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Use of coordinates for representing vectors
Vector notation In mathematics and physics, vector notation is a commonly used notation for representing vectors, which may be Euclidean vectors, or more
Vector_notation
Notation for quantum states
Bra–ket notation or Dirac notation is a mathematical notation for linear algebra and linear operators on complex vector spaces together with their dual
Bra–ket_notation
Notation of differential calculus
tensor analysis, or vector calculus—other notations, such as subscript notation or the ∇ operator are common. The most common notations for differentiation
Notation_for_differentiation
Shorthand notation for tensor operations
basis. In recognition of this fact, the following notation uses the same symbol both for a vector or covector and its components, as in: v = e i v i
Einstein_notation
Mathematical operation on vectors in 3D space
name vector product), although in pure mathematics such notation is usually reserved for just the exterior product, an abstraction of the vector product
Cross_product
Circulation density in a vector field
surface integral of the curl of a vector field to the line integral of the vector field around the boundary curve. The notation curl F is more common in English-speaking
Curl_(mathematics)
Vector of length one
In mathematics, a unit vector in a normed vector space is a vector (often a spatial vector) of length 1. A unit vector is often denoted by a lowercase
Unit_vector
Vector differential operator
vector. This is part of the value to be gained in notationally representing this operator as a vector. Though one can often replace del with a vector
Del
Model of optics describing light as geometric rays
{\displaystyle \varepsilon } and μ {\displaystyle \mu } . In four-vector notation used in special relativity, the wave equation can be written as ∂ 2
Geometrical_optics
Broad concept generalizing scalars in mathematics and physics
field Vector notation, common notation used when working with vectors Vector operator, a type of differential operator used in vector calculus Vector product
Vector (mathematics and physics)
Vector_(mathematics_and_physics)
Concept in linear algebra
The vector projection (also known as the vector component or vector resolution) of a vector a on (or onto) a non-zero vector b is the orthogonal projection
Vector_projection
Force acting on charged particles in electric and magnetic fields
{q}{2}}\mathbf {v} \times \mathbf {B} .} Oliver Heaviside invented the modern vector notation and applied it to Maxwell's field equations; he also (in 1885 and 1889)
Lorentz_force
Artistic concept relating to perspective
referred to as the "direction point", as lines having the same directional vector, say D, will have the same vanishing point. Mathematically, let q ≡ (x,
Vanishing_point
Specialized notation for multivariable calculus
Matrix notation serves as a convenient way to collect the many derivatives in an organized way. As a first example, consider the gradient from vector calculus
Matrix_calculus
Formulas in differential geometry
Frenet, in his thesis of 1847, and Joseph Alfred Serret, in 1851. Vector notation and linear algebra currently used to write these formulas were not
Frenet–Serret_formulas
Geometric object that has length and direction
physics, and engineering, a Euclidean vector or simply a vector (sometimes called a geometric vector or spatial vector) is a geometric object that has magnitude
Euclidean_vector
Matrix consisting of a single row or column
vectors and row vectors as rows, but separating row vector elements with commas and column vector elements with semicolons (see alternative notation 2
Row_and_column_vectors
Linear function of explanatory variables used to predict a dependent variable
}}\cdot \mathbf {x} _{i}} using the notation for a dot product between two vectors. An equivalent form using matrix notation is as follows: f ( i ) = β T x
Linear_predictor_function
Integration over a non-flat region in 3D space
the vector notation for the surface element). We may also interpret this as a special case of integrating 2-forms, where we identify the vector field
Surface_integral
Property determining comparison and ordering
distance between its tail and its tip. Two similar notations are used for the Euclidean norm of a vector x: ‖ x ‖ , {\displaystyle \left\|\mathbf {x} \right\|
Magnitude_(mathematics)
System of symbolic representation
mathematical notation Notation in probability and statistics Principle of compositionality Scientific notation Semasiography Syntactic sugar Vector notation List
Mathematical_notation
Quantum operator for the sum of energies of a system
historically important to the development of quantum physics. Similar to vector notation, it is typically denoted by H ^ {\displaystyle {\hat {H}}} , where
Hamiltonian (quantum mechanics)
Hamiltonian_(quantum_mechanics)
Mathematical Concept
associated names for this idea: Mandel notation, Mandel–Voigt notation and Nye notation are others found. Kelvin notation is a revival by Helbig of old ideas
Voigt_notation
Regularization method for artificial neural networks
{\displaystyle j} This can be written in vector notation as y {\displaystyle \mathbf {y} } – output vector W {\displaystyle \mathbf {W} } – weight matrix
Dropout_(neural_networks)
Ternary operation on vectors
{e} &\mathbf {c} \cdot \mathbf {f} \end{bmatrix}}} This restates in vector notation that the product of the determinants of two 3 × 3 matrices equals the
Triple_product
physical constants and variables, and their notations. Note that bold text indicates that the quantity is a vector. List of letters used in mathematics and
List of common physics notations
List_of_common_physics_notations
Manner of referring to elements of arrays or tensors
familiar) cases are vectors (1d arrays) and matrices (2d arrays). The following is only an introduction to the concept: index notation is used in more detail
Index_notation
When the angular frequency of a system matches its natural vibrational frequency
the period of the overall motion. As expected, the analysis using vector notation results in a straight confirmation of the previous analysis: The spring
Rotational–vibrational coupling
Rotational–vibrational_coupling
(1910) replaced Minkowski's matrix notation by an elegant vector notation and coined the terms "four vector" and "six vector". He also introduced a trigonometric
History_of_special_relativity
Vector operator in vector calculus
In vector calculus, divergence is a vector operator that operates on a vector field, producing a scalar field giving the rate that the vector field alters
Divergence
Calculus of vector-valued functions
century, and most of the notation and terminology was established by Gibbs and Edwin Bidwell Wilson in their 1901 book, Vector Analysis, though earlier
Vector_calculus
Equations describing nuclear magnetic resonance
(\mathbf {M} (t)\times \mathbf {B} (t))_{z}\end{aligned}}} or, in vector notation: d M ( t ) d t = γ M ( t ) × B ( t ) {\displaystyle {\frac {d\mathbf
Bloch_equations
Origin and evolution of the symbols used to write equations and formulas
product of two vectors from the complete quaternion notation. The common vector notations are used when working with spatial vectors or more abstract
History of mathematical notation
History_of_mathematical_notation
Relativistic vector field
article uses tensor index notation and the Minkowski metric sign convention (+ − − −). See also covariance and contravariance of vectors and raising and lowering
Electromagnetic four-potential
Electromagnetic_four-potential
Defines a notion of parallel transport on a bundle
the connection on a vector bundle using a common mathematical notation which de-emphasizes coordinates. However, other notations are also regularly used:
Connection_(vector_bundle)
Algebraic operation on coordinate vectors
n\}} , and u i {\displaystyle u_{i}} is a notation for the image of i {\displaystyle i} by the function/vector u {\displaystyle u} . This notion can be
Dot_product
Formulation of classical mechanics
particle of constant mass m is Newton's second law of 1687, in modern vector notation F = m a , {\displaystyle \mathbf {F} =m\mathbf {a} ,} where a is its
Lagrangian_mechanics
Vector behavior under coordinate changes
corresponding (initial) vector space. The components of covectors (as opposed to those of vectors) are said to be covariant. In Einstein notation, covariant components
Covariance and contravariance of vectors
Covariance_and_contravariance_of_vectors
Conserved physical quantity; rotational analogue of linear momentum
about the center of rotation – circular, linear, or otherwise. In vector notation, the orbital angular momentum of a point particle in motion about the
Angular_momentum
Mathematical identities
how much nearby vectors tend in a circular direction. In Einstein notation, the vector field F = ( F 1 , F 2 , F 3 ) {\displaystyle \mathbf {F} ={\begin{pmatrix}F_{1}
Vector_calculus_identities
grouped the twenty equations together into a set of only four, via vector notation. This group of four equations was known variously as the Hertz–Heaviside
History of Maxwell's equations
History_of_Maxwell's_equations
Force due to magnetic field
exactly a dipole field. The magnetic field of a magnetic dipole in vector notation is: B ( m , r ) = μ 0 4 π r 3 ( 3 ( m ⋅ r ^ ) r ^ − m ) + 2 μ 0 3 m
Force_between_magnets
Complex number representing a particular sine wave
Phasor notation (also known as angle notation) is a mathematical notation used in electronics engineering and electrical engineering. A vector whose polar
Phasor
Algebraic object with geometric applications
transposed vectors and by applying the rules of matrix multiplication, but the tensor product should not be confused with this. There are several notational systems
Tensor
Tensor index notation for tensor-based calculations
In mathematics, Ricci calculus constitutes the rules of index notation and manipulation for tensors and tensor fields on a differentiable manifold, with
Ricci_calculus
Mathematical notation for tensors and spinors
abstract tensor notation, while preserving the explicit covariance of the expressions involved. Let V {\displaystyle V} be a vector space, and V ∗ {\displaystyle
Abstract_index_notation
Informal use of mathematical notation
to GL(V), where V is a vector space, it is common to call V itself a "representation of G." Since both mathematical notation and terminology vary across
Abuse_of_notation
Force needed to pull a spring grows linearly with distance
_{33}\\2\varepsilon _{23}\\2\varepsilon _{13}\\2\varepsilon _{12}\end{bmatrix}}} In vector notation this becomes [ σ 11 σ 12 σ 13 σ 12 σ 22 σ 23 σ 13 σ 23 σ 33 ] = 2 μ
Hooke's_law
On products on sums of squares
and a special form of the Binet–Cauchy identity. In a more compact vector notation, Lagrange's identity is expressed as: ‖ a ‖ 2 ‖ b ‖ 2 − ( a ⋅ b ) 2
Lagrange's_identity
Equation in analytic geometry
(see point-plane distance and point-line distance). It is written in vector notation as r → ⋅ n → 0 − d = 0. {\displaystyle {\vec {r}}\cdot {\vec {n}}_{0}-d=0
Hesse_normal_form
Mathematical notation
A "hat" (circumflex (ˆ)), placed over a symbol is a mathematical notation with various uses. In statistics, a circumflex (ˆ), nicknamed a "hat", is used
Hat_notation
Length in a vector space
thesis from 1920. Such notation is also sometimes used if p {\displaystyle p} is only a seminorm. For the length of a vector in Euclidean space (which
Norm_(mathematics)
Recurrent neural network architecture
activation being calculated. In this section, we are thus using a "vector notation". So, for example, c t ∈ R h {\displaystyle c_{t}\in \mathbb {R} ^{h}}
Long_short-term_memory
Set of vectors used to define coordinates
In mathematics, a set B of elements of a vector space V is called a basis (pl.: bases) if every element of V can be written in a unique way as a finite
Basis_(linear_algebra)
Multivariate derivative (mathematics)
In vector calculus, the gradient of a scalar-valued differentiable function f {\displaystyle f} of several variables is the vector field (or vector-valued
Gradient
Ways of writing certain laws of physics
{\mathcal {D}}^{\mu \nu }} can be derived. The equivalent expression in vector notation is: L = 1 2 ( ε 0 E 2 − 1 μ 0 B 2 ) − ϕ ρ free + A ⋅ J free + E ⋅ P
Covariant formulation of classical electromagnetism
Covariant_formulation_of_classical_electromagnetism
Result in mathematical economics on existence of a non-negative equilibrium output vector
is the amount of final demand for good i. Rearranged and written in vector notation, this gives the first equation. Define [ I − A ] = B {\displaystyle
Hawkins–Simon_condition
Fundamental physical law of electromagnetism
Here, r ^ 12 {\textstyle \mathbf {\hat {r}} _{12}} is used for the vector notation. The electrostatic force F 2 {\textstyle \mathbf {F} _{2}} experienced
Coulomb's_law
1865 physics paper by James Maxwell
are distinct by virtue of the fact that they are written in modern vector notation. They actually only contain one of the original eight—equation "G"
A Dynamical Theory of the Electromagnetic Field
A_Dynamical_Theory_of_the_Electromagnetic_Field
Instantaneous rate of change (mathematics)
Partial derivatives are used in vector calculus and differential geometry. As with ordinary derivatives, multiple notations exist: the partial derivative
Derivative
Term in physical oceanography
depth (h+η) is made. The equation of mean mass conservation is, in vector notation: ∂ ∂ t [ ρ ( h + η ¯ ) ] + ∇ ⋅ [ ρ ( h + η ¯ ) u ¯ ] = 0 , {\displaystyle
Radiation_stress
Property of space that quantifies the magnetic influence at a given location
dipoles. Using vector notation, the force, F of a magnetic dipole m1 on the magnetic dipole m2 is: The magnetic dipole–dipole interaction (vector form, SI units)
Magnetic_field
Assignment of a vector to each point in a subset of Euclidean space
of times). A vector field can be visualized as assigning a vector to individual points within an n-dimensional space. One standard notation is to write
Vector_field
Direct interaction between two magnetic dipoles
exactly a dipole field. The magnetic field of a magnetic dipole in vector notation is: B ( m , r ) = μ 0 4 π r 3 ( 3 ( m ⋅ r ^ ) r ^ − m ) + 2 μ 0 3 m
Magnetic dipole–dipole interaction
Magnetic_dipole–dipole_interaction
Second order tensor in vector algebra
in a notation that fits in with vector algebra. There are numerous ways to multiply two Euclidean vectors. The dot product takes in two vectors and returns
Dyadics
Mathematical operation in linear algebra
following notational conventions: matrices are represented by capital letters in bold, e.g. A; vectors in lowercase bold, e.g. a; and entries of vectors and
Matrix_multiplication
Nonlinear force experienced by a charged particle
general fields, the starting point is the exact equations, in four-vector notation: m d u μ d τ = R e [ f μ ] = R e [ f ^ μ ( x , u ) e − i k ν x ν ]
Ponderomotive_force
Creation of particle-antiparticle pair from a neutral boson
can be derived through the kinematics of the interaction. Using four vector notation, the conservation of energy–momentum before and after the interaction
Pair_production
Analogue of velocity in four-dimensional spacetime
is a four-vector in four-dimensional spacetime that represents the relativistic counterpart of velocity, which is a three-dimensional vector in space.
Four-velocity
Vector in relativity
bold for four dimensional vectors (except for the four-gradient operator), and tensor index notation. A four-vector A is a vector with a "timelike" component
Four-vector
Algorithm used to solve non-linear least squares problems
}}\right)-\mathbf {J} _{i}{\boldsymbol {\delta }}\right]^{2},} or in vector notation, S ( β + δ ) ≈ ‖ y − f ( β ) − J δ ‖ 2 = [ y − f ( β ) − J δ ] T [
Levenberg–Marquardt_algorithm
Algebra associated to any vector space
In mathematics, the exterior algebra or Grassmann algebra of a vector space V {\displaystyle V} is an associative algebra that contains V , {\displaystyle
Exterior_algebra
Notation system for crystal lattice planes
lattice vector orthogonal to the planes by the formula: d = 2 π / | g h k ℓ | {\displaystyle d=2\pi /|\mathbf {g} _{hk\ell }|} . The related notation [hkl]
Miller_index
Geometrical problem
example, it is a common calculation to perform during ray tracing. In vector notation, the equations are as follows: Equation for a sphere ‖ x − c ‖ 2 =
Line–sphere_intersection
contrast, a dyad is specifically a dyadic tensor of rank one. Einstein notation This notation is based on the understanding that whenever a multidimensional array
Glossary_of_tensor_theory
Type of derivative in differential geometry
tensor field (including scalar functions, vector fields and one-forms), along the flow defined by another vector field. This change is coordinate invariant
Lie_derivative
Function over linear operators
defined. Suppose W has an orthonormal basis, which we denote by ket vector notation as { | ℓ ⟩ } ℓ {\displaystyle \{\vert \ell \rangle \}_{\ell }}
Partial_trace
Rendering method
tracing, but this demonstrates an example of the algorithms used. In vector notation, the equation of a sphere with center c {\displaystyle \mathbf {c}
Ray_tracing_(graphics)
Specification of a derivative along a tangent vector of a manifold
covariant derivative is a way of specifying a derivative along tangent vectors of a manifold. Alternatively, the covariant derivative is a way of introducing
Covariant_derivative
Textbook by E. B. Wilson based on the lectures of J. W. Gibbs
University. The book did much to standardize the notation and vocabulary of three-dimensional linear algebra and vector calculus, as used by physicists and mathematicians
Vector_Analysis
Measure in graph theory
is a constant. With a small rearrangement this can be rewritten in vector notation as the eigenvector equation A x = λ x {\displaystyle \mathbf {Ax} =\lambda
Eigenvector_centrality
Number of values in the final calculation of a statistic that are free to vary
{X}}+{\bar {Y}}+{\bar {Z}})/3} is the mean of all 3n observations. In vector notation this decomposition can be written as ( X 1 ⋮ X n Y 1 ⋮ Y n Z 1 ⋮ Z
Degrees of freedom (statistics)
Degrees_of_freedom_(statistics)
Method in statistics
Keeping only the first two terms of the Taylor series, and using vector notation for the gradient, we can estimate h(B) as h ( B ) ≈ h ( β ) + ∇ h (
Delta_method
Statistical model to calculate the value of multiple quantities as they change over time
One can stack the vectors in order to write a VAR(p) as a stochastic matrix difference equation, with a concise matrix notation: Y = B Z + U {\displaystyle
Vector_autoregression
Mathematical operation on vector spaces
{\displaystyle V\otimes W} of two vector spaces V {\displaystyle V} and W {\displaystyle W} (over the same field) is a vector space to which is associated
Tensor_product
Association of one output to each input
specialized notations for functions in sub-disciplines of mathematics. For example, in linear algebra and functional analysis, linear forms and the vectors they
Function_(mathematics)
Compact non-orientable two-dimensional manifold
column vector ℓ and x, y, z as the column vector x then the equation above can be written in matrix form as: xTℓ = 0 or ℓTx = 0. Using vector notation we
Real_projective_plane
Resistance of a fluid to shear deformation
{2}{3}}\mu } and β = γ = μ {\displaystyle \beta =\gamma =\mu } . In vector notation this appears as: τ = μ [ ∇ v + ( ∇ v ) T ] − ( 2 3 μ − κ ) ( ∇ ⋅ v
Viscosity
Rule for estimating the mean of a dataset
called the positive-part James–Stein estimator and can be written in vector notation as: θ ^ + − ν = ( 1 − ( m − 2 ) σ 2 ‖ Y − ν ‖ 2 ) + ( Y − ν ) . {\displaystyle
James–Stein_estimator
Function in discrete mathematics
k_{\ell }=0,1,\dots ,N_{\ell }-1} . This is more compactly expressed in vector notation, where we define n = ( n 1 , n 2 , … , n d ) {\displaystyle \mathbf
Discrete_Fourier_transform
Gauge fixing of electro magnetic potential
It still leaves substantial gauge degrees of freedom. In ordinary vector notation and SI units, the condition is ∇ ⋅ A + 1 c 2 ∂ φ ∂ t = 0 , {\displaystyle
Lorenz_gauge_condition
Hamilton's original treatment of quaternions
classical notation, multiplication was distributive. Understanding this makes it simple to see why the product of two vectors in classical notation produced
Classical Hamiltonian quaternions
Classical_Hamiltonian_quaternions
Diacritic (◌̂) in European scripts
{\displaystyle {\widehat {ABC}}} . In vector notation, a hat above a letter indicates a unit vector (a dimensionless vector with a magnitude of 1). For instance
Circumflex
Functional programming language for arrays
traditional arithmetic and algebraic notation. Having single character names for single instruction, multiple data (SIMD) vector functions is one way that APL
APL_(programming_language)
Short "burst" or "envelope" of restricted wave action that travels as a unit
}{2m}}(k_{x}^{2}+k_{y}^{2}+k_{z}^{2}),} with the subscripts denoting unit vector notation. As the dispersion relation is non-linear, the free Schrödinger equation
Wave_packet
Gives the total power radiated by an accelerating, nonrelativistic point charge
{dp^{\mu }}{d\tau }}.} To show this, we reduce the four-vector scalar product to vector notation. We start with d p μ d τ d p μ d τ = γ 2 [ ( d p 0 d t
Larmor_formula
Family of RISC-based computer architectures
coprocessor". ARM.com. Retrieved 20 August 2014. "VFP directives and vector notation". ARM.com. Retrieved 21 November 2011. "Differences between ARM Cortex-A8
Arm_architecture_family
Describes approximate behavior of a function
Big O notation is a mathematical notation that describes the approximate size of a function on a domain. Big O is a member of a family of notations invented
Big_O_notation
to solve differential equations, expressed Maxwell's equations in vector notation, and made significant contributions to transmission line theory. He
List_of_autodidacts
One of the 7 crystal systems in crystallography
Schoenflies notation, Hermann–Mauguin (international) notation, orbifold notation, and Coxeter notation, type descriptors, mineral examples, and the notation for
Monoclinic_crystal_system
VECTOR NOTATION
VECTOR NOTATION
Male
Arthurian
, sir Hector de Maris; (defender).
Boy/Male
Australian, Basque, Czech, Czechoslovakian, Danish, Finnish, French, German, Hungarian, Latin, Polish, Slovenia, Swedish, Swiss, Ukrainian
The Conqueror; Victory; Victorious; Conquer
Boy/Male
Arthurian Legend
Father of Arthur.
Boy/Male
Christian & English(British/American/Australian)
Conqueror
Male
Greek
(á¼ÎºÏ„ωÏ) Variant spelling of Greek Hektor, EKTOR means "defend; hold fast."
Boy/Male
Christian & English(British/American/Australian)
Steadfast
Male
Russian
(Cyrillic Виктор): Slavic form of Roman Latin Victor, VIKTOR means "conqueror." In use by the Bulgarians, Russians and Serbians. Compare with another form of Viktor.
Boy/Male
Latin American Spanish
Conqueror.
Male
Scandinavian
 Scandinavian form of Roman Latin Victor, VIKTOR means "conqueror." Compare with another form of Viktor.
Boy/Male
American, British, Christian, Danish, Dutch, English, Finnish, French, German, Greek, Hindu, Indian, Irish, Jamaican, Latin, Romanian, Slovenia, Spanish, Swedish, Swiss, Tamil, Ukrainian
Victorious; Conqueror; Winner; Champion; One who Conquers; Victory
Boy/Male
English American
Doctor; teacher.
Male
English
 Anglicized form of Scottish Gaelic Eachann, HECTOR means "brown horse." Compare with another form of Hector.
Male
Portuguese
Galician-Portuguese form of Roman Latin Victor, VITOR means "conqueror."
Boy/Male
Spanish
Victor.
Surname or Lastname
Scottish
Scottish : Anglicized form of the Gaelic personal name Eachann (earlier Eachdonn, already confused with Norse Haakon), composed of the elements each ‘horse’ + donn ‘brown’.English : found in Yorkshire and Scotland, where it may derive directly from the medieval personal name. According to medieval legend, Britain derived its name from being founded by Brutus, a Trojan exile, and Hector was occasionally chosen as a personal name, as it was the name of the Trojan king’s eldest son. The classical Greek name, HektÅr, is probably an agent derivative of Greek ekhein ‘to hold back’, ‘hold in check’, hence ‘protector of the city’.German, French, and Dutch : from the personal name (see 2 above). In medieval Germany, this was a fairly popular personal name among the nobility, derived from classical literature. It is a comparatively rare surname in France.
Male
English
Roman Latin name VICTOR means "conqueror."Â
Boy/Male
American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Greek, Italian, Latin, Portuguese, Shakespearean, Spanish
Steadfast; Anchor; Holds Fast; Star; Coined from Esther Vanhomrigh; Tenacious; Defend; Hold Fast; Coined from Esther Vanho
Male
English
Short form of English Sylvester, VESTER means "from the forest."
Male
Portuguese
Portuguese form of Latin Hector, HEITOR means "defend; hold fast."
Boy/Male
Spanish American Shakespearean Greek Latin
Tenacious.
VECTOR NOTATION
VECTOR NOTATION
Boy/Male
Teutonic
Famous fighter.
Girl/Female
Indian, Italian
The Chosen One
Girl/Female
Native American
Blossom.
Boy/Male
Australian, Teutonic
Swordsman
Male
Egyptian
, the king of Chemmis.
Surname or Lastname
English
English : habitational name from any of various places, the chief of which are in Derbyshire, Essex, Hampshire, Shropshire, Staffordshire, Suffolk, Warwickshire, Worcestershire, and East and South Yorkshire. The place name is from Old English beonet ‘bent grass’ + lēah ‘woodland clearing’.Probably an Americanized spelling of Swiss Bandle or Bandli or German Bentele, all short forms of the medieval personal name Pantaleon (see Pantaleo).
Male
English
Pet form of English Jacob, JEB means "supplanter."Â
Boy/Male
Hindu, Indian
Looking Handsome
Girl/Female
African, American, Australian, British, Christian, English
Blend of Cherie and Cerise; Dear One
Girl/Female
Indian, Malayalam
Happines
VECTOR NOTATION
VECTOR NOTATION
VECTOR NOTATION
VECTOR NOTATION
VECTOR NOTATION
n.
A term made up of the two parts / + /1 /-1, where / and /1 are vectors.
n.
A pregnant woman; a mother; as, A has a son B by one venter, and a daughter C by another venter; children by different venters.
n.
An astronomical instrument, the limb of which embraces a small portion only of a circle, used for measuring differences of declination too great for the compass of a micrometer. When it is used for measuring zenith distances of stars, it is called a zenith sector.
n.
Any mechanical contrivance intended to remedy a difficulty or serve some purpose in an exigency; as, the doctor of a calico-printing machine, which is a knife to remove superfluous coloring matter; the doctor, or auxiliary engine, called also donkey engine.
n.
A directed quantity, as a straight line, a force, or a velocity. Vectors are said to be equal when their directions are the same their magnitudes equal. Cf. Scalar.
v. t.
To tamper with and arrange for one's own purposes; to falsify; to adulterate; as, to doctor election returns; to doctor whisky.
v. t.
To confer a doctorate upon; to make a doctor.
v. t.
To treat as a physician does; to apply remedies to; to repair; as, to doctor a sick man or a broken cart.
a.
Pertaining to a rector or a rectory; rectoral.
n.
A mathematical instrument, consisting of two rulers connected at one end by a joint, each arm marked with several scales, as of equal parts, chords, sines, tangents, etc., one scale of each kind on each arm, and all on lines radiating from the common center of motion. The sector is used for plotting, etc., to any scale.
n.
The turning factor of a quaternion.
n.
A contrivance for removing superfluous ink or coloring matter from a roller. See Doctor, 4.
n.
Same as Radius vector.
n.
A belly, or protuberant part; a broad surface; as, the venter of a muscle; the venter, or anterior surface, of the scapula.
n.
An African weaver bird (Textor alector).
n.
The ratio of one vector to another in length, no regard being had to the direction of the two vectors; -- so called because considered as a stretching factor in changing one vector into another. See Versor.
n.
A woman who wins a victory; a female victor.
n.
The chief elective officer of some universities, as in France and Scotland; sometimes, the head of a college; as, the Rector of Exeter College, or of Lincoln College, at Oxford.
a.
Of or pertaining to victory, or a victor' being a victor; bringing or causing a victory; conquering; winning; triumphant; as, a victorious general; victorious troops; a victorious day.
n.
The province of a rector; a parish church, parsonage, or spiritual living, with all its rights, tithes, and glebes.