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In Euclidean geometry, the bundle theorem is a statement about six circles and eight points in the Euclidean plane. In general incidence geometry, it is
Bundle_theorem
Constructs a fiber bundle from a base space, fiber and a set of transition functions
In mathematics, the fiber bundle construction theorem is a theorem which constructs a fiber bundles with a structure group from a given base space, fiber
Fiber bundle construction theorem
Fiber_bundle_construction_theorem
Concept in algebraic geometry
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 = ω {\displaystyle
Canonical_bundle
Mathematical result in differential geometry
signature operators with values in vector bundles are topological invariants. 1984: Teleman establishes the index theorem on topological manifolds. 1986: Alain
Atiyah–Singer_index_theorem
Result in algebraic geometry
Riemann–Roch theorem for line bundles on compact Riemann surfaces. Riemann–Roch type theorems relate Euler characteristics of the cohomology of a vector bundle with
Grothendieck–Riemann–Roch theorem
Grothendieck–Riemann–Roch_theorem
Complex vector bundle on a complex manifold
In mathematics, a holomorphic vector bundle is a complex vector bundle over a complex manifold X such that the total space E is a complex manifold and
Holomorphic_vector_bundle
On the Euler characteristic of a holomorphic vector bundle on a compact complex manifold
theorem proved about three years later. The Hirzebruch–Riemann–Roch theorem applies to any holomorphic vector bundle E on a compact complex
Hirzebruch–Riemann–Roch theorem
Hirzebruch–Riemann–Roch_theorem
Concept in algebraic geometry
canonical bundle is anti-ample Matsusaka's big theorem Divisorial scheme: a scheme admitting an ample family of line bundles Holomorphic vector bundle Kodaira
Ample_line_bundle
Mathematical parametrization of vector spaces by another space
Tangent bundles are not, in general, trivial bundles. For example, the tangent bundle of the sphere is non-trivial by the hairy ball theorem. In general
Vector_bundle
Lets one glue 2 sheaves over an infinitesimal neighborhood of an algebraic curve point
the theorem admits a global statement of the same nature. The version of this statement that the authors found noteworthy concerns vector bundles: Theorem:
Beauville–Laszlo_theorem
Complete, full information, perfectly competitive markets are Pareto efficient
There are two fundamental theorems of welfare economics. The first states that in economic equilibrium, a set of complete markets, with complete information
Fundamental theorems of welfare economics
Fundamental_theorems_of_welfare_economics
Relates the geometric vector bundles to algebraic projective modules
algebraic geometry, the Serre–Swan theorem, also called Swan's theorem, relates the geometric notion of vector bundles to the algebraic concept of projective
Serre–Swan_theorem
Relation between genus, degree, and dimension of function spaces over surfaces
The Riemann–Roch theorem is an important theorem in mathematics, specifically in complex analysis and algebraic geometry, for the computation of the dimension
Riemann–Roch_theorem
Partial differential equations whose solutions are instantons
of partial differential equations for a connection on a vector bundle or principal bundle. They arise in physics as the Euler–Lagrange equations of the
Yang–Mills_equations
Concept in differential geometry
decomposition theorem, a principle for splitting a Riemannian manifold into a Cartesian product of Riemannian manifolds by splitting the tangent bundle into irreducible
Holonomy
Basic result in the representation theory of Lie groups
vector bundles, and, more generally, from higher sheaf cohomology groups associated to such bundles. It is built on the earlier Borel–Weil theorem of Armand
Borel–Weil–Bott_theorem
Ties Euler characteristic of a closed even-dimensional Riemannian manifold to curvature
product with the Euler class of the tangent bundle T M {\displaystyle TM} . In 1944, the general theorem was first proved by S. S. Chern in a classic
Chern–Gauss–Bonnet_theorem
Concerns 3 circles through triples of points on the vertices and sides of a triangle
edges of the tetrahedron intersect in a common point. Bundle theorem Clifford's circle theorems Miquel configuration A high school teacher in the French
Miquel's_theorem
On finding a maximal set of solutions of a system of first-order homogeneous linear PDEs
theorem gives necessary and sufficient integrability conditions for the existence of a foliation by maximal integral manifolds whose tangent bundles are
Frobenius theorem (differential topology)
Frobenius_theorem_(differential_topology)
Classifies holomorphic vector bundles over the complex projective line
Birkhoff–Grothendieck theorem classifies holomorphic vector bundles over the complex projective line. In particular every holomorphic vector bundle over C P 1 {\displaystyle
Birkhoff–Grothendieck_theorem
The following Theorem is a corollary of the above Proposition. Theorem. If M is a paracompact manifold and P → M is a principal G-bundle, then there exists
Universal_bundle
Fiber bundle whose fibers are group torsors
one may reconstruct the original principal bundle. This is an example of the fiber bundle construction theorem. For any x ∈ Ui ∩ Uj we have s j ( x ) =
Principal_bundle
Continuous surjection satisfying a local triviality condition
In mathematics, and particularly topology, a fiber bundle (Commonwealth English: fibre bundle) is a space that is locally a product space, but globally
Fiber_bundle
The theorem states that if L is a big nef line bundle (for example, an ample line bundle) on a complex projective manifold with canonical line bundle K
Kawamata–Viehweg vanishing theorem
Kawamata–Viehweg_vanishing_theorem
Theorem in algebraic geometry
duality in topology, with the canonical line bundle replacing the orientation sheaf. The Serre duality theorem is also true in complex geometry more generally
Serre_duality
the seesaw theorem, or seesaw principle, says roughly that a limit of trivial line bundles over complete varieties is a trivial line bundle. It was introduced
Seesaw_theorem
Proof that every structure with certain properties is isomorphic to another structure
In mathematics, a representation theorem is a theorem that states that every abstract structure with certain properties is isomorphic to another (abstract
Representation_theorem
Concept in algebraic geometry
geometry, a line bundle on a projective variety is nef if it has nonnegative degree on every curve in the variety. The classes of nef line bundles are described
Nef_line_bundle
Mukai's theorem is then as follows. Theorem: Let A be an abelian variety of dimension g and P A {\displaystyle P_{A}} the Poincare line bundle on A × A
Dual_abelian_variety
Gives general conditions under which sheaf cohomology groups with indices > 0 are zero
theorem. The statement of Kunihiko Kodaira's result is that if M is a compact Kähler manifold of complex dimension n, L any holomorphic line bundle on
Kodaira_vanishing_theorem
Vector bundles theorem
Donaldson–Uhlenbeck–Yau theorem) relates stable vector bundles over a complex manifold to Einstein–Hermitian vector bundles. The correspondence is named
Kobayashi–Hitchin correspondence
Kobayashi–Hitchin_correspondence
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
Study of vector bundles, principal bundles, and fibre bundles
fibre bundle construction theorem and the same process works for any fibre bundle described by transition functions, not just principal bundles or vector
Gauge_theory_(mathematics)
Complete manifolds of non-negative sectional curvature largely reduce to the compact case
In mathematics, the soul theorem is a theorem of Riemannian geometry that largely reduces the study of complete manifolds of non-negative sectional curvature
Soul_theorem
Special type of principal bundle
\operatorname {SU} (2)} -bundles are used in many areas of mathematics, for example for the Fields Medal winning proof of Donaldson's theorem or instanton Floer
Principal_SU(2)-bundle
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
American mathematician
advisor Dijen K. Ray-Chaudhuri. In 1980, he showed the importance of the bundle theorem for ovoidal Möbius planes. In 1993, together with Gil Kalai, he disproved
Jeff_Kahn_(mathematician)
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
Generalizes the Kodaira vanishing theorem for ample vector bundle
geometry, Le Potier's vanishing theorem is an extension of the Kodaira vanishing theorem, on vector bundles. The theorem states the following Le Potier
Le_Potier's_vanishing_theorem
Correspondsnce between Higgs bundles and fundamental group representations
Higgs bundles and representations of the fundamental group of a smooth, projective complex algebraic variety, or a compact Kähler manifold. The theorem can
Nonabelian Hodge correspondence
Nonabelian_Hodge_correspondence
Mathematic theorem about Riemann surfaces
mathematics, the Narasimhan–Seshadri theorem, proved by Narasimhan and Seshadri (1965), says that a holomorphic vector bundle over a compact Riemann surface
Narasimhan–Seshadri_theorem
Special type of principal bundle
\operatorname {U} (1)} -bundles (or principal SO ( 2 ) {\displaystyle \operatorname {SO} (2)} -bundles) are special principal bundles with the first unitary
Principal_U(1)-bundle
Bounded sequence in finite-dimensional Euclidean space has a convergent subsequence
In mathematics, specifically in real analysis, the Bolzano–Weierstrass theorem, named after Bernard Bolzano and Karl Weierstrass, is a fundamental result
Bolzano–Weierstrass_theorem
Concept in algebraic geometry
Riemann–Roch theorem and its generalizations, the Hirzebruch–Riemann–Roch theorem and the Grothendieck–Riemann–Roch theorem. For example, if L is a line bundle on
Coherent_sheaf_cohomology
Mathematical theory
is a proper morphism from X to Y and E is a vector bundle over f. The arithmetic Riemann–Roch theorem is similar, except that the Todd class gets multiplied
Arakelov_theory
Tangent spaces of a manifold
A tangent bundle is the collection of all of the tangent spaces for all points on a manifold, structured in a way that it forms a new manifold itself.
Tangent_bundle
pushforward (differential) jet (mathematics) Contact (mathematics) jet bundle Frobenius theorem (differential topology) Integral curve Diffeomorphism Large diffeomorphism
List of differential geometry topics
List_of_differential_geometry_topics
Fiber bundle
condition. Hence, by the existence part of the fiber bundle construction theorem, this produces a fiber bundle E ′ {\displaystyle E'} with fiber F ′ {\displaystyle
Associated_bundle
Singularity theorem in Yang–Mills theory
geometry and in particular Yang–Mills theory, Uhlenbeck's singularity theorem is a result allowing the removal of a singularity of a four-dimensional
Uhlenbeck's singularity theorem
Uhlenbeck's_singularity_theorem
Statement relating differentiable symmetries to conserved quantities
Noether's theorem states that every continuous symmetry of the action of a physical system with conservative forces has a corresponding conservation law
Noether's_theorem
In algebraic geometry, Reider's theorem gives conditions for a line bundle on a projective surface to be very ample. Let D be a nef divisor on a smooth
Reider's_theorem
On when a definite intersection form of a smooth 4-manifold is diagonalizable
\operatorname {SU} (2)} -bundle P {\displaystyle P} over the four-manifold X {\displaystyle X} . By the Atiyah–Singer index theorem, the dimension of the
Donaldson's_theorem
Mathematical operation on vector bundles
The dual bundle E ∗ {\displaystyle E^{*}} is then constructed using the fiber bundle construction theorem. As particular cases: The dual bundle of an associated
Dual_bundle
Characterises non-singular projective varieties amongst compact Kähler manifolds
In mathematics, the Kodaira embedding theorem characterises non-singular projective varieties, over the complex numbers, amongst compact Kähler manifolds
Kodaira_embedding_theorem
Generalizes the Kodaira vanishing theorem
study of vector bundles over complex Kähler manifolds, the Nakano vanishing theorem, sometimes called the Akizuki–Nakano vanishing theorem, generalizes the
Nakano_vanishing_theorem
Vanishing theorem for multiplier ideals
vanishing theorem is a global vanishing theorem for multiplier ideals, introduced by A. M. Nadel in 1989. It generalizes the Kodaira vanishing theorem using
Nadel_vanishing_theorem
Vector bundle existing over a Grassmannian
In mathematics, the tautological bundle is a vector bundle occurring over a Grassmannian in a natural tautological way: for a Grassmannian of k {\displaystyle
Tautological_bundle
Generalization of vector bundles
Riemann–Roch theorem. Picard group Divisor (algebraic geometry) Reflexive sheaf Quot scheme Twisted sheaf Essentially finite vector bundle Bundle of principal
Coherent_sheaf
Describes the line bundles on a complex torus or complex abelian variety
In mathematics, the Appell–Humbert theorem describes the line bundles on a complex torus or complex abelian variety. It was proved for 2-dimensional tori
Appell–Humbert_theorem
Fixed-point theorem for smooth manifolds
vector bundles, generalizing the de Rham complex constructed from smooth differential forms which appears in the original Lefschetz fixed-point theorem. The
Atiyah–Bott fixed-point theorem
Atiyah–Bott_fixed-point_theorem
Theorem in geometry
map. The core of the proof of the geometrization theorem is to prove that if N is not an interval bundle over a surface and M is an atoroidal then the skinning
Hyperbolization_theorem
Topological space associated to a vector bundle
\gamma ^{n}\to BO(n)} for the universal vector bundle of rank n. The sequence forms a spectrum. A theorem of Thom says that π ∗ ( M O ) {\displaystyle \pi
Thom_space
Commutative algebra theorem
setting it is a statement about the triviality of vector bundles on affine space. The theorem states that every finitely generated projective module over
Quillen–Suslin_theorem
Theorem in algebraic geometry
in algebraic geometry and algebraic topology, the Lefschetz hyperplane theorem is a precise statement of certain relations between the shape of an algebraic
Lefschetz_hyperplane_theorem
Fiber bundle whose fibers are projective spaces
projective bundle is a fiber bundle whose fibers are projective spaces. By definition, a scheme X over a Noetherian scheme S is a Pn-bundle if it is locally
Projective_bundle
Branch of mathematics
K^{0}(X)} . We can use the Serre–Swan theorem and some algebra to get an alternative description of vector bundles over X {\displaystyle X} as projective
K-theory
British-Lebanese mathematician (1929–2019)
(instantons) for any principal bundle over a compact 4-dimensional Riemannian manifold (the Atiyah–Hitchin–Singer theorem). For example, the dimension of
Michael_Atiyah
Characteristic classes of vector bundles
bundle has. The Chern classes offer some information about this through, for instance, the Riemann–Roch theorem and the Atiyah–Singer index theorem.
Chern_class
targets Bundle theorem Butterfly theorem – About the midpoint of a chord of a circle, through which two other chords are drawn Carnot's theorem – Theorem in
List_of_circle_topics
Relates the homology of a fiber bundle with the homologies of its base and fiber
In mathematics, the Leray–Hirsch theorem is a basic result on the algebraic topology of fiber bundles. It is named after Jean Leray and Guy Hirsch, who
Leray–Hirsch_theorem
Procesi bundles on any given symplectic resolution obtained by Hamiltonian reduction. As a result of their use in the proof of the n! theorem, Procesi
Procesi_bundle
Compactness theorem in Yang–Mills theory
geometry and in particular Yang–Mills theory, Uhlenbeck's compactness theorem is a result about sequences of (weak Yang–Mills) connections with uniformly
Uhlenbeck's compactness theorem
Uhlenbeck's_compactness_theorem
Mathematical technique for vector bundles
following theorem. This theorem holds for complex vector bundles and cohomology with integer coefficients. It also holds for real vector bundles and cohomology
Splitting_principle
Way to create new manifolds out of disk bundles
_{M_{B}^{4k}}\rightarrow \xi } is a bundle map from the stable normal bundle of the Milnor manifold to a certain stable vector bundle. A crucial theorem for the development
Plumbing_(mathematics)
Result on the topology of operators on an infinite-dimensional, complex Hilbert space
vector bundles (see Classifying space for U(n)). A deeper application coming from Kuiper's theorem is the proof of the Atiyah–Jänich theorem (after Klaus
Kuiper's_theorem
Theorem on prime numbers
In algebra and number theory, Wilson's theorem states that a natural number n > 1 is a prime number if and only if the product of all the positive integers
Wilson's_theorem
Economic concept
datasets. For instance, if two bundles both maximize utility at the same budget (as in the GARP figure), Afriat's Theorem ensures a utility function exists
Revealed_preference
In mathematics, the theorem of the cube is a condition for a line bundle over a product of three complete varieties to be trivial. It was a principle discovered
Theorem_of_the_cube
Vector bundle of rank 1
In mathematics, a line bundle expresses the concept of a line that varies from point to point of a space. For example, a curve in the plane having a tangent
Line_bundle
Vector bundle of cotangent spaces at every point in a manifold
mathematics, especially differential geometry, the cotangent bundle of a smooth manifold is the vector bundle of all the cotangent spaces at every point in the manifold
Cotangent_bundle
Algebraic variety in a projective space
holomorphic vector bundles (more generally coherent analytic sheaves) on X coincide with that of algebraic vector bundles. Chow's theorem says that a subset
Projective_variety
(see quadratic set). Ovoidal Möbius planes are characterized by the bundle theorem. A block design with the parameters of the one-point extension of a
Möbius_plane
Consumer preferences property
also a key assumption for the First welfare theorem. An indifference curve is a set of all commodity bundles providing consumers with the same level of
Local_nonsatiation
Polish mathematician (1892–1945)
Hahn–Banach theorem, the Banach–Steinhaus theorem, the Banach–Mazur game, the Banach–Alaoglu theorem, Banach-Saks property, and the Banach fixed-point theorem. Stefan
Stefan_Banach
Subject area in mathematics
Grothendieck–Riemann–Roch theorem, his generalization of Hirzebruch's theorem. Let X be a smooth algebraic variety. To each vector bundle on X, Grothendieck
Algebraic_K-theory
Study of complex manifolds and several complex variables
vanishing theorems. Examples of vanishing theorems in complex geometry include the Kodaira vanishing theorem for the cohomology of line bundles on compact
Complex_geometry
Manifold upon which it is possible to perform calculus
fundamental theorems of integral calculus in several variables—namely Green's theorem, the divergence theorem, and Stokes' theorem—generalize to a theorem (also
Differentiable_manifold
Unique existence of the Levi-Civita connection
The fundamental theorem of Riemannian geometry states that on any Riemannian manifold (or pseudo-Riemannian manifold) there is a unique affine connection
Fundamental theorem of Riemannian geometry
Fundamental_theorem_of_Riemannian_geometry
Branch of geometry
C_{2n}M} , the 2 n {\displaystyle 2n} -th contact bundle of M {\displaystyle M} . By Darboux's theorem, all contact structures of the same dimension are
Contact_geometry
Mathematical theorem
In mathematics, the Riemann–Roch theorem for surfaces describes the dimension of linear systems on an algebraic surface. The classical form of it was
Riemann–Roch theorem for surfaces
Riemann–Roch_theorem_for_surfaces
Differentiable function whose derivative is everywhere injective
a covering map, i.e., a fiber bundle with 0-dimensional (discrete) fiber. By Ehresmann's theorem and Phillips' theorem on submersions, a proper submersion
Immersion_(mathematics)
Gives the signature of a smooth compact oriented manifold in terms of Pontryagin numbers
an area of mathematics, the Hirzebruch signature theorem (sometimes called the Hirzebruch index theorem) is Friedrich Hirzebruch's 1954 result expressing
Hirzebruch_signature_theorem
Concept in mathematics
associated bundle construction. The Borel–Weil–Bott theorem says that all representations of G arise as the cohomologies of such line bundles. If X=Spec(A)
Equivariant_sheaf
Pair in mathematics
Lagrangian mechanics Calculus of variations Noether's theorem Noether identities Jet bundle Jet (mathematics) Variational bicomplex Sardanashvily 2013
Lagrangian_system
Characteristic class in algebraic topology
as a conormal bundle does to a normal bundle. The Todd class plays a fundamental role in generalising the classical Riemann–Roch theorem to higher dimensions
Todd_class
Smooth manifold
J^{2}=-1} when regarded as a vector bundle isomorphism J : T M → T M {\displaystyle J\colon TM\to TM} on the tangent bundle. A manifold equipped with an almost
Almost_complex_manifold
Projective variety that is also an algebraic group
the field of complex numbers. By invoking the Kodaira embedding theorem and Chow's theorem, one may equivalently define a complex abelian variety of dimension
Abelian_variety
complex vector bundle is a vector bundle whose fibers are complex vector spaces. Any complex vector bundle can be viewed as a real vector bundle through the
Complex_vector_bundle
Metric on a determinant line bundle
Atiyah–Singer index theorem, provided the operators D t {\displaystyle D_{t}} are elliptic differential operators. Whilst the virtual index bundle is not a genuine
Quillen_metric
Branch of mathematics
Königsberg problem and polyhedron formula are arguably the field's first theorems. The term topology was introduced by Johann Benedict Listing in the 19th
Topology
BUNDLE THEOREM
BUNDLE THEOREM
Surname or Lastname
English
English : topographic name for someone who lived or worked at a particular large house, from Old English boðl, botl ‘dwelling house’, ‘hall’, or a habitational name for someone who came from a place named with this element, probably Bodle Street near Hailsham, Sussex.
Surname or Lastname
North German
North German : metonymic occupational name for a cooper, from Middle Low German budde ‘tub’, ‘vat’. Compare Buettner.German and Danish : from a derivative of the Germanic personal name Bodo, cognate with English Budd.English : variant spelling of Budd.
Surname or Lastname
English
English : nickname from a diminutive of Rudd ‘red’.English : habitational name from a place called Ruddle, near Newnham in Gloucestershire.
Surname or Lastname
English (Lancashire)
English (Lancashire) : habitational name from a place in Lancashire named Brindle, from Old English burna ‘stream’ + hyll ‘hill’.Altered spelling of South German Brindl, Bründl, a topographic name for someone who lived by a spring or stream, from a diminutive of Middle High German brun(ne) ‘spring’, ‘stream’, or of Brendle or Brendel.
Surname or Lastname
English (Lancashire)
English (Lancashire) : topographic name from Old English hind ‘female deer’ + Old English dæl ‘valley’.English (Lancashire) : habitational name from a place in the parish of Whalley, Lancashire, so called from the same first element + Old English hyll ‘hill’.
Surname or Lastname
English (mainly Wales)
English (mainly Wales) : variant of Benthall.In some cases, probably an altered spelling of German Bendel.
Surname or Lastname
English (Lancashire and Yorkshire)
English (Lancashire and Yorkshire) : habitational name from Windhill in West Yorkshire or Windle in Lancashire, both named from Old English wind ‘wind’ + hyll ‘hill’, i.e. a mound exposed to fierce gusts. There is a Windhill in Kent (with the same etymology), but this does not appear to have contributed significantly to the modern surname.
Surname or Lastname
English (Essex, Cambridgeshire)
English (Essex, Cambridgeshire) : possibly a variant of Trendall, a topographic name for someone who lived by a well, earhwork, stone circle, or other circular feature, from Middle English trendel, trandle ‘circle’ (Old English trendel).Possibly an altered spelling of South German Tröndle, a variant of Trendle, a nickname for a tearful person, from Träne ‘tear’ + the diminutive suffix -l.
Surname or Lastname
English
English : probably a metonymic occupational name for a hurdle maker, from Middle English herdle, hurdel ‘hurdle’.
Surname or Lastname
English
English : variant of Rundell.Respelling of German Rundel.
Surname or Lastname
English
English : variant of Kendall.Variant of German Kindel.
Surname or Lastname
English
English : variant spelling of Beadle.
Surname or Lastname
English
English : variant spelling of Bond.Scandinavian : status name for a farmer, from Old Norse bóndi ‘farmer’. Compare Bond. In Sweden Bonde is both a personal name and the name of an old aristocratic family.Norwegian : habitational name from a farmstead named Bonde, from Old Norse bóndi ‘farmer’ + vin ‘meadow’.
Surname or Lastname
German (Bünte)
German (Bünte) : most likely a variant of Bünde (see Bunde 2).English : variant spelling of Bunt.
Boy/Male
Indian
Bundle of Joy
Surname or Lastname
English
English : variant spelling of Kendall.South German : possibly from Kindel or Kindl (from a diminutive of Middle High German kint ‘child’), a nickname for a childish or childlike person.Possibly an altered spelling of German Kendler, variant of Kandler.
Surname or Lastname
English
English : from a pet form of the medieval personal name Hudde (see Hutt 1).
Surname or Lastname
English
English : variant of Yandell.
Surname or Lastname
English (Worcestershire)
English (Worcestershire) : probably a variant of Hindley or Handley.
Surname or Lastname
English
English : occupational name for a medieval court official, from Middle English bedele (Old English bydel, reinforced by Old French bedel). The word is of Germanic origin, and akin to Old English bēodan ‘to command’ and Old High German bodo ‘messenger’. In the Middle Ages a beadle in England and France was a junior official of a court of justice, responsible for acting as an usher in a court, carrying the mace in processions in front of a justice, delivering official notices, making proclamations (as a sort of town crier), and so on. By Shakespeare’s day a beadle was a sort of village constable, appointed by the parish to keep order.
BUNDLE THEOREM
BUNDLE THEOREM
Female
English
Variant spelling of English Jonie, JONI means "God is gracious."
Girl/Female
British, English, French, German, Netherlands, Romanian
Form of Beli
Girl/Female
Tamil
Lotus
Boy/Male
Bengali, Indian, Marathi
Lord Shiva
Female
Scandinavian
Pet form of Scandinavian Astrid, ASTA means "divine beauty."
Girl/Female
Indian
Friend, Italian, Dear, Vietnamese, Vietnamese
Girl/Female
American, Australian, British, Chinese, English
Occupational Name; Tailor; Cutter of Cloth
Girl/Female
American, Australian, Christian, Latin
To be Strong; Form of Valerie; Courageous
Boy/Male
German
Angel
Girl/Female
Australian, Polish
Sea of Bitterness; Wished for Child; To Swell
BUNDLE THEOREM
BUNDLE THEOREM
BUNDLE THEOREM
BUNDLE THEOREM
BUNDLE THEOREM
v. t.
To fondle; to dandle.
p. pr. & vb. n.
of Bundle
v. t.
To make impervious to liquids by means of puddle; to apply puddle to.
imp. & p. p.
of Bundle
v. t.
To tie or bind in a bundle or roll.
v. t.
To mark with ruddle; to raddle; to rouge.
imp. & p. p.
of Bungle
v. t.
To release, as from a bundle; to disclose.
v. t.
To draw up into a bundle; to roll up.
n.
A clumsy, awkward workman; one who bungles.
n.
To fasten or confine with a buckle or buckles; as, to buckle a harness.
v. i.
To change into curd; to coagulate; as, rennet causes milk to curdle.
v. t.
To roll (a thing) on little wheels; as, to trundle a bed or a gun carriage.
v. t.
To do, make, or put, in haste or roughly; hence, to do imperfectly; -- usually with a following preposition or adverb; as, to huddle on; to huddle up; to huddle together.
v. i.
To wash ore in a buddle.
v. t.
To embrace closely; to fondle.
v. t.
To treat with fondness, as if a child; to fondle; to toy with; to pet.
v. t.
To put a bridle upon; to equip with a bridle; as, to bridle a horse.
v. t.
To restrain, guide, or govern, with, or as with, a bridle; to check, curb, or control; as, to bridle the passions; to bridle a muse.
n.
A number of things bound together, as by a cord or envelope, into a mass or package convenient for handling or conveyance; a loose package; a roll; as, a bundle of straw or of paper; a bundle of old clothes.