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Fiber bundle induced by a map of its base space
mathematics, a pullback bundle or induced bundle is the fiber bundle that is induced by a map of its base-space. Given a fiber bundle π : E → B {\displaystyle
Pullback_bundle
Process in mathematics
(cohomology) The pullback bundle is an example that bridges the notion of a pullback as precomposition, and the notion of a pullback as a Cartesian square
Pullback
Mathematical operation
sections of the cotangent bundle) to the space of 1-forms on M {\displaystyle M} . This linear map is known as the pullback (by ϕ {\displaystyle \phi
Pullback (differential geometry)
Pullback_(differential_geometry)
Most general completion of a commutative square given two morphisms with same codomain
In category theory, a branch of mathematics, a pullback (also called a fiber product, fibre product, fibered product or Cartesian square) is the limit
Pullback_(category_theory)
Mathematical parametrization of vector spaces by another space
nature is the pullback bundle construction. Given a vector bundle E → Y and a continuous map f: X → Y one can "pull back" E to a vector bundle f*E over X
Vector_bundle
Continuous surjection satisfying a local triviality condition
bundle I-bundle Natural bundle Principal bundle Projective bundle Pullback bundle Quasifibration Universal bundle Vector bundle Wu–Yang dictionary Seifert
Fiber_bundle
Right inverse of a fiber bundle map
Gauge theory (mathematics) Principal bundle Pullback bundle Vector bundle Husemöller, Dale (1994), Fibre Bundles, Springer Verlag, p. 12, ISBN 0-387-94087-1
Section_(fiber_bundle)
natural vector bundle isomorphism vl:(πTM)*TM→VTM from the pullback bundle of (TM,πTM,M) over πTM:TM→M onto the vertical tangent bundle V T M := Ker
Double_tangent_bundle
notion of a pullback bundle. If πF:F→ N is a fiber bundle over N and f:M→ N is a continuous map, then the pullback of F by f is a fiber bundle f*F over M
Bundle_map
if any. Then the pullback bundle Y h = h ∗ Y {\displaystyle Y^{h}=h^{*}Y} over X {\displaystyle X} is a subbundle of a fiber bundle Y → X {\displaystyle
Connection_(composite_bundle)
Vector bundle of cotangent spaces at every point in a manifold
of manifolds induces a pullback sheaf ϕ ∗ T ∗ N {\displaystyle \phi ^{*}T^{*}N} on M. There is an induced map of vector bundles ϕ ∗ ( T ∗ N ) → T ∗ M {\displaystyle
Cotangent_bundle
over a classifying space BG, such that every bundle with the given structure group G over M is a pullback by means of a continuous map M → BG. When the
Universal_bundle
Generalization of a fiber bundle
the pullback of p and π. The category of bundles over B is a subcategory of the slice category (C↓B) of objects over B, while the category of bundles without
Bundle_(mathematics)
Defines a notion of parallel transport on a bundle
consider the pullback bundle γ ∗ E {\displaystyle \gamma ^{*}E} of E {\displaystyle E} by γ {\displaystyle \gamma } . This is a vector bundle over [ 0 ,
Connection_(vector_bundle)
Concept in algebraic geometry
modules#Operations). The pullback of a vector bundle is a vector bundle of the same rank. In particular, the pullback of a line bundle is a line bundle. (Briefly, the
Ample_line_bundle
Mathematical technique for vector bundles
injective, and the pullback bundle p ∗ ξ : p ∗ E → Y {\displaystyle p^{*}\xi \colon p^{*}E\rightarrow Y} breaks up as a direct sum of line bundles: p ∗ ( E )
Splitting_principle
Fiber bundle whose fibers are group torsors
property that any G principal bundle over a paracompact manifold B is isomorphic to a pullback of the principal bundle EG → BG. In fact, more is true
Principal_bundle
Concept in mathematics
tangent bundle on M {\displaystyle M} to N {\displaystyle N} (properly, the pullback i ∗ T M {\displaystyle i^{*}\mathrm {T} M} of the tangent bundle on M
Normal_bundle
Vector bundle existing over a Grassmannian
compact space) is a pullback of the tautological bundle; this is to say a Grassmannian is a classifying space for vector bundles. Because of this, the
Tautological_bundle
Differential geometry construct on fiber bundles
to γ generates a horizontal vector field in the total space of the pullback bundle γ*E. By the Picard–Lindelöf theorem, this vector field is integrable
Ehresmann_connection
Structure group sub-bundle on a tangent frame bundle
a principal H-bundle over B/H. If σ : X → B/H is a section, then the pullback bundle BH = σ−1B is a reduction of B. Every vector bundle of dimension n
G-structure_on_a_manifold
Concept in algebraic geometry
semi-ample line bundle L on X whose class in N 1 ( X ) {\displaystyle N^{1}(X)} is in the interior of F (for example, take L to be the pullback to X of any
Nef_line_bundle
Construction for vector bundles
for complex line bundles over topological spaces with the homotopy type of a CW complex is a group isomorphism. The pullback bundle commutes with the
Determinant_line_bundle
Linear approximation of smooth maps on tangent spaces
{\displaystyle \operatorname {d} \!\varphi } induces a bundle map from T M {\displaystyle TM} to the pullback bundle φ ∗ T N {\displaystyle \varphi ^{*}TN} over
Pushforward_(differential)
Set of topological invariants
vector bundle E → X {\displaystyle E\to X} and map f : X ′ → X {\displaystyle f\colon X'\to X} , where f ∗ E {\displaystyle f^{*}E} denotes the pullback vector
Stiefel–Whitney_class
Principal fiber bundle
bundle is a fiber bundle where the fiber is the circle S 1 {\displaystyle S^{1}} . Oriented circle bundles are also known as principal U(1)-bundles,
Circle_bundle
Vector bundle of rank 1
to P r {\displaystyle \mathbf {P} ^{r}} , and the pullback of the dual of the tautological bundle under this map is L {\displaystyle L} . In this way
Line_bundle
where φ*E is the pullback bundle of E by φ. The formula is given just as in the ordinary case. For any E-valued p-form ω on N the pullback φ*ω is given by
Vector-valued differential form
Vector-valued_differential_form
Construct allowing differentiation of tangent vector fields of manifolds
condition means that X is parallel with respect to the pullback connection on the pullback bundle γ∗TM. However, in a local trivialization it is a first-order
Affine_connection
Operation on fibered manifolds
vector bundles over Y: where TY and TX are the tangent bundles of Y, respectively, VY is the vertical tangent bundle of Y, and Y ×X TX is the pullback bundle
Connection_(fibred_manifold)
Topics referred to by the same term
geometry Pullback (category theory), a term in category theory Pullback attractor, an aspect of a random dynamical system Pullback bundle, the fiber bundle induced
Pull_back_(disambiguation)
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)
Affine connection on the tangent bundle of a manifold
Formally, D {\displaystyle D} is the pullback connection γ ∗ ∇ {\displaystyle \gamma ^{*}\nabla } on the pullback bundle γ ∗ T M {\displaystyle \gamma ^{*}TM}
Levi-Civita_connection
Mathematical construct of fiber bundles
vector bundles θ : TM → o*VE from the tangent bundle of M to the pullback of the vertical bundle of E along the distinguished section, where the pullback bundle
Solder_form
bundle of a Riemannian manifold (M, g), denoted by T1M, UT(M), UTM, or SM is the unit sphere bundle for the tangent bundle T(M). It is a fiber bundle
Unit_tangent_bundle
Generalization of vector bundles
pullbacks of coherent sheaves are coherent if X {\displaystyle X} is locally Noetherian. An important special case is the pullback of a vector bundle
Coherent_sheaf
System of moving vectors in differential geometry
that X {\displaystyle X} is parallel with respect to the pullback connection on the pullback bundle γ ∗ T M {\displaystyle \gamma ^{*}TM} . However, in
Parallel_transport
\phi :\pi ^{-1}(U)\to U\times \mathbb {R} ^{n}} : the bundle metric can be taken as the pullback of the inner product of a metric on R n {\displaystyle
Bundle_metric
of families of degree 0 line bundles parametrised by T and to each k-morphism f: T → T' the mapping induced by the pullback with f, is representable. The
Dual_abelian_variety
Characteristic classes of vector bundles
M to the classifying space whose pullbacks are the same bundle V, the maps must be homotopic. Therefore, the pullback by either f or g of any universal
Chern_class
Generalization of the concept of vector bundle
vector bundle, the pullback microbundle of its underlying microbundle is precisely the underlying microbundle of the standard pullback bundle. Given an
Microbundle
Fiber bundle whose fibers are projective spaces
bundle on P(E). Moreover, this O(-1) is a universal bundle in the sense that when a line bundle L gives a factorization f = p ∘ g, L is the pullback of
Projective_bundle
tensor products, pullbacks, etc. Let X be a smooth projective variety of dimension n, H its hyperplane section. A slope of a vector bundle (or, more generally
Stable_vector_bundle
Expression that may be integrated over a region
of the cotangent bundle T∗N of N. Using ∗ to denote a dual map, the dual to the differential of f is (df)∗ : T∗N → T∗M. The pullback of ω may be defined
Differential_form
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
Quotient of a weakly contractible space by a free action
the property that any G principal bundle over a paracompact manifold is isomorphic to a pullback of the principal bundle E G → B G {\displaystyle EG\to BG}
Classifying_space
Generalizations of codimension-1 subvarieties of algebraic varieties
pullback of the corresponding line bundle, however, is defined.) If φ is flat, then pullback of Weil divisors is defined. In this case, the pullback of
Divisor_(algebraic_geometry)
Mathematical concept
homogeneous space, such that θU is the pullback of the Maurer–Cartan form along some section of the tautological bundle. This is a consequence of the existence
Maurer–Cartan_form
embedding, then Z | Q {\displaystyle Z\vert _{Q}\,} is a section of the pullback bundle i Q ∗ ( T E ) → Q {\displaystyle i_{Q}^{\ast }(TE)\to Q\,} , where
Kosmann_lift
Analogs of homology groups for algebraic varieties
morphism Z → X {\displaystyle Z\to X} , and the second homomorphism is pullback with respect to the flat morphism X − Z → X {\displaystyle X-Z\to X} .
Chow_group
closed. Moreover if this set is the whole of T then L is the pullback of a line bundle on T. Mumford (2008, section 10) also gave a more precise version
Seesaw_theorem
Long exact sequence
morphism and i': X' = X ×Y Y' → Y' the induced map. Let N be the pullback of the normal bundle of i to X'. Then the refined Gysin homomorphism i! refers to
Gysin_homomorphism
Gradient flow of the Seiberg–Witten action functional
bundle T M {\displaystyle TM} (hence so that T M ≅ f ∗ γ ~ R 4 {\displaystyle TM\cong f^{*}{\widetilde {\gamma }}_{\mathbb {R} }^{4}} is the pullback
Seiberg–Witten_flow
Dual space to the tangent space in differential geometry
form a new differentiable manifold of twice the dimension, the cotangent bundle of the manifold. The tangent space and the cotangent space at a point are
Cotangent_space
American animated sitcom
released, along with other themed merchandise, such as "80's Bobbleheads," "Pullback Custom Cruisers" and "Wrestling Buddies". There have been many graphic
Regular_Show
Mathematical concept
classes, every complex line bundle L → X {\displaystyle L\to X} can be represented as a pullback of the universal line bundle on C P ∞ {\displaystyle \mathbf
Complex_projective_space
Geometric space whose points represent algebro-geometric objects of some fixed kind
any family of algebro-geometric objects T over any base space B is the pullback of U along a unique map B → M. A fine moduli space is a space M which is
Moduli_space
Association of cohomology classes to principal bundles
each principal bundle of a topological space X a cohomology class of X. The cohomology class measures the extent to which the bundle is "twisted" and
Characteristic_class
Canonical differential form
the tautological one-form is a special 1-form defined on the cotangent bundle T ∗ Q {\displaystyle T^{*}Q} of a manifold Q . {\displaystyle Q.} In physics
Tautological_one-form
Concept in algebraic topology
The notion of a fibration generalizes the notion of a fiber bundle and plays an important role in algebraic topology, a branch of mathematics. Fibrations
Fibration
Generalisation of a sheaf; a fibered category that admits effective descent
that this is a fibered category follows because one can take pullbacks of vector bundles over continuous maps of topological spaces, and the condition
Stack_(mathematics)
Scheme in algebraic geometry
normal cone of a subscheme of a scheme is a scheme analogous to the normal bundle or tubular neighborhood in differential geometry. The normal cone CXY or
Normal cone (algebraic geometry)
Normal_cone_(algebraic_geometry)
Math/physics concept
principal G-bundle P→M gives rise to a collection of connection forms on M. Suppose that e : M → P is a local section of P. Then the pullback of ω along
Connection_form
Differentiable function whose derivative is everywhere injective
parallelizable, the pullback of its tangent bundle to M is trivial; since this pullback is the direct sum of the (intrinsically defined) tangent bundle on M, TM
Immersion_(mathematics)
Concept in category theory
X to another topological space Y is associated the pullback functor taking bundles on Y to bundles on X. Fibred categories formalise the system consisting
Fibred_category
Module over a sheaf of differential operators
finite rank). D-modules on different algebraic varieties are connected by pullback and pushforward functors comparable to the ones for coherent sheaves. For
D-module
Tensorial object depending on two points in a manifold
p r i ∗ {\displaystyle \mathrm {pr} _{i}^{*}} denotes the pullback of the respective bundles. In coordinate notation, a bitensor T {\displaystyle T} with
Bitensor
most important one is the product of two smooth valuations. Together with pullback and pushforward, this operation extends to valuations on manifolds. Let
Valuation_(geometry)
Internal groupoid in the category of smooth manifolds
{\displaystyle E} is transitive, and arises from the frame bundle F r ( E ) → M {\displaystyle Fr(E)\to M} ; pullback groupoids, jet groupoids and tangent groupoids
Lie_groupoid
Type of manifold in differential geometry
configurations of a system is modeled as a manifold, and this manifold's cotangent bundle describes the phase space of the system. Symplectic manifolds arise from
Symplectic_manifold
Mathematical concept
→ W is called a symplectic map if the pullback preserves the symplectic form, i.e. f∗ρ = ω, where the pullback form is defined by (f∗ρ)(u, v) = ρ(f(u)
Symplectic_vector_space
special case, a bundle of (abelian) groups on X is a local system valued in the category of (abelian) groups. This is to say that a bundle of groups on X
Fundamental_groupoid
Manifold upon which it is possible to perform calculus
Rn is a homeomorphism onto an open set in Rn, and such that Ck|U is the pullback of the sheaf of k-times continuously differentiable functions on Rn. In
Differentiable_manifold
= ω2 h~ The metric is an ambient extension: i* h~ = h, where i* is the pullback along the natural inclusion. The metric is Ricci flat: Ric(h~) = 0. Suppose
Ambient_construction
Mathematical group occurring in algebraic geometry and the theory of complex manifolds
pullback. We say an L in Pic X / S ( T ) {\displaystyle \operatorname {Pic} _{X/S}(T)} has degree r if for any geometric point s → T the pullback s
Picard_group
Field theory of a point particle confined to move on a fixed manifold
most generic definition writes the Lagrangian as the metric trace of the pullback of the metric tensor on a Riemannian manifold. For ϕ : M → Φ {\displaystyle
Sigma_model
Projective variety that is also an algebraic group
to double-duality for abelian varieties and for which the pullback of the Poincaré bundle along the associated graph morphism is ample (so it is analogous
Abelian_variety
\operatorname {BSU} (n)} . The isomorphism is given by pullback. A particular application are principal SU(2)-bundles. There is a canonical inclusion of complex oriented
Classifying_space_for_SU(n)
topology, where each principal G-bundle over a space S is (up to natural isomorphisms) the pullback of the universal bundle E G → B G {\displaystyle EG\to
Functor represented by a scheme
Functor_represented_by_a_scheme
convex. A variety X {\displaystyle X} is called convex if the pullback of the tangent bundle to a stable rational curve f : C → X {\displaystyle f:C\to X}
Convexity (algebraic geometry)
Convexity_(algebraic_geometry)
Topological space associated to a vector bundle
and differential topology is a topological space associated to a vector bundle, over any paracompact space. One way to construct this space is as follows
Thom_space
Natural moving frame in differential geometry of surfaces
because the invariant forms (ωi,ωji) pullback along φ, and the structural equations are preserved under this pullback. Consequently, the resulting system
Darboux_frame
Array of numbers describing a metric connection
called a pullback because it "pulls back" the gradient on R n {\displaystyle \mathbb {R} ^{n}} to a gradient on M {\displaystyle M} . The pullback is independent
Christoffel_symbols
Infinitesimal version of Lie groupoid
T M A → M ′ {\displaystyle f^{!}A:=TM'\times _{TM}A\to M'} the pullback vector bundle, and ρ f ! A : f ! A → T M ′ {\displaystyle \rho _{f^{!}A}:f^{!}A\to
Lie_algebroid
Generalization of an ordered basis of a vector space
is a section of the pullback of the tautological bundle to M. Intrinsically a moving frame can be defined on a principal bundle P over a manifold. In
Moving_frame
bundle Cotangent space Cotangent bundle Tensor Tensor bundle Vector field Tensor field Differential form Exterior derivative Lie derivative pullback (differential
List of differential geometry topics
List_of_differential_geometry_topics
Mathematics glossary
spectrum of X. homotopy pullback A homotopy pullback is a special case of a homotopy limit that is a homotopically-correct pullback. homotopy quotient If
Glossary of algebraic topology
Glossary_of_algebraic_topology
\quad R=\pi _{*}E} , let f = m ∗ ( t ) {\displaystyle f=m^{*}(t)} be the pullback of t along m. It lives in E ∗ ( C P ∞ × C P ∞ ) = lim ← E ∗ ( C P n ×
Complex-oriented cohomology theory
Complex-oriented_cohomology_theory
Structure defining distance on a manifold
technique to visualize the metric tensor More precisely, the integrand is the pullback of this differential to the curve. In several formulations of classical
Metric_tensor
Mathematical concept
deg(L) = χ(X,OX) − 2χ(S,OS). The canonical bundle formula implies that KX is Q-linearly equivalent to the pullback of some Q-divisor on S; it is essential
Elliptic_surface
In mathematics, a partition of a manifold into submanifolds
Haefliger structure – Generalization of a foliation closed under taking pullbacks. Lamination – Partitioned topological space Reeb foliation. Taut foliation –
Foliation
\operatorname {BSO} (n)} . The isomorphism is given by pullback. A particular application are principal SO(2)-bundles. There is a canonical inclusion of real oriented
Classifying_space_for_SO(n)
Type of geometric transformation
incorporates some or all of E {\displaystyle E} ; it is essentially the pullback of V {\displaystyle V} in cohomology. To pursue blow-up in its greatest
Blowing_up
Algebraic structure used in topology
many applications. At a basic level, this has to do with functions and pullbacks in geometric situations: given spaces X {\displaystyle X} and Y {\displaystyle
Cohomology
Formulation to quantize gauge field theories in physics
gauge theory. Only in the late 1970s, when QFT was reformulated in fiber bundle language for application to problems in the topology of low-dimensional
BRST_quantization
D(X×Y). Most natural functors, including basic ones like pushforwards and pullbacks, are of this type. These kinds of functors were introduced by Mukai (1981)
Fourier–Mukai_transform
Differential geometry technique
respective cotangent bundles (i.e., are coframes). The question is whether there is a local diffeomorphism φ:M→N such that the pullback of the coframe on
Cartan's_equivalence_method
Generalization of affine connections
let (Q,α) be the principal G-bundle with connection, and (P,η) the corresponding reduction to H with η equal to the pullback of α. Let V a representation
Cartan_connection
Mathematical concept that extends the intuitive idea of gluing in topology
equalizer) of two copies of the projection p. The bundles on the Xij that we must control are Vi and Vj, the pullbacks to the fiber of V via the two different projection
Descent_(mathematics)
Approach to general relativity
general relativity that generalizes the choice of basis for the tangent bundle from a coordinate basis to the less restrictive choice of a local basis
Tetrad_formalism
PULLBACK BUNDLE
PULLBACK BUNDLE
Boy/Male
American, Arabic, Australian, French, Hebrew, Latin
Eloquent or Bundle of Grain; First Son; Long Living
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
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.
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.
Boy/Male
Indian
Bundle of Joy
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).
Boy/Male
British, English
Crown
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.
PULLBACK BUNDLE
PULLBACK BUNDLE
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Beautiful
Boy/Male
Hindu, Indian
Very Swift; Lord Brahma
Male
Norse
Old Norse name composed of the elements �ss "god, divinity," and mundr "protection," hence "divine protection."
Boy/Male
Hindu
A portion of Lord Shiv
Girl/Female
Tamil
God
Boy/Male
Sikh
Gods warrior, Victorious almighty God
Male
Italian
Short form of Italian Bartolomeo, BÀRTOLO means "son of Talmai."
Boy/Male
Sikh
One who has won the Lord masters Love
Girl/Female
Sikh
One who meets
Girl/Female
Australian, Danish, German, Hebrew, Polish
God has Judged; Gift of God; Female Version of Daniel
PULLBACK BUNDLE
PULLBACK BUNDLE
PULLBACK BUNDLE
PULLBACK BUNDLE
PULLBACK BUNDLE
n.
The quillback.
n.
A porpoise.
n.
A marine gadoid fish (Pollachius carbonarius), native both of the European and American coasts. It is allied to the cod, and like it is salted and dried. In England it is called coalfish, lob, podley, podling, pollack, etc.
imp. & p. p.
of Bundle
n.
A bundle; a package; as, a truss of grass.
n.
The pollack.
n.
The quillback.
n.
That which holds back, or causes to recede; a drawback; a hindrance.
n.
An American fresh-water fish (Ictiobus, / Carpiodes, cyprinus); -- called also carp sucker, sailfish, spearfish, and skimback.
n.
A mode of fishing with a hand line for pollack, mackerel, and the like.
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.
n.
A marine gadoid food fish of Europe (Pollachius virens). Called also greenfish, greenling, lait, leet, lob, lythe, and whiting pollack.
v. t.
To release, as from a bundle; to disclose.
n.
A little mass, tuft, or bundle, as of hay or tow.
a.
Having stamens joined by filaments into three bundles. See Illust. under Adelphous.
n.
The American pollock; the coalfish.
n.
A band or bundle of fibers; a fraenum.
n.
The European pollack; -- called also laith, and leet.
n.
The iron hook fixed to a casement to pull it shut, or to hold it party open at a fixed point.
v. t.
To tie or bind in a bundle or roll.