-range ratio

    Domain-to-range_ratio

  • MUSIC (algorithm)
  • Algorithm used for frequency estimation and radio direction finding

    {\displaystyle \{\mathbf {v} _{1},\mathbf {v} _{2},\ldots ,\mathbf {v} _{M}\}} are orthogonal to each other. If the eigenvalues of R x {\displaystyle \mathbf {R} _{x}}

    MUSIC (algorithm)

    MUSIC (algorithm)

    MUSIC_(algorithm)

  • Backplane
  • Group of electrical connectors specifically aligned

    interface cards. Orthogonal midplanes connect vertical cards on one side to horizontal boards on the other side. One common orthogonal midplane connects

    Backplane

    Backplane

    Backplane

  • YIQ
  • Color space

    }} and E Q ′ {\displaystyle E_{Q}^{\prime }} are the amplitudes of the orthogonal components of the chrominance signal. To convert from FCC YIQ to RGB:

    YIQ

    YIQ

    YIQ

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