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Concept in algebraic geometry
the canonical bundle of a non-singular algebraic variety V {\displaystyle V} of dimension n {\displaystyle n} over a field is the line bundle Ω n =
Canonical_bundle
Relation between genus, degree, and dimension of function spaces over surfaces
denoted h 0 ( X , L ) {\displaystyle h^{0}(X,L)} . Let K denote the canonical bundle on X. Then, the Riemann–Roch theorem states that h 0 ( X , L ) − h
Riemann–Roch_theorem
Mathematical concept
compute the canonical bundle of a minimal elliptic surface f: X → S. Over the complex numbers, Kodaira proved the following canonical bundle formula: K
Elliptic_surface
Vector bundle existing over a Grassmannian
also tautological bundles on a projective bundle of a vector bundle, as well as a Grassmann bundle. The older term canonical bundle has dropped out of
Tautological_bundle
Property of a differential manifold that includes complex structures
the canonical bundle in the ordinary case. It is sometimes also called the pure spinor bundle, as its sections are pure spinors. The canonical bundle is
Generalized_complex_structure
Sets of coordinates on phase space which can be used to describe a physical system
of canonical coordinates in classical mechanics may be generalized to a more abstract 20th century definition of coordinates on the cotangent bundle of
Canonical_coordinates
Riemannian manifold with SU(n) holonomy
power of the canonical bundle of M {\displaystyle M} is trivial. M {\displaystyle M} has a finite cover that has trivial canonical bundle. M {\displaystyle
Calabi–Yau_manifold
Tangent spaces of a manifold
the canonical projection. Pushforward (differential) Unit tangent bundle Cotangent bundle Frame bundle Musical isomorphism Holomorphic tangent bundle The
Tangent_bundle
Generalization of vector bundles
, the canonical bundle K X {\displaystyle K_{X}} means the line bundle Ω n {\displaystyle \Omega ^{n}} . Thus sections of the canonical bundle are algebro-geometric
Coherent_sheaf
Standard or referential form
element of a set partition Canonical one-form, a special 1-form defined on the cotangent bundle T*M of a manifold M Canonical symplectic form, the exterior
Canonical
Algebraic geometry scheme
locally Noetherian scheme whose local rings are all Gorenstein. The canonical line bundle is defined for any Gorenstein scheme over a field, and its properties
Gorenstein_scheme
) {\displaystyle R(V,K)=R(V,K_{V})\,} of sections of powers of the canonical bundle K. Its nth graded component (for n ≥ 0 {\displaystyle n\geq 0} ) is:
Canonical_ring
Mathematical parametrization of vector spaces by another space
vector bundle E* is the Hom bundle Hom(E, R × X) of bundle homomorphisms of E and the trivial bundle R × X. There is a canonical vector bundle isomorphism
Vector_bundle
Concept in algebraic geometry
the theory of complex manifolds, the adjunction formula relates the canonical bundle of a variety and a hypersurface inside that variety. It is often used
Adjunction_formula
Type of smooth complex surface of kodaira dimension 0
a compact connected complex manifold of dimension 2 with а trivial canonical bundle and irregularity zero. An (algebraic) K3 surface over any field means
K3_surface
Vector bundle of cotangent spaces at every point in a manifold
cotangent bundle can be understood to be a phase space on which Hamiltonian mechanics plays out. The cotangent bundle carries a canonical one-form θ
Cotangent_bundle
Type of vector bundle
(L)\subset L\otimes K} with K {\displaystyle K} the canonical bundle over the Riemann surface M. Then a Higgs bundle ( E , φ ) {\displaystyle (E,\varphi )} is stable
Higgs_bundle
Concept in algebraic geometry
variety whose canonical bundle is anti-ample Matsusaka's big theorem Divisorial scheme: a scheme admitting an ample family of line bundles Holomorphic vector
Ample_line_bundle
Concept in algebraic geometry
dimensional varieties (under the name of canonical dimension), and later named it after Kunihiko Kodaira. The canonical bundle of a smooth algebraic variety X
Kodaira_dimension
Type of metric in Riemannian geometry
in terms of the canonical bundle of X {\displaystyle X} : c 1 ( X ) < 0 {\displaystyle c_{1}(X)<0} if and only if the canonical bundle K X {\displaystyle
Kähler–Einstein_metric
Short exact sequence of sheaves on projective space
projective spaces are Fano varieties, because the canonical bundle is anti-ample and this line bundle has no non-zero global sections, so the geometric
Euler_sequence
Standard representation of a mathematical object
cotangent bundle. That bundle can always be endowed with a certain differential form, called the canonical one-form. This form gives the cotangent bundle the
Canonical_form
dualizing module, also called a canonical module, is a module over a commutative ring that is analogous to the canonical bundle of a smooth variety. It is
Dualizing_module
Tensor in differential geometry
determines the curvature form of the canonical line bundle. The canonical line bundle is the top exterior power of the bundle of holomorphic Kähler differentials:
Ricci_curvature
the canonical class. In terms of holomorphic line bundles L on a connected compact Riemann surface, it is therefore L such that L2 is the canonical bundle
Theta_characteristic
Castelnuovo surfaces: Another extremal case, Castelnuovo proved that if the canonical bundle is very ample for a surface of general type then c 1 2 ⩾ 3 p g − 7
Surface_of_general_type
Manifold with Riemannian, complex and symplectic structure
the tangent bundle of X {\displaystyle X} in H 2 ( X , R ) {\displaystyle H^{2}(X,\mathbb {R} )} . It follows that the canonical bundle of a compact
Kähler_manifold
Singularities of algebraic varieties
When X is a smooth variety of dimension n over a field k, its canonical line bundle is defined as the sheaf of n-forms (or "volume forms") on X, ω X
Canonical_singularity
Theorem in algebraic geometry
Define the canonical line bundle K X {\displaystyle K_{X}} to be the bundle of n-forms on X, the top exterior power of the cotangent bundle: K X = Ω X
Serre_duality
Local ring in commutative algebra
simply a line bundle (viewed as a complex in degree −dim(X)); this line bundle is called the canonical bundle of X. Using the canonical bundle, Serre duality
Gorenstein_ring
Type of integrable system
cotangent bundle to the moduli space of stable G-bundles for some reductive group G, on some compact algebraic curve. This space is endowed with a canonical symplectic
Hitchin_system
Field of algebraic geometry
modern definition is that a projective variety X is minimal if the canonical line bundle KX has nonnegative degree on every curve in X; in other words, KX
Birational_geometry
its canonical bundle is big, but the rational map it determines is not a birational isomorphism. Instead, it is a two-to-one cover of the canonical curve
Iitaka_dimension
Canonical differential form
Poincaré one-form, the canonical one-form, or the symplectic potential. A similar object is the canonical vector field on the tangent bundle. To define the tautological
Tautological_one-form
"indecomposable". In particular, for a smooth projective variety X whose canonical bundle K X {\displaystyle K_{X}} is basepoint-free, every semiorthogonal decomposition
Semiorthogonal_decomposition
Analytic function on the upper half-plane with a certain behavior under the modular group
square of the Hodge bundle is identified with the logarithmic canonical bundle of the modular curve, i.e., the canonical bundle twisted with the cuspidal
Modular_form
Mathematical mapping between objects arising from their definitions
If E is a vector bundle over a topological space X, then the projection map from E to X is the structure map. In topology, a canonical map is a function
Canonical_map
log terminal singularities over a field k {\displaystyle k} if the canonical bundle K X {\displaystyle K_{X}} is nef, then K X {\displaystyle K_{X}} is
Abundance_conjecture
double tangent bundle or the second tangent bundle refers to the tangent bundle (TTM,πTTM,TM) of the total space TM of the tangent bundle (TM,πTM,M) of
Double_tangent_bundle
Study of complex manifolds and several complex variables
Calabi–Yau manifolds. These are given by Kähler manifolds with trivial canonical bundle K X = Λ n T 1 , 0 ∗ X {\displaystyle K_{X}=\Lambda ^{n}T_{1,0}^{*}X}
Complex_geometry
Recipe for constructing a quantum analog of a classical physical theory
The line bundle L {\displaystyle L} is replaced by the tensor product of L {\displaystyle L} with the square root of the canonical bundle of the polarization
Geometric_quantization
Study of vector bundles, principal bundles, and fibre bundles
theory is the general study of connections on vector bundles, principal bundles, and fibre bundles. Gauge theory in mathematics should not be confused
Gauge_theory_(mathematics)
Result in algebraic geometry
complexes of coherent sheaves is canonically isomorphic to the Grothendieck group of bounded complexes of finite-rank vector bundles. Using this isomorphism,
Grothendieck–Riemann–Roch theorem
Grothendieck–Riemann–Roch_theorem
type such that the canonical bundle is very ample and such that c12 = 3pg − 7. Guido Castelnuovo proved that if the canonical bundle is very ample for
Castelnuovo_surface
3d hypersurface of degree 5
{\displaystyle \mathbb {C} } . Then using the adjunction formula to compute its canonical bundle, we have Ω X 3 = ω X = ω P 4 ⊗ O ( d ) ≅ O ( − ( 4 + 1 ) ) ⊗ O ( d
Quintic_threefold
eventually periodic? Rendezvous problem Abundance conjecture: if the canonical bundle of a projective variety with Kawamata log terminal singularities is
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Mathematical proposition
cases r > 9 and r ≤ 9 are distinguished by whether or not the anti-canonical bundle on the blowup of P2 at a collection of r points is nef. In the case
Nagata's_conjecture_on_curves
Fiber bundle whose fibers are group torsors
ordered basis of a vector space, a frame bundle lacks a canonical choice of identity cross-section. Principal bundles have important applications in topology
Principal_bundle
Mathematical classification of surfaces
plurigenera and the Hodge numbers defined as follows: K is the canonical line bundle whose sections are the holomorphic 2-forms. P n = dim H 0 ( K
Enriques–Kodaira classification
Enriques–Kodaira_classification
Special type of principal bundle
over the canonical inclusions U ( 1 ) ⊂ C {\displaystyle \operatorname {U} (1)\subset \mathbb {C} } . Due to the single rank, the vector bundle is only
Principal_U(1)-bundle
Isomorphism between the tangent and cotangent bundles of a manifold
isomorphism (or canonical isomorphism) is an isomorphism between the tangent bundle T M {\displaystyle \mathrm {T} M} and the cotangent bundle T ∗ M {\displaystyle
Musical_isomorphism
Supergeometric generalization of a manifold
a spin structure, that is, a square root of its canonical bundle (equivalently, of its tangent bundle). (This is a definition of split super Riemann structures
Supermanifold
negativity of the canonical line bundle makes projective spaces prime examples of Fano varieties, equivalently, their anticanonical line bundle is ample (in
Algebraic geometry of projective spaces
Algebraic_geometry_of_projective_spaces
Special type of principal bundle
Principal SU ( 2 ) {\displaystyle \operatorname {SU} (2)} -bundles are generalizations of canonical projections B × SU ( 2 ) ↠ B {\displaystyle B\times \operatorname
Principal_SU(2)-bundle
usually divided into two subtypes: primary Kodaira surfaces with trivial canonical bundle, and secondary Kodaira surfaces which are quotients of these by finite
Kodaira_surface
Structure group sub-bundle on a tangent frame bundle
has a canonical G L ( n ) {\displaystyle GL(n)} -bundle, the frame bundle. In particular, every smooth manifold has a canonical vector bundle, the tangent
G-structure_on_a_manifold
1, p. 47) canonical 1. The canonical series is the linear series of the canonical line bundle 2. The canonical bundle is the line bundle of differential
Glossary of classical algebraic geometry
Glossary_of_classical_algebraic_geometry
Concept in algebraic geometry
{\displaystyle L} is an ample line bundle on X {\displaystyle X} , and K X {\displaystyle K_{X}} a canonical bundle, then H j ( X , K X ⊗ L ) = 0 {\displaystyle
Coherent_sheaf_cohomology
Moduli scheme of subschemes of a scheme, represents the flat-family-of-subschemes functor
with c 1 = 0 {\displaystyle c_{1}=0} (K3 surface or a torus). The canonical bundle of M is trivial, as follows from the Kodaira classification of surfaces
Hilbert_scheme
Chinese mathematician
of gradient steady Kähler-Ricci solitons on the total space of the canonical bundle over complex projective space which is complete and rotationally symmetric
Huai-Dong_Cao
Principal bundle associated to a vector bundle
In mathematics, a frame bundle is a principal fiber bundle F ( E ) {\displaystyle F(E)} associated with any vector bundle E {\displaystyle E} . The fiber
Frame_bundle
On heights of points on algebraic varieties over number fields
{\displaystyle P\in U(F)} . Let X {\displaystyle X} be a variety with trivial canonical bundle, for example, an abelian variety, a K3 surface or a Calabi-Yau variety
Vojta's_conjecture
into the complexified tangent bundle, and then projection onto the i {\displaystyle i} -eigenbundle. The canonical bundle is defined by K M = Λ n T 1
Holomorphic_tangent_bundle
vector bundle is canonically oriented; in particular, one can take its Euler class. A complex vector bundle is a holomorphic vector bundle if X {\displaystyle
Complex_vector_bundle
Concept in mathematics
transport on the bundle; that is, a way to "connect" or identify fibers over nearby points. A principal G-connection on a principal G-bundle P {\displaystyle
Connection_(principal_bundle)
Generalization of an orientation of a vector space
oriented bundle gives rise to a Gysin sequence. A complex vector bundle is oriented in a canonical way. The notion of an orientation of a vector bundle generalizes
Orientation of a vector bundle
Orientation_of_a_vector_bundle
algebras. The canonical example is a spinor bundle. In fact, on a Spin manifold, every Clifford module is obtained by twisting the spinor bundle. The notion
Clifford_module_bundle
Fourier–Mukai transform gives examples of different varieties (with trivial canonical bundles) that have equivalent derived categories. Let g denote the dimension
Fourier–Mukai_transform
Concept in mathematics
a field of mathematics, a normal bundle is a particular kind of vector bundle, complementary to the tangent bundle, and coming from an embedding (or
Normal_bundle
Coordinate transformation that preserves the form of Hamilton's equations
In Hamiltonian mechanics, a canonical transformation is a change of canonical coordinates (q, p) → (Q, P) that preserves the form of Hamilton's equations
Canonical_transformation
Mathematical operation on vector bundles
the dual bundle is an operation on vector bundles extending the operation of duality for vector spaces. The dual bundle of a vector bundle π : E → X
Dual_bundle
of the universal rank 2 bundle on G. We have the: Tangent bundle Theorem (Fano, Clemens-Griffiths, Tyurin): The tangent bundle of S is isomorphic to U
Fano_surface
Surgery operation in minimal model program
{\displaystyle f\colon X\to Y} is a morphism, and K is the canonical bundle of X, then the relative canonical ring of f is ⨁ m f ∗ ( O X ( m K ) ) {\displaystyle
Flip_(algebraic_geometry)
Mathematical concept
Frobenius action, trivial canonical bundle, and its Picard scheme Picτ is isomorphic to the group scheme α2. Its canonical double cover is a purely inseparable
Supersingular_variety
Geometric space
{\displaystyle \omega _{C}} . But, using Riemann–Roch shows the degree of the canonical bundle is − 2 {\displaystyle -2} , so the degree of ω C ⊗ 2 {\displaystyle
Moduli_of_algebraic_curves
if L is a big nef line bundle (for example, an ample line bundle) on a complex projective manifold with canonical line bundle K, then the coherent cohomology
Kawamata–Viehweg vanishing theorem
Kawamata–Viehweg_vanishing_theorem
Type of fiber bundle on a Riemann surface
indigenous bundle on a Riemann surface is a fiber bundle with a flat connection associated to some complex projective structure. Indigenous bundles were introduced
Indigenous_bundle
line bundle, then E ⊗ O = E for any E. Example: E ⊗ E∗ is canonically isomorphic to the endomorphism bundle End(E), where E∗ is the dual bundle of E.
Tensor_product_bundle
Japanese mathematician (born 1951)
1007/s00229-002-0336-2. S2CID 121266346. Mori, Shigefumi (1982). "Threefolds Whose Canonical Bundles Are Not Numerically Effective". Annals of Mathematics. 116 (1): 133–176
Shigefumi_Mori
Construction in algebraic geometry
{\displaystyle H^{0}(C,K)\cong \mathbb {C} ^{g},} where K is the canonical bundle on C. By definition, this is the space of globally defined holomorphic
Abel–Jacobi_map
Elimination theory Gröbner basis Projective variety Quasiprojective variety Canonical bundle Complete intersection Serre duality Spaltenstein variety Arithmetic
List of algebraic geometry topics
List_of_algebraic_geometry_topics
^{n}} of degree d > 1 {\displaystyle d>1} yields a canonical height associated to the line bundle relation φ ∗ O ( 1 ) = O ( n ) {\displaystyle \varphi
Néron–Tate_height
{M}}\boxtimes {\mathcal {N}}(n\Delta ),} Ω {\displaystyle \Omega } is the canonical bundle, and the 'diagonal extension by delta-functions' Δ ! {\displaystyle
Chiral_algebra
French mathematician (1957–2022)
uniruled if and only if its canonical bundle K X {\displaystyle K_{X}} is not pseudo-effective. For a singular metric on a line bundle, Nadel, Demailly, and
Jean-Pierre_Demailly
over a field of characteristic zero is uniruled if and only if the canonical bundle of X is not pseudo-effective (that is, not in the closed convex cone
Ruled_variety
Mathematical construct of fiber bundles
one-form, the canonical one-form, or the symplectic potential. Consider the Mobius strip as a fiber bundle over the circle. The vertical bundle o*VE is still
Solder_form
Type of fiber bundle
{y}}^{j}} . An affine bundle has a global section, but in contrast with vector bundles, there is no canonical global section of an affine bundle. Let π : Y → X
Affine_bundle
Generalizations of codimension-1 subvarieties of algebraic varieties
isomorphism to define the canonical divisor KX of X: it is the Weil divisor (up to linear equivalence) corresponding to the line bundle of differential forms
Divisor_(algebraic_geometry)
Construction in differential topology
differential topology, the jet bundle is a certain construction that makes a new smooth fiber bundle out of a given smooth fiber bundle. It makes it possible to
Jet_bundle
Equivalently it is a section of a certain line bundle on the Riemann surface in the same component as the canonical bundle. Prym differentials were introduced by
Prym_differential
Defines a notion of parallel transport on a bundle
(the trivial line bundle over M). More generally, there is a canonical flat connection on any flat vector bundle (i.e. a vector bundle whose transition
Connection_(vector_bundle)
Meromorphic differential form
Because the canonical bundle K P 2 = Ω P 2 2 {\displaystyle K_{\mathbf {P} ^{2}}=\Omega _{\mathbf {P} ^{2}}^{2}} is isomorphic to the line bundle O ( − 3
Logarithmic_form
Topics referred to by the same term
differential geometry), a canonical connection can mean either A canonical connection on a symmetric space that is canonically defined (as described in
Canonical_connection
connection on a vector bundle Y → X is a sum of a linear connection and a basic soldering form on Y → X. Due to the canonical vertical splitting VY =
Connection_(affine_bundle)
Property of algebraic varieties and complex manifolds
Kähler differentials and the power is the (top) exterior power, the canonical line bundle. The geometric genus is the first invariant pg = P1 of a sequence
Geometric_genus
Vector bundle associated with conformal manifolds
conformal Cartan connection. That is, there is a canonical marked one-dimensional subspace X in the tractor bundle, and Π {\displaystyle \Pi } is the annihilator
Local_twistor
Formulation of classical mechanics using momenta
{\displaystyle ({\boldsymbol {q}},{\boldsymbol {\dot {q}}})} on the tangent bundle T M . {\displaystyle TM.} The quantities p i ( q , q ˙ , t ) = def ∂
Hamiltonian_mechanics
Limit of spheres in algebraic topology
{\displaystyle \operatorname {O} (1)} -bundle S n ↠ R P n {\displaystyle S^{n}\twoheadrightarrow \mathbb {R} P^{n}} is then the canonical inclusion i : R P n ↪ R P
Infinite-dimensional_sphere
Gauge theory with affine connections
_{\mu }} due to the canonical isomorphism V A T X = A T X × X T X {\displaystyle VATX=ATX\times _{X}TX} of the vertical tangent bundle V A T X {\displaystyle
Affine_gauge_theory
Type of manifold in differential geometry
called the Poincaré two-form or the canonical two-form. Thus, we can locally think of M as being the cotangent bundle T ∗ R n {\displaystyle T^{*}\mathbb
Symplectic_manifold
CANONICAL BUNDLE
CANONICAL BUNDLE
Surname or Lastname
English
English : from a Middle English personal name or nickname. The personal name existed in Old English, and is probably derived from Old English prim ‘early morning’ (from Latin primus ‘first’, used as the name of one of the canonical hours). The surname may be derived from this word as a Middle English nickname in the sense ‘fine’, ‘excellent’.French : feminine form of Prim 3.Dutch : variant of Priem.Probably an Americanized spelling of German Preim, a topographic name (of Slavic origin), perhaps from a river near Hannover; or of Preime, a variant of Primus.
Boy/Male
American, Arabic, Australian, French, Hebrew, Latin
Eloquent or Bundle of Grain; First Son; Long Living
Surname or Lastname
English
English : from Middle English pa(c)k ‘pack’, ‘bundle’ + the Anglo-Norman French pejorative suffix -ard, hence a derogatory occupational name for a peddler.English : pejorative derivative of the Middle English personal name Pack.English : from a Norman personal name, Pachard, Baghard, composed of the Germanic elements pac, bag ‘fight’ + hard ‘hardy’, ‘brave’, ‘strong’.Probably an Americanized spelling of German Packert, Päckert, from Germanic personal names formed with a word meaning ‘battle’ or ‘to fight’; or a variant of Packer 2 (with excrescent -t).
Surname or Lastname
English
English : occupational nickname for a peddler, from Old French trousse ‘bundle’, ‘pack’.Ukrainian : nickname from trus ‘rabbit’, typically applied to someone thought to be a coward.
Boy/Male
Indian
Bundle of Joy
Surname or Lastname
English (Kent)
English (Kent) : from Middle English shefe ‘sheaf’, ‘bundle’ (Old English scēaf), hence possibly a metonymic occupational name for a harvest worker, or for someone who paid or collected tithes, from the same term in the sense ‘tenth’ (or other proportion of produce paid as a tithe).Jacob Sheafe (d. 1658) was one of the founds of Boston MA. He is buried in the King’s Chapel Burying Ground there.
Surname or Lastname
Irish
Irish : Anglicized form of Gaelic Mac Canann or Ó Canann (Ulster), or Ó Canáin (County Galway) ‘son (Mac) or descendant (Ó) of Canán’, a personal name derived from cano ‘wolf cub’. In Ulster it may also be from Ó Canannáin ‘descendant of Canannán’, a diminutive of the personal name.English : from Middle English canun ‘canon’ (Old Norman French canonie, canoine, from Late Latin canonicus). In medieval England this term denoted a clergyman living with others in a clergy house; the surname is mostly an occupational name for a servant in a house of canons, although it could also be a nickname or even a patronymic.
Surname or Lastname
English
English : from Old French balon ‘bundle’, ‘roll’, ‘pack’, hence a nickname for a small, rotund man or possibly a metonymic occupational name for a carrier of goods and merchandise.French (Bâlon) : generally regarded as a habitational name from Baalons in the Ardennes, it may however simply be from balon ‘ball’, ‘roll’ (see 1) or a derivative of Bal.
Surname or Lastname
English (southwest)
English (southwest) : occupational name for a digger of ditches or a builder of dikes, or a topographic name for someone who lived by a ditch or dike, from an agent derivative of Middle English diche, dike (see Dyke).English : regional name from an area of East Sussex, near Hellingly, called ‘the Dicker’ (hence also the hamlets of Upper and Lower Dicker), from Middle English dyker unit of ten (Latin decuria, from decem ‘ten’); the reason for the place being so named is not clear. It has been suggested that the reference is to a bundle of iron rods, in which sense dicras appears in Domesday Book. Such a bundle could have been the rent for property in this iron-working area. Surname forms such as atte dicker occur in the surrounding region in the 13th and 14th centuries.German and Jewish (Ashkenazic) : variant of Dick 2, from an inflected form.North German : variant of Low German Dieker, a topographic or an occupational name for someone who lived or worked at a dike (see Dieck).Americanized spelling of French Decaire.
CANONICAL BUNDLE
CANONICAL BUNDLE
Boy/Male
Tamil
Bitasok | பிதாஸோக
One who does not mourn
Male
Japanese
(大蛇) Japanese name OROCHI means "big snake." In mythology, this is the name of an eight-forked serpent who demanded virgin sacrifices. He was killed by the god-hero Susanoo.
Girl/Female
French
Great happiness.
Boy/Male
Indian, Sanskrit
Very Strong; A Sage
Girl/Female
Muslim
One who gives, Giver, Donor
Boy/Male
Arabic, Muslim
Servant of the Forgiver
Boy/Male
English
Strong; gifted ruler. Blend of Jer- and Derrick.
Boy/Male
Muslim
Brave, Champion, Hero
Boy/Male
Indian
Gentalman
Boy/Male
Muslim
Heart of Love in the sea
CANONICAL BUNDLE
CANONICAL BUNDLE
CANONICAL BUNDLE
CANONICAL BUNDLE
CANONICAL BUNDLE
n.
A cannibal.
v. t.
To deprive of canonical authority.
n.
The office of a canon; a canonry.
a.
Having the form of, or resembling, a geometrical cone; round and tapering to a point, or gradually lessening in circumference; as, a conic or conical figure; a conical vessel.
a.
Plane or flat on one side, and conical on the other.
a.
Expressing much in few words, after the manner of the Laconians or Spartans; brief and pithy; brusque; epigrammatic. In this sense laconic is the usual form.
a.
Slightly conical.
a.
Chronic.
adv.
In a canonical manner; according to the canons.
a.
See Laconic, a.
a.
Alt. of Laconical
a.
One of the canonical books of the Old Testament.
n. pl.
The dress prescribed by canon to be worn by a clergyman when officiating. Sometimes, any distinctive professional dress.
a.
Alt. of Aaronical
a.
Pertaining to Aaron, the first high priest of the Jews.
a.
Of or pertaining to husbandmen.
a.
Alt. of Cannonical
n.
The quality of being canonical; canonicity.
a.
Of or pertaining to a canon; established by, or according to a , canon or canons.
a.
Laconian; characteristic of, or like, the Spartans; hence, stern or severe; cruel; unflinching.