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term "Weil algebra" is also sometimes used to mean a finite-dimensional real local Artinian ring. In mathematics, the Weil algebra of a Lie algebra g, introduced
Weil_algebra
French mathematician (1906-1998)
profound connections between algebraic geometry and number theory. This began in his doctoral work leading to the Mordell–Weil theorem (1928, and shortly
André_Weil
On generating functions from counting points on algebraic varieties over finite fields
proves the analog of the Riemann hypothesis. The Weil conjectures in the special case of algebraic curves were conjectured by Emil Artin (1924). The
Weil_conjectures
Generalizations of codimension-1 subvarieties of algebraic varieties
ideals for a Dedekind domain. An algebraic cycle is a higher codimension generalization of a divisor; by definition, a Weil divisor is a cycle of codimension
Divisor_(algebraic_geometry)
Theory in algebraic geometry
In algebraic geometry, a Weil cohomology or Weil cohomology theory is a cohomology satisfying certain axioms concerning the interplay of algebraic cycles
Weil_cohomology_theory
Basic result in the representation theory of Lie groups
In mathematics, the Borel–Weil–Bott theorem is a basic result in the representation theory of Lie groups, showing how a family of representations can be
Borel–Weil–Bott_theorem
Pseudonym of a group of mathematicians
dealing with other topics. Bourbaki has since published a book on algebraic topology. Weil, André (1992). The Apprenticeship of a Mathematician. Birkhäuser
Nicolas_Bourbaki
Restriction of scalars
of scalars (also known as "Weil restriction") is a functor which, for any finite extension of fields L/k and any algebraic variety X over L, produces
Weil_restriction
Branch of algebraic geometry
André Weil demonstrated profound connections between algebraic geometry and number theory with his doctoral work leading to the Mordell–Weil theorem
Arithmetic_geometry
Oka–Weil theorem Siegel–Weil formula Shafarevich–Weil theorem Taniyama–Shimura–Weil conjecture, now proved as the modularity theorem Weil algebra Weil–Brezin
List of things named after André Weil
List_of_things_named_after_André_Weil
Algebraic structure used in analysis
In mathematics, a Lie algebra (pronounced /liː/ LEE) is a vector space g {\displaystyle {\mathfrak {g}}} together with an operation called the Lie bracket
Lie_algebra
Sheaf cohomology on the étale site
the Weil conjectures. Étale cohomology theory can be used to construct ℓ-adic cohomology, which is an example of a Weil cohomology theory in algebraic geometry
Étale_cohomology
mathematics, the Weil reciprocity law is a result of André Weil holding in the function field K(C) of an algebraic curve C over an algebraically closed field
Weil_reciprocity_law
Mathematical function associated to algebraic varieties
In mathematics, the Hasse–Weil zeta function attached to an algebraic variety V defined over an algebraic number field K is a meromorphic function on
Hasse–Weil_zeta_function
Relates rational elliptic curves to modular forms
statement was known as the Taniyama–Shimura conjecture, Taniyama–Shimura–Weil conjecture, or the modularity conjecture for elliptic curves. The theorem
Modularity_theorem
1946 book by André Weil
Foundations of Algebraic Geometry is a book by André Weil (1946, 1962) that develops algebraic geometry over fields of any characteristic. In particular
Foundations of Algebraic Geometry
Foundations_of_Algebraic_Geometry
Conjecture in algebraic geometry
Weil conjecture on Tamagawa numbers is the statement that the Tamagawa number τ ( G ) {\displaystyle \tau (G)} of a simply connected simple algebraic
Weil's conjecture on Tamagawa numbers
Weil's_conjecture_on_Tamagawa_numbers
Structure in algebraic geometry
expected of mixed motives. The theory of motives is connected to algebraic cycles, Weil cohomology, and the study of motivic Galois groups. It also provides
Motive_(algebraic_geometry)
Moduli of algebraic curves Hurwitz's theorem on automorphisms of a curve Clifford's theorem on special divisors Gonality of an algebraic curve Weil reciprocity
List of algebraic geometry topics
List_of_algebraic_geometry_topics
In arithmetic geometry, the Weil–Châtelet group or WC-group of an algebraic group such as an abelian variety A defined over a field K is the abelian group
Weil–Châtelet_group
Mathematical theory
between the areas of algebraic topology and differential geometry. It was developed in the late 1940s by Shiing-Shen Chern and André Weil, in the wake of proofs
Chern–Weil_homomorphism
Set of conjectures in algebraic geometry
standard conjectures about algebraic cycles are several conjectures describing the relationship of algebraic cycles and Weil cohomology theories. One of
Standard conjectures on algebraic cycles
Standard_conjectures_on_algebraic_cycles
In mathematics, element with a multiplicative inverse
In algebra, a unit or invertible element of a ring is an invertible element for the multiplication of the ring. That is, an element u of a ring R is a
Unit_(ring_theory)
Theorem in algebraic number theory
In algebraic number theory, the Shafarevich–Weil theorem relates the fundamental class of a Galois extension of local or global fields to an extension
Shafarevich–Weil_theorem
French mathematician (1906–1992)
England where he was introduced to algebra. In 1924 he was admitted to the École Normale Supérieure, where André Weil was a classmate. He began working
Jean_Dieudonné
Binary function non degenerative defined between the point of twist of an abelian variety
construction of the Weil pairing is as follows.[citation needed] Choose a function F in the function field of E over the algebraic closure of K with divisor
Weil_pairing
French mathematician (1928–2014)
providing the key tools for proving the Weil conjectures, as well as crystalline cohomology and algebraic de Rham cohomology to complement it. Closely
Alexander_Grothendieck
Branch of pure mathematics
numbers), or defined as generalizations of the integers (for example, algebraic integers). Integers can be considered either in themselves or as solutions
Number_theory
Russian mathematician
theory, pp. 59–97 preprint with Eckhard Meinrenken: The non commutative Weil Algebra, Inventiones Mathematicae, vol. 139, 2000, pp. 135–172, Arxiv with Eckhard
Anton Alekseev (mathematician)
Anton_Alekseev_(mathematician)
Branch of mathematics that studies abstract algebraic structures
Representation theory is a branch of mathematics that studies abstract algebraic structures by representing their elements as linear transformations of
Representation_theory
motive (algebraic geometry), motivic cohomology. Weil conjectures The Weil conjectures were three highly influential conjectures of André Weil, made public
Glossary of arithmetic and diophantine geometry
Glossary_of_arithmetic_and_diophantine_geometry
French mathematician (born 1926)
French mathematician who has made contributions to algebraic topology, algebraic geometry and algebraic number theory. He was awarded the Fields Medal in
Jean-Pierre_Serre
Subgroup of a root system's isometry group
In mathematics, in particular the theory of Lie algebras, the Weyl group (named after Hermann Weyl) of a root system Φ is a subgroup of the isometry group
Weyl_group
Direct sum of simple Lie algebras
mathematics, a Lie algebra is semisimple if it is a direct sum of simple Lie algebras. (A simple Lie algebra is a non-abelian Lie algebra without any non-zero
Semisimple_Lie_algebra
Branch of mathematics
Algebraic geometry is a branch of mathematics which uses abstract algebraic techniques, mainly from commutative algebra, to solve geometrical problems
Algebraic_geometry
1995 publication in mathematics
through a 1967 paper by André Weil, who gave conceptual evidence for it; thus, it is sometimes called the Taniyama–Shimura–Weil conjecture. By around 1980
Wiles's proof of Fermat's Last Theorem
Wiles's_proof_of_Fermat's_Last_Theorem
Mathematical terminology
classical algebraic number theory, let L be a Galois extension of a field K, and let G be the corresponding Galois group. Then the ring OL of algebraic integers
Galois_representation
Topics referred to by the same term
Taniyama–Shimura–Weil conjecture about elliptic curves, proved by Wiles and others. The Weil conjecture on Tamagawa numbers about the Tamagawa number of an algebraic group
Weil_conjecture
symmetric algebra of V. Q-factorial A normal variety is Q {\displaystyle \mathbb {Q} } -factorial if every Q {\displaystyle \mathbb {Q} } -Weil divisor
Glossary of algebraic geometry
Glossary_of_algebraic_geometry
Unsolved problem in geometry
algebraic cycle to be the sum of the cohomology classes of its components. This is an example of the cycle class map of de Rham cohomology, see Weil cohomology
Hodge_conjecture
Writing Lie algebra sets as matrices
representation theory, a Lie algebra representation or representation of a Lie algebra is a way of writing a Lie algebra as a set of matrices (or endomorphisms
Lie_algebra_representation
Abelian group
sequences from homological algebra and the Kummer map. There are many theorems in the literature about the structure of the Mordell–Weil groups of abelian varieties
Mordell–Weil_group
Mathematical term; concerning axioms used to derive theorems
situation in the foundations of algebraic geometry, following the publication of Foundations of Algebraic Geometry by André Weil. Quantum field theory (QFT)
Axiomatic_system
Concept in Lie algebra mathematics
In algebra, a simple Lie algebra is a Lie algebra that is non-abelian and contains no nonzero proper ideals. The classification of real simple Lie algebras
Simple_Lie_algebra
Group of 𝑛 × 𝑛 invertible matrices
numbers of complex Grassmannians. This was one of the clues leading to the Weil conjectures. Note that in the limit q → 1 {\displaystyle q\to 1} the order
General_linear_group
prehistoric water barriers between American continents Mathematics André Weil Algebraic geometry Also won in 1952 Molecular and Cellular Biology James Angus
List of Guggenheim Fellowships awarded in 1944
List_of_Guggenheim_Fellowships_awarded_in_1944
Map from a Lie algebra to its Lie group
In the theory of Lie groups, the exponential map is a map from the Lie algebra g {\displaystyle {\mathfrak {g}}} of a Lie group G {\displaystyle G} to
Exponential_map_(Lie_theory)
Universal construction of a complex Lie group from a real Lie group
is unique up to unique isomorphism. Its Lie algebra is a quotient of the complexification of the Lie algebra of the original group. They are isomorphic
Complexification_(Lie_group)
Mathematical functions that quantify complexity
equations and are typically functions from a set of points on algebraic varieties (or a set of algebraic varieties) to the real numbers. For instance, the classical
Height_function
Algebraic structure with addition, multiplication, and division
rational numbers do. A field is thus a fundamental algebraic structure that is widely used in algebra, number theory, and many other areas of mathematics
Field_(mathematics)
mathematical theories of Lie groups and Lie algebras. For the topics in the representation theory of Lie groups and Lie algebras, see Glossary of representation theory
Glossary of Lie groups and Lie algebras
Glossary_of_Lie_groups_and_Lie_algebras
Group of flat spacetime symmetries
{Spin} (1,3)} . The Poincaré algebra is the Lie algebra of the Poincaré group. It is a Lie algebra extension of the Lie algebra of the Lorentz group. More
Poincaré_group
Group that is also a differentiable manifold with group operations that are smooth
circle. Its Lie algebra is (more or less) the Witt algebra, whose central extension the Virasoro algebra (see Virasoro algebra from Witt algebra for a derivation
Lie_group
Algebraic geometry scheme
In algebraic geometry, a Gorenstein scheme is a locally Noetherian scheme whose local rings are all Gorenstein. The canonical line bundle is defined for
Gorenstein_scheme
17th-century conjecture proved by Andrew Wiles in 1994
theorist André Weil found evidence supporting it, though not proving it; as a result the conjecture was often known as the Taniyama–Shimura–Weil conjecture
Fermat's_Last_Theorem
Mathematical term
the elements of the group as linear transformations of the group's Lie algebra, considered as a vector space. For example, if G is G L ( n , R ) {\displaystyle
Adjoint_representation
248-dimensional exceptional simple Lie group
several closely related exceptional simple Lie groups, linear algebraic groups or Lie algebras of dimension 248; the same notation is used for the corresponding
E8_(mathematics)
Group of unitary complex matrices with determinant of 1
structure of this Lie algebra can be found below in § Lie algebra structure. In the physics literature, it is common to identify the Lie algebra with the space
Special_unitary_group
Generalization of algebraic variety
problems of algebraic geometry, such as the Weil conjectures (the last of which was proved by Pierre Deligne). Strongly based on commutative algebra, scheme
Scheme_(mathematics)
Simple Lie group; the automorphism group of the octonions
form and a split real form), their Lie algebras g 2 , {\displaystyle {\mathfrak {g}}_{2},} as well as some algebraic groups. They are the smallest of the
G2_(mathematics)
Mathematics of varieties with integer coordinates
polynomial equations) by means of powerful methods in algebraic geometry. The extensive development of algebraic geometry in the 20th century produced powerful
Diophantine_geometry
Semitopological group in abstract algebra
have been introduced by André Weil. The general construction of adelic algebraic groups by Ono (1957) followed the algebraic group theory founded by Armand
Adelic_algebraic_group
Type of subgroup of an algebraic group
the theory of algebraic groups, a Borel subgroup of an algebraic group G is a maximal Zariski closed and connected solvable algebraic subgroup. For example
Borel_subgroup
Book about number theory
Basic Number Theory is an influential book by André Weil, an exposition of algebraic number theory and class field theory with particular emphasis on valuation-theoretic
Basic_Number_Theory
Nilpotent subalgebra of a Lie algebra
is a nilpotent subalgebra h {\displaystyle {\mathfrak {h}}} of a Lie algebra g {\displaystyle {\mathfrak {g}}} that is self-normalising (if [ X , Y
Cartan_subalgebra
Weil cohomology theory for schemes X over a base field k
the p-adic proof in Dwork (1960) of part of the Weil conjectures and is closely related to the algebraic version of de Rham cohomology that was introduced
Crystalline_cohomology
Belgian mathematician
October 1944) is a Belgian mathematician. He is best known for work on the Weil conjectures, leading to a complete proof in 1973. He is the winner of the
Pierre_Deligne
In mathematics, the Weil–Brezin map, named after André Weil and Jonathan Brezin, is a unitary transformation that maps a Schwartz function on the real
Weil–Brezin_Map
Group of Italian mathematicians who studied birational geometry (c. 1885–1935)
several decades, began to be disputed. Algebraic geometry began to evolve in a new direction, following the ideas of Weil and Zariski, who developed new foundations
Italian school of algebraic geometry
Italian_school_of_algebraic_geometry
Algebraic topology uses abstract algebra to study topological spaces
Spectrum (homotopy theory) Morava K-theory Hodge conjecture Weil conjectures Directed algebraic topology Example: DE-9IM Chain complex Commutative diagram
List of algebraic topology topics
List_of_algebraic_topology_topics
In algebraic topology, the De Rham–Weil theorem allows computation of sheaf cohomology using an acyclic resolution of the sheaf in question. Let F {\displaystyle
De_Rham–Weil_theorem
Romanian mathematician
ISSN 0075-4102. S2CID 18662057. Crainic, Marius; Abad, Camilo Arias (2011). "The Weil algebra and the Van Est isomorphism". Annales de l'Institut Fourier. 61 (2011)
Marius_Crainic
split Lie algebra is a pair ( g , h ) {\displaystyle ({\mathfrak {g}},{\mathfrak {h}})} where g {\displaystyle {\mathfrak {g}}} is a Lie algebra and h <
Split_Lie_algebra
Concept in mathematics
In mathematics, the special linear Lie algebra of order n {\displaystyle n} over a field F {\displaystyle F} , denoted s l n F {\displaystyle {\mathfrak
Special_linear_Lie_algebra
Matrices named after Élie Cartan
mathematician Élie Cartan. Amusingly, the Cartan matrices in the context of Lie algebras were first investigated by Wilhelm Killing, whereas the Killing form is
Cartan_matrix
Creating a "larger" Lie algebra from a smaller one, in one of several ways
groups, Lie algebras and their representation theory, a Lie algebra extension e is an enlargement of a given Lie algebra g by another Lie algebra h. Extensions
Lie_algebra_extension
(1982). Associative Algebras. Graduate Texts in Mathematics, volume 88. Springer-Verlag. ISBN 978-0-387-90693-5. OCLC 249353240. Weil, André (1995). Basic
Cyclic_algebra
Czech mathematician
Leung, Poon (August 2018). "Tangent Bundles, Monoidal Theories and Weil Algebras". Bulletin of the Australian Mathematical Society. 98 (1): 175–176.
Jiří_Rosický_(mathematician)
Algebraic variety with a group structure
mathematics, an algebraic group is an algebraic variety endowed with a group structure that is compatible with its structure as an algebraic variety. Thus
Algebraic_group
Projective variety that is also an algebraic group
"abelian variety". It was André Weil in the 1940s who gave the subject its modern foundations in the language of algebraic geometry. Today, abelian varieties
Abelian_variety
(n)} . (Generally applicable to complex semisimple Lie algebras.) Construction using the Borel–Weil theorem, in which holomorphic representations of the
Representation theory of semisimple Lie algebras
Representation_theory_of_semisimple_Lie_algebras
French mathematician (1909–1984)
884–887. doi:10.1090/s0002-9904-1947-08876-5. Weil, A. (1951). "Review: Introduction to the theory of algebraic functions of one variable, by C. Chevalley"
Claude_Chevalley
Objects extending the notion of functions
applications are mostly in number theory, particularly to adelic algebraic groups. André Weil rewrote Tate's thesis in this language, characterizing the zeta
Generalized_function
Estimates the number of points on an elliptic curve over a finite field
curve. A generalization of the Hasse bound to higher genus algebraic curves is the Hasse–Weil bound. This provides a bound on the number of points on a
Hasse's theorem on elliptic curves
Hasse's_theorem_on_elliptic_curves
Geometric arrangements of points, foundational to Lie theory
algebras, especially the classification and representation theory of semisimple Lie algebras. Since Lie groups (and some analogues such as algebraic groups)
Root_system
Theoretical object in mathematics
category of Durov schemes. One motivation for F1 comes from algebraic number theory. André Weil's proof of the Riemann hypothesis for curves over finite fields
Field_with_one_element
Mathematical group
algebra, and hence of the Lie group Sp ( 2 n , F ) {\displaystyle \operatorname {Sp} (2n,\mathbb {F} )} , is n {\displaystyle n} . The Lie algebra of
Symplectic_group
field of real and complex numbers. A real Lie algebra g0 is called a real form of a complex Lie algebra g if g is the complexification of g0: g ≃ g 0
Real_form_(Lie_theory)
Mathematical object studied in the field of algebraic geometry
Algebraic varieties are the central objects of study in algebraic geometry, a sub-field of mathematics. Classically, an algebraic variety is defined as
Algebraic_variety
one can associate a Lie algebra. Roughly, a Lie algebra g {\displaystyle {\mathfrak {g}}} is an algebra constituted by a vector space equipped with Lie
Lie_point_symmetry
Mathematical concept
not having a proper algebraic covering) simple algebraic group defined over a number field is 1. Weil (1959) calculated the Tamagawa number in many cases
Tamagawa_number
78-dimensional exceptional simple Lie group
is the name of some closely related Lie groups, linear algebraic groups or their Lie algebras e 6 {\displaystyle {\mathfrak {e}}_{6}} , all of which have
E6_(mathematics)
Branch of mathematics
In mathematics, a Lie algebra g {\displaystyle {\mathfrak {g}}} is nilpotent if its lower central series terminates in the zero subalgebra. The lower
Nilpotent_Lie_algebra
enveloping algebra Baker–Campbell–Hausdorff formula Casimir invariant Killing form Kac–Moody algebra Affine Lie algebra Loop algebra Graded Lie algebra One-parameter
List_of_Lie_groups_topics
Group of unitary matrices
(n)} is a real Lie group of dimension n 2 {\displaystyle n^{2}} . The Lie algebra of U ( n ) {\displaystyle \operatorname {U} (n)} consists of n × n {\displaystyle
Unitary_group
many of the developments in algebraic number theory made during the nineteenth century. Although criticized by André Weil (who stated "more than half
List of publications in mathematics
List_of_publications_in_mathematics
Concept in algebraic geometry
prime ideal (0). In the foundational approach of André Weil, developed in his Foundations of Algebraic Geometry, generic points played an important role,
Generic_point
Representation theory of an important group in physics
finite-dimensional non-unitary indecomposable representations of the Poincaré algebra, which may be used for modelling of unstable particles. In case of spin
Representation theory of the Poincaré group
Representation_theory_of_the_Poincaré_group
Representation theory of the symmetries of non-relativistic quantum space
its Lie algebra. The method of induced representations will be used to survey these. We focus on the (centrally extended, Bargmann) Lie algebra here, because
Representation theory of the Galilean group
Representation_theory_of_the_Galilean_group
In mathematics, a type of algebra
a Lie algebra g {\displaystyle {\mathfrak {g}}} is solvable if its derived series terminates in the zero subalgebra. The derived Lie algebra of the Lie
Solvable_Lie_algebra
WEIL ALGEBRA
WEIL ALGEBRA
Boy/Male
Muslim
Returnee
Male
English
Anglicized form of Irish Gaelic Niall, arrived at this form via Norman French Nel, NEIL means "champion."Â
Girl/Female
British, English, Latin
Abbreviation of Cecilia; Blind
Girl/Female
Muslim
Well-arranged, Well-ordered
Boy/Male
Celtic Gaelic Irish Scandinavian American
Champion.
Boy/Male
Irish
The name could come from “â€passionate, vehementâ€â€ or from nelâ€â€a cloud.â€â€ Niall of the Nine Hostages (read the legend) was a fourth-century king of Tara who gained the throne because of a test – he and his brothers had to enter the forest and find their own food and shelter. As time wore on they grew thirsty and approached a well guarded by a hideously ugly woman. Before she would allow them to have a drink she asked for a kiss. Only Niall agreed and when he had kissed her she was transformed into the most beautiful woman on earth and in turn she granted him sovereignty of Erin.
Male
Chinese
high, lofty, or heroic, remarkable.
Boy/Male
Arabic, Hindu, Indian, Muslim, Sindhi
Returner
Boy/Male
English, Hindu, Indian
All Pervasive
Boy/Male
Muslim/Islamic
Returner
Boy/Male
Muslim
Well-established, Well-found
Boy/Male
Hindu, Indian
Awesome Kid; Handsome
Girl/Female
Muslim
Well-established, Well-found
Surname or Lastname
German
German : variant of Feigel.English : occupational name for a watchman, from Anglo-Norman French veil(le) ‘watch’, ‘guard’ (Latin vigilia ‘watch’, ‘wakefulness’).Jewish (western Ashkenazic) : variant of Weil.
Surname or Lastname
English
English : topographic name for someone who lived near a spring or stream, Middle English well(e) (Old English well(a)).German : from a short form of the personal names Wallo, Walilo.German : nickname from Middle High German wël ‘round’.
Boy/Male
Hindu
Acquirer, Earner, Blue
Boy/Male
American, British, Celtic, Christian, Danish, English, French, Gaelic, German, Gujarati, Hindu, Indian, Irish, Kannada, Latin, Scandinavian, Swiss, Telugu
Champion; Blue; Like a Horn
Male
English
Short form of Old English names beginning with Wil-, WIL means "will."
Boy/Male
Indian
Returnee
Boy/Male
Finnish, German
Valley; Stream
WEIL ALGEBRA
WEIL ALGEBRA
Girl/Female
African, Arabic, Japanese, Muslim, Pashtun, Portuguese
Most Beautiful
Boy/Male
Tamil
Keyurin | கேயà¯à®°à¯€à®¨
With An armlet
Boy/Male
American, Australian, British, English
From the Bull Pasture; Meadow of the Sheep
Boy/Male
Hindu, Indian, Tamil
Wisdom
Boy/Male
Tamil
One who praise and honours
Girl/Female
Latin
From the Andes.
Male
German
Old German name derived from the word eg, EGON means "edge."
Boy/Male
British, English
Kid; Young Goat
Surname or Lastname
English
English : variant spelling of Emmett.
Girl/Female
Hindu, Indian
Helping Hand
WEIL ALGEBRA
WEIL ALGEBRA
WEIL ALGEBRA
WEIL ALGEBRA
WEIL ALGEBRA
a.
Being in health; sound in body; not ailing, diseased, or sick; healthy; as, a well man; the patient is perfectly well.
n.
One who wishes well, or means kindly.
a.
Well put together; having symmetry of parts.
a.
Balanced or considered with reference to public weal.
a.
Spoken with propriety; as, well-spoken words.
v. t.
To lament; to bewail; to grieve over; as, to wail one's death.
v. t.
To overlay or cover the inner side of the roof of; to furnish with a ceiling; as, to ceil a room.
a.
Safe; as, a chip warranted well at a certain day and place.
a.
Being well folded.
v. t.
To pour forth, as from a well.
v. t.
To promote the weal of; to cause to be prosperous.
n.
The state or condition of being well; welfare; happiness; prosperity; as, virtue is essential to the well-being of men or of society.
a. & adv.
Well.
n.
The lime tree, or linden; -- called also teil tree.
n.
Prosperity; happiness; well-being; weal.
a.
Speaking well; speaking with fitness or grace; speaking kindly.
n.
A covering for a person or thing; as, a nun's veil; a paten veil; an altar veil.
a.
Polite; well-bred; complaisant; courteous.
n.
To throw a veil over; to cover with a veil.
a.
Good in condition or circumstances; desirable, either in a natural or moral sense; fortunate; convenient; advantageous; happy; as, it is well for the country that the crops did not fail; it is well that the mistake was discovered.