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Mathematical function, in linear algebra
In mathematics, and more specifically in linear algebra, a linear map (or linear mapping) is a particular kind of function between vector spaces, which
Linear_map
Induced map between the dual spaces of the two vector spaces
In linear algebra and functional analysis, the transpose or algebraic adjoint of a linear map between two vector spaces, defined over the same field, is
Transpose_of_a_linear_map
In mathematics, linear maps form an important class of "simple" functions which preserve the algebraic structure of linear spaces and are often used as
Discontinuous_linear_map
Branch of mathematics
+ ⋯ + a n x n = b , {\displaystyle a_{1}x_{1}+\cdots +a_{n}x_{n}=b,} linear maps such as ( x 1 , … , x n ) ↦ a 1 x 1 + ⋯ + a n x n , {\displaystyle (x_{1}
Linear_algebra
Geometric transformation that preserves lines but not angles nor the origin
associated vector spaces over the field k. A map f : X → Z is an affine map if there exists a linear map mf : V → W such that mf (x − y) = f (x) − f (y)
Affine_transformation
Properties of mathematical relationships
polynomial. An example of a linear function is the function defined by f ( x ) = ( a x , b x ) {\displaystyle f(x)=(ax,bx)} that maps the real line to a line
Linearity
Conjugate homogeneous additive map
conjugate of s . {\displaystyle s.} Antilinear maps stand in contrast to linear maps, which are additive maps that are homogeneous rather than conjugate homogeneous
Antilinear_map
Function between topological vector spaces
related areas of mathematics, a continuous linear operator or continuous linear mapping is a continuous linear transformation between topological vector
Continuous_linear_operator
Linear map or polynomial function of degree one
Piecewise linear function Linear approximation Linear interpolation Discontinuous linear map Linear least squares "The term linear function means a linear form
Linear_function
Mathematical operation on vector spaces
through a linear map V ⊗ W → Z {\displaystyle V\otimes W\to Z} (see § Universal property), i.e. the bilinear map is associated to a unique linear map from
Tensor_product
analysis, spaces of linear maps between two vector spaces can be endowed with a variety of topologies. Studying space of linear maps and these topologies
Topologies on spaces of linear maps
Topologies_on_spaces_of_linear_maps
Type of mathematical function
piecewise linear or segmented function is a real-valued function of a real variable, whose graph is composed of straight-line segments. A piecewise linear function
Piecewise_linear_function
Function, homomorphism, or morphism
of paper. The term map may be used to distinguish some special types of functions, such as homomorphisms. For example, a linear map is a homomorphism of
Map_(mathematics)
Sum of elements on the main diagonal
natural linear map F → V ⊗ V'; in the language of linear maps, it assigns to a scalar c the linear map c⋅idV. Sometimes this is called coevaluation map, and
Trace_(linear_algebra)
Möbius transformation generalized to rings other than the complex numbers
In mathematics, a linear fractional transformation is, roughly speaking, an invertible transformation of the form z ↦ a z + b c z + d . {\displaystyle
Linear fractional transformation
Linear_fractional_transformation
Dimension of the column space of a matrix
be denoted by rg(A), from German Rang. More generally, the rank of a linear map between two vector spaces is the dimension of its image. In this section
Rank_(linear_algebra)
Vectors mapped to 0 by a linear map
mathematics, the kernel of a linear map, also known as the null space or nullspace, is the part of the domain which is mapped to the zero vector of the co-domain;
Kernel_(linear_algebra)
Linear map from a vector space to its field of scalars
In mathematics, a linear form (also known as a linear functional, a one-form, or a covector) is a linear map from a vector space to its field of scalars
Linear_form
Branch of mathematics that studies abstract algebraic structures
), the map Φ ( g ) : V → V v ↦ Φ ( g , v ) {\displaystyle {\begin{aligned}\Phi (g)\colon V&\to V\\v&\mapsto \Phi (g,v)\end{aligned}}} is linear (over F
Representation_theory
Algebraic structure in linear algebra
In mathematics, a vector space (also called a linear space) is a set whose elements, often called vectors, can be added together and multiplied ("scaled")
Vector_space
Mathematical notion of infinitesimal difference
this matrix is viewed as a linear map). More generally, the differential or pushforward refers to the derivative of a map between smooth manifolds and
Differential_(mathematics)
Function of two vectors linear in each argument
mathematics, a bilinear map is a function combining elements of two vector spaces to yield an element of a third vector space, and is linear in each of its arguments
Bilinear_map
Kind of linear transformation
bounded linear operator is a special kind of linear transformation that is particularly important in infinite dimensions. In finite dimensions, a linear transformation
Bounded_operator
Vector-valued function of multiple vectors, linear in each argument
In linear algebra, a multilinear map is a function of several variables that is linear separately in each variable. More precisely, a multilinear map is
Multilinear_map
Matrix operation which flips a matrix over its diagonal
Together with the preceding property, this implies that the transpose is a linear map from the space of m × n matrices to the space of the n × m matrices. (
Transpose
Algebraic structure decomposed into a direct sum
space. For general index sets I, a linear map between two I-graded vector spaces f : V → W is called a graded linear map if it preserves the grading of homogeneous
Graded_vector_space
Relation among continuous functions
the Banach–Steinhaus theorem) states that a set H {\displaystyle H} of linear maps between Banach spaces is equicontinuous if it is pointwise bounded; that
Equicontinuity
Distance-preserving mathematical transformation
is linear as a map over the real numbers R {\displaystyle \mathbb {R} } . If X and Y are complex vector spaces then A may fail to be linear as a map over
Isometry
Mathematical constants related to chaotic behavior
constants which both express ratios in a bifurcation diagram for a non-linear map. They are named after the physicist Mitchell J. Feigenbaum. Feigenbaum
Feigenbaum_constants
Standard color space with color-opponent values
Standard Illuminant D65. As the last step of this conversion is a linear map from linear RGB to CIE XYZ, the reference implementation directly employs the
Oklab_color_space
Map that satisfies a condition similar to that of being an open map
topological vector spaces, all surjective linear operators are necessarily almost open. Given a surjective map f : X → Y , {\displaystyle f:X\to Y,} a point
Almost_open_map
Array of numbers
a 2 × 3 matrix, or a matrix of dimension 2 × 3. In linear algebra, matrices are used as linear maps. In geometry, matrices are used for geometric transformations
Matrix_(mathematics)
Dual space to the tangent space in differential geometry
is a linear map on T x M {\displaystyle T_{x}M} and hence it is a tangent covector at x {\displaystyle x} . We can then define the differential map d :
Cotangent_space
Operation that pairs a left and a right R-module into an abelian group
construction that allows arguments about bilinear maps (e.g. multiplication) to be carried out in terms of linear maps. The module construction is analogous to
Tensor_product_of_modules
Maps whose domain and codomain are acted on by the same group, and the map commutes
with a group that acts by linear transformations of the space is called a linear representation of the group. A linear map that commutes with the action
Equivariant_map
In linear algebra, particularly projective geometry, a semilinear map between vector spaces V and W over a field K is a function that is a linear map "up
Semilinear_map
Mathematical function
An integral linear operator is a continuous linear operator that arises in a canonical way from an integral bilinear form. These maps play an important
Integral_linear_operator
Elements taken to zero by a homomorphism
{\displaystyle W} be vector spaces over the field F {\displaystyle F} . A linear map (or linear transformation) from V {\displaystyle V} to W {\displaystyle W}
Kernel_(algebra)
System where changes of output are not proportional to changes of input
study of non-elephant animals. — Stanisław Ulam In mathematics, a linear map (or linear function) f ( x ) {\displaystyle f(x)} is one which satisfies both
Nonlinear_system
Mathematical operation
:M\to N} be a smooth map between smooth manifolds M {\displaystyle M} and N {\displaystyle N} . Then there is an associated linear map from the space of
Pullback (differential geometry)
Pullback_(differential_geometry)
Upcoming video game
Castlevania: Symphony of the Night (1997). Gameplay entails traversing a non-linear map comprising both the castle and the surrounding city of Paris, defeating
Castlevania:_Belmont's_Curse
Function which is not continuous at any point of its domain
every linear map is additive, not all additive maps are linear. An additive map f : R → R {\displaystyle f:\mathbb {R} \to \mathbb {R} } is linear if and
Nowhere_continuous_function
Mathematics concept
{\displaystyle C^{op}\to D.} A linear map f : V → W {\displaystyle f:V\to W\,} gives rise to a corresponding linear map f ¯ : V ¯ → W ¯ {\displaystyle
Complex conjugate of a vector space
Complex_conjugate_of_a_vector_space
Undeciphered writing system of ancient Crete
contains Linear A Unicode characters. Without proper rendering support, you may see question marks, boxes, or other symbols instead of Linear A. Linear A is
Linear_A
Type of derivative in mathematics
{\displaystyle \|\ldots \|} denotes the norm of … {\displaystyle \ldots } . The linear map D f a {\displaystyle Df_{a}} is called the derivative or differential
Derivative (multivariable calculus)
Derivative_(multivariable_calculus)
). linear form A linear map from a vector space to its field of scalars. linear independence Property of being not linearly dependent. linear map A function
Glossary_of_linear_algebra
an outline of topics related to linear algebra, the branch of mathematics concerning linear equations and linear maps and their representations in vector
Outline_of_linear_algebra
Type of continuous linear operator
In functional analysis, a branch of mathematics, a compact operator is a linear operator that behaves, in several important respects, like a finite-dimensional
Compact_operator
In mathematics, vector space of linear forms
is defined as the set of all linear maps φ : V → F {\displaystyle \varphi :V\to F} (linear functionals). Since linear maps are vector space homomorphisms
Dual_space
Graphical language for quantum processes
ZX-calculus is a graphical language. It was conceived for reasoning about linear maps between qubits, which are represented as string diagrams called ZX-diagrams
ZX-calculus
Linear approximation of smooth maps on tangent spaces
In differential geometry, pushforward is a linear approximation of smooth maps (formulating manifold) on tangent spaces. Suppose that φ : M → N {\displaystyle
Pushforward_(differential)
Vector space on which a distance is defined
space. All linear maps between finite-dimensional vector spaces are also continuous. An isometry between two normed vector spaces is a linear map f {\displaystyle
Normed_vector_space
Vector space with generalized dot product
mentioned above. Then the map A : V → V {\displaystyle A:V\to V} defined by A x = i x {\displaystyle Ax=ix} is a linear map (linear for both V {\displaystyle
Inner_product_space
In mathematics, invariant of square matrices
or |A|. Its value characterizes some properties of the matrix and the linear map represented, on a given basis, by the matrix. In particular, the determinant
Determinant
Mathematical function whose derivative exists
the essence is the same; a function that is locally approximable by a linear map at X 0 {\displaystyle \mathbf {X_{0}} } is said to be differentiable at
Differentiable_function
Types of mappings in mathematics
functional analysis, the term linear functional is a synonym of linear form; that is, it is a scalar-valued linear map. Depending on the author, such
Functional_(mathematics)
Coordinate change in linear algebra
represents a linear map, and the product of a matrix and a column vector represents the function application of the corresponding linear map to the vector
Change_of_basis
Condition for a linear operator to be open
states that if a bounded or continuous linear operator between Banach spaces is surjective then it is an open map. A special case is also called the bounded
Open mapping theorem (functional analysis)
Open_mapping_theorem_(functional_analysis)
Topic in mathematics
_{2}}}=\varphi _{1}-i\varphi _{2}.} Given a real linear map φ : V → C we may extend by linearity to obtain a complex linear map φ : VC → C. That is, φ ( v ⊗ z ) = z
Complexification
Normed vector space that is complete
infinite-dimensional, there exist linear maps which are not continuous. The space X ∗ {\displaystyle X^{*}} of all linear maps from X {\displaystyle X} to the
Banach_space
Euclidean space without distance and angles
space whose origin we try to forget about, by adding translations to the linear maps"). Imagine that Alice knows that a certain point is the actual origin
Affine_space
Homomorphisms between simple modules over the same ring are isomorphisms or zero
finite-dimensional irreducible representations of a group G and φ is a linear map from M to N that commutes with the action of the group, then either φ
Schur's_lemma
Algebraic object with geometric applications
systems. Similarly, a linear operator, viewed as a geometric object, does not actually depend on a basis: it is just a linear map that accepts a vector
Tensor
Branch of mathematics
topics from linear and abstract algebra. Initial undergraduate courses in linear algebra focus on matrices, vector spaces, and linear maps. Upon completing
Algebra
Equivalence under a change of basis (linear algebra)
B=P^{-1}AP.} Two matrices are similar if and only if they represent the same linear map under two possibly different bases, with P being the change-of-basis matrix
Matrix_similarity
Mathematical operation in linear algebra
represent the composition of linear maps that are represented by matrices. Matrix multiplication is thus a basic tool of linear algebra, and as such has numerous
Matrix_multiplication
Linear operator related to topological vector spaces
quotient map X → X/S and the canonical injection S → X are homomorphisms. The set of continuous linear maps X → Z (resp. continuous bilinear maps X × Y →
Nuclear_operator
Vector space with a notion of nearness
homomorphism, is a continuous linear map u : X → Y {\displaystyle u:X\to Y} between topological vector spaces (TVSs) such that the induced map u : X → Im u {\displaystyle
Topological_vector_space
Algebraic structure used in analysis
linear maps from a vector space to itself, as discussed below. When the vector space has dimension n, this Lie algebra is called the general linear Lie
Lie_algebra
Measure of the "size" of linear operators
spaces. Informally, the operator norm ‖ T ‖ {\displaystyle \|T\|} of a linear map T : X → Y {\displaystyle T:X\to Y} is the maximum factor by which it "lengthens"
Operator_norm
Matrices similar to diagonal matrices
unique.) This property exists for any linear map: for a finite-dimensional vector space V {\displaystyle V} , a linear map T : V → V {\displaystyle T:V\to V}
Diagonalizable_matrix
Mathematical function
function defined with respect to a finite field extension L/K, which is a K-linear map from L onto K. Let K be a field and L a finite extension (and hence an
Field_trace
worth noting that FN is (isomorphic to) the dual space of F∞, because a linear map T from F∞ to F is determined uniquely by its values T(ei) on the basis
Examples_of_vector_spaces
Bound on the norm of Fourier coefficients
operator norm of this linear map is less than or equal to one. Here we use the language of normed vector spaces and bounded linear maps, as is convenient
Hausdorff–Young_inequality
Assignment of vector fields to manifolds
linear map I / I 2 → R {\displaystyle I/I^{2}\to \mathbb {R} } . Conversely, if r : I / I 2 → R {\displaystyle r:I/I^{2}\to \mathbb {R} } is a linear
Tangent_space
C*-algebra mapping preserving positive elements
B} be C*-algebras. A linear map ϕ : A → B {\displaystyle \phi :A\to B} is called a positive map if ϕ {\displaystyle \phi } maps positive elements to positive
Completely_positive_map
Writing Lie algebra sets as matrices
{gl}}(V)} . Explicitly, this means that ρ {\displaystyle \rho } should be a linear map and it should satisfy ρ ( [ X , Y ] ) = ρ ( X ) ρ ( Y ) − ρ ( Y ) ρ (
Lie_algebra_representation
In linear algebra, relation between 3 dimensions
follows. Linear maps can be represented with matrices. More precisely, an m × n {\displaystyle m\times n} matrix M represents a linear map f : F n →
Rank–nullity_theorem
Conjugate transpose of an operator in infinite dimensions
dense in, but not necessarily equal to, H . {\displaystyle H.} Consider a linear map A : H 1 → H 2 {\displaystyle A:H_{1}\to H_{2}} between Hilbert spaces
Hermitian_adjoint
Web mapping service
Google Maps is a web mapping platform and consumer application developed by Google. It offers satellite imagery, aerial photography, street maps, 360°
Google_Maps
Branch of mathematics
functions being linear maps with respect to each argument. It involves concepts such as matrices, tensors, multivectors, systems of linear equations, higher-dimensional
Multilinear_algebra
Scalar-valued bilinear function
a bilinear form can be extended to include modules over a ring, with linear maps replaced by module homomorphisms. When K is the field of complex numbers
Bilinear_form
Algebraic generalization of the derivative
{\displaystyle K} , a K {\displaystyle K} -derivation is a K {\displaystyle K} -linear map D : A → A {\displaystyle D:A\to A} that satisfies Leibniz's law: D ( a
Derivation (differential algebra)
Derivation_(differential_algebra)
Mathematical model of the time dependence of a point in space
triangle and having zero initial velocities. Arnold cat map: picture showing how the linear map stretches the unit square and how its pieces are rearranged
Dynamical_system
Family of machine learning approaches
vector of decoder. Then, the intermediate vector is transformed by a linear map W Q {\displaystyle W^{Q}} into a query vector q 0 = h 0 d W Q {\displaystyle
Seq2seq
Theorems connecting continuity to closure of graphs
connecting the continuity of a linear operator to a topological property of their graph. Precisely, the theorem states that a linear operator between two Banach
Closed graph theorem (functional analysis)
Closed_graph_theorem_(functional_analysis)
Z-module homomorphism
In algebra, an additive map, Z {\displaystyle \mathbb {Z} } -linear map or additive function is a function f {\displaystyle f} that preserves the addition
Additive_map
Theorem in topology
piecewise-linear map of a disk into a 3-manifold, with the map's singularity set in the disk's interior, implies the existence of another piecewise-linear map of
Dehn's_lemma
Concept in mathematics
tensor product of linear maps. One can extend the notion of tensor products to any finite number of representations. If V is a linear representation of
Tensor product of representations
Tensor_product_of_representations
Structure dual to a unital associative algebra
K-linear maps from A to K is a coalgebra. The multiplication of A can be viewed as a linear map A ⊗ A → A, which when dualized yields a linear map A∗
Coalgebra
Vector space in mathematics
is a vector space over K; there are K-linear maps (multiplication) ∇: B ⊗ B → B (equivalent to K-multilinear map ∇: B × B → B) and (unit) η: K → B, such
Bialgebra
Theorem stating that pointwise boundedness implies uniform boundedness
Y} is a continuous linear map. Theorem—If h 1 , h 2 , … {\displaystyle h_{1},h_{2},\ldots } is a sequence of continuous linear maps from an F-space X {\displaystyle
Uniform_boundedness_principle
Exterior algebraic map taking tensors from p forms to n-p forms
In mathematics, the Hodge star operator or Hodge star is a linear map defined on the exterior algebra of a finite-dimensional oriented vector space endowed
Hodge_star_operator
Algebra based on a vector space with a quadratic form
unique linear map ⋀k V → Cl(V, Q). The direct sum of these maps gives a linear map between ⋀V and Cl(V, Q). This map can be shown to be a linear isomorphism
Clifford_algebra
Graphical representation of the scale of a map
A linear scale, also called a bar scale, scale bar, graphic scale, or graphical scale, is a means of visually showing the scale of a map, nautical chart
Linear_scale
Property of functions in topology
Additional assumptions for linear maps: If in addition, S, X, and Y are topological vector spaces and f : S → Y is a linear map then to call f closable we
Closed_graph_property
Operation in mathematics
canonical pairing of V with its dual vector space V∗. The pairing is the linear map from the tensor product of these two spaces to the field k: C : V ⊗ V
Tensor_contraction
Term in quantum information theory
is a norm on the space of quantum operations, or more generally on any linear map that acts on complex matrices. Its main application is to measure the
Diamond_norm
"Smallest" commutative algebra that contains a vector space
linear map f from V to a commutative algebra A, there is a unique algebra homomorphism g : S(V) → A such that f = g ∘ i, where i is the inclusion map
Symmetric_algebra
Map distorting size to show another value
not space itself; a map that stretches the length of linear features is considered a linear cartogram (although additional flow map techniques may be added)
Cartogram
LINEAR MAP
LINEAR MAP
Surname or Lastname
English
English : occupational name for a whitewasher, Middle English limer, lymer, an agent derivative of Old English līm ‘lime’.
Girl/Female
Irish
Eimear possessed the “Six Gifts of Womanhood†– “beauty, a gentle voice, sweet words, wisdom, needlework and chastity!†She was bethrothed to the warrior Cuchulainn (read the legend) when they were children and they loved each other very deeply. But Cuchulainn had “a wandering eye†and Eimear endured this, realizing “everything new is fair,†but when he made love to Fand, wife of the sea god Manannan, Eimear confronted the lovers. After seeing the strength of Fand’s love she offered to withdraw. Touched by this display of unselfishness, Fand left Cuchulainn and returned to the sea. When Cuchulainn died Eimear spoke movingly and lovingly at his graveside.
Surname or Lastname
English (Devon; of Cornish origin)
English (Devon; of Cornish origin) : topographic name for someone who lived by a menhir, i.e. a tall standing stone erected in prehistoric times (Cornish men ‘stone’ + hir ‘long’).
Boy/Male
Irish
Meaning “â€fair-haired,â€â€ the name has been popular since the sixth century when St. Finbar came to an area of Cork that was being tormented by a serpent. The people begged him to do something to help them. One night he went to where the serpent was sleeping and sprinkled it with holy water. The angry serpent tore and devoured the land until she slithered into the sea at Cork Harbor. The track she left behind filled with water and became the River Lee and that’s why St. Finbar is the patron saint of Cork. It is said that the sun didn’t set for two weeks after Finbar’s death.
Male
Scandinavian
Scandinavian form of Old Norse Einarr, EINAR means "lone warrior."
Female
English
English name probably derived from Germanic lindi, LINDA means "serpent."Â In some cases, it may have been derived from the Spanish word for "pretty."
Surname or Lastname
Swedish
Swedish : ornamental name from lind ‘lime tree’ + either the German suffix -er denoting an inhabitant, or the surname suffix -ér, derived from the Latin adjectival ending -er(i)us.English (mainly southeastern) : variant of Lind 2.German : habitational name from any of numerous places called Linden or Lindern, named with German Linden ‘lime trees’.
Boy/Male
Hindu
The Sun
Male
Greek
(ΑἰνÎας) Variant spelling of Greek AineÃas, AINEAS means "praiseworthy."
Female
Scottish
Variant spelling of Scottish Lilias, LILEAS means "lily."
Surname or Lastname
English
English : metronymic from Line.
Surname or Lastname
English
English : habitational name from Lingart, Lancashire, or Lingards Wood in Marsden, West Yorkshire, both named from Old English līn ‘flax’ + garðr ‘enclosure’.
Male
English
Irish Anglicized form of Gaelic Fionnbarr, FINBAR means "fair-headed."
Female
English
Variant spelling of English Linsey, LINSAY means "Lincoln's wetlands."
Surname or Lastname
English
English : variant of Lanier 1.Dutch : variant of Leonard.Jewish (western Ashkenazic) : name taken by someone who was good at chanting the Pentateuch at public worship in the synagogue or who regularly did so, from West Yiddish layner ‘reader’ (a derivative of West Yiddish laynen ‘to read’, which comes ultimately from Latin legere ‘to read’).Jewish (Ashkenazic) : occupational name for a flax grower or merchant, from German Lein ‘flax’ + agent suffix -er.
Surname or Lastname
English (Cornish)
English (Cornish) : habitational name from a place named with Cornish lan ‘church’. In England this surname is now found chiefly in the southern counties of Wiltshire and Hampshire, and Berkshire; it has no doubt moved there from Cornwall.
Boy/Male
Sikh
Love unending
Surname or Lastname
English
English : variant of Lingard.French : occupational name for a maker of or dealer in linen goods, from Old French linge ‘linen (goods)’ (see Linge 1).
Boy/Male
Hindu
Lingam
Male
Yiddish
 Variant spelling of Yiddish Lieber, LIBER means "beloved." Compare with another form of Liber.
LINEAR MAP
LINEAR MAP
Boy/Male
Australian, Gujarati, Indian, Iranian, Kannada
God of Wealth
Girl/Female
Indian
A narrator of Hadith (A daughter of ajlan)
Male
Egyptian
, a king of the XXIVth dynasty.
Girl/Female
Tamil
Brahmas daughter, Shining
Girl/Female
Australian, Hebrew
The Lord is Gracious; Female Version of John
Boy/Male
Arabic
Bug
Girl/Female
Tamil
Progress, High point
Girl/Female
Australian, Hebrew
Wished-for Child; Rebellion; Bitter; Beloved
Girl/Female
Tamil
A river, River Vyas
Surname or Lastname
English and northern Irish
English and northern Irish : variant spelling of Hazlett.
LINEAR MAP
LINEAR MAP
LINEAR MAP
LINEAR MAP
LINEAR MAP
a.
Linear.
a.
Composed of lines; delineated; as, lineal designs.
n.
One who lines, as, a liner of shoes.
n.
Alt. of Lingam
n.
A lunar distance.
v. t.
To convert into vinegar; to make like vinegar; to render sour or sharp.
a.
Of, pertaining to, or included by, two lines; as, bilinear coordinates.
a.
In the direction of a line; of or pertaining to a line; measured on, or ascertained by, a line; linear; as, lineal magnitude.
a.
Formed by right lines; rectilineal; as, a right-lined angle.
a.
Of or pertaining to a line; consisting of lines; in a straight direction; lineal.
a.
Descending in a direct line from an ancestor; hereditary; derived from ancestors; -- opposed to collateral; as, a lineal descent or a lineal descendant.
n.
Made of linen; as, linen cloth; a linen stocking.
a.
Of a linear shape.
n.
One who adjusts things to a line or lines or brings them into line.
n.
A vessel belonging to a regular line of packets; also, a line-of-battle ship; a ship of the line.
prep. & adv.
Near.
a.
Like a line; narrow; of the same breadth throughout, except at the extremities; as, a linear leaf.
n.
A dealer in linen; a linen draper.
adv.
In a linear manner; with lines.
v. t.
To mark with a line or lines; to cover with lines; as, to line a copy book.