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Term in algebraic geometry
X → Y be a morphism of schemes. The composition of two proper morphisms is proper. Any base change of a proper morphism f: X → Y is proper. That is, if
Proper_morphism
Type of morphism in algebraic geometry
unramified at x. Finite morphisms are quasi-finite. A quasi-finite proper morphism locally of finite presentation is finite. Indeed, a morphism is finite if and
Quasi-finite_morphism
Mathematical map between topological spaces
is called proper if inverse images of compact subsets are compact. In algebraic geometry, the analogous concept is called a proper morphism. There are
Proper_map
Relate the direct image and the pull-back of sheaves
} Proper base change theorems for quasi-coherent sheaves apply in the following situation: f : X → S {\displaystyle f:X\to S} is a proper morphism between
Base_change_theorems
a proper morphism. Then one can write f = g ∘ f ′ {\displaystyle f=g\circ f'} where g : S ′ → S {\displaystyle g\colon S'\to S} is a finite morphism and
Stein_factorization
Topics referred to by the same term
compact subsets are compact Proper morphism, in algebraic geometry, an analogue of a proper map for algebraic varieties Proper transfer function, a transfer
Proper
Generalisations of Serre duality in mathematics
of Jean-Pierre Serre was extended to a proper morphism; Serre duality was recovered as the case of the morphism of a non-singular projective variety (or
Coherent_duality
algebraic geometry. It roughly says that a proper morphism is fairly close to being a projective morphism. More precisely, a version of it states the
Chow's_lemma
a scheme will be a scheme over some fixed base scheme S and a morphism an S-morphism. Contents: !$@ A B C D E F G H I J K L M N O P Q R S T U V W XYZ
Glossary of algebraic geometry
Glossary_of_algebraic_geometry
Type of algebraic variety
of positive dimension is not complete. The morphism taking a complete variety to a point is a proper morphism, in the sense of scheme theory. An intuitive
Complete_variety
separated and finite type morphism to a Noetherian scheme S can be factored into an open immersion followed by a proper morphism. Nagata's original proof
Nagata's compactification theorem
Nagata's_compactification_theorem
Concept in algebraic geometry
finite surjective morphism f: X → Y, X and Y have the same dimension. By Deligne, a morphism of schemes is finite if and only if it is proper and quasi-finite
Finite_morphism
Concept in algebraic geometry
morphism of schemes generalizes a morphism of algebraic varieties just as a scheme generalizes an algebraic variety. It is, by definition, a morphism
Morphism_of_schemes
French mathematician (1928–2014)
Projective tensor product Proper morphism – Term in algebraic geometry Pursuing Stacks – Seminal math text Quasi-finite morphism Quot scheme Ramanujam–Samuel
Alexander_Grothendieck
Scheme theory concept
mathematics, in particular in algebraic geometry, a flat morphism f from a scheme X to a scheme Y is a morphism such that the induced map on every stalk is a flat
Flat_morphism
Concept in algebraic geometry
morphism has the property that L {\displaystyle L} is the pullback f ∗ O ( 1 ) {\displaystyle f^{*}{\mathcal {O}}(1)} . Conversely, for any morphism f
Ample_line_bundle
Property of functions which is weaker than continuity
morphism of schemes of finite presentation, then n X / Y {\displaystyle n_{X/Y}} is lower semicontinuous. If f {\displaystyle f} is a proper morphism
Semi-continuity
Concept in algebraic geometry
a proper morphism were proved by Grothendieck (for locally Noetherian schemes) and by Grauert (for complex analytic spaces). Namely, for a proper morphism
Coherent_sheaf_cohomology
H^{l+m}(X;\mathbb {Q} )} Let f : X → Y {\displaystyle f:X\to Y} be a proper morphism between complex algebraic varieties such that X {\displaystyle X} is
Decomposition theorem of Beilinson, Bernstein and Deligne
Decomposition_theorem_of_Beilinson,_Bernstein_and_Deligne
Result in algebraic geometry
. {\displaystyle H^{2\dim(X)-2d}(X,\mathbb {Q} ).} Now consider a proper morphism f : X → Y {\displaystyle f\colon X\to Y} between smooth quasi-projective
Grothendieck–Riemann–Roch theorem
Grothendieck–Riemann–Roch_theorem
Concept in mathematics
respectively. The morphism f is determined by its values on the letters of B and conversely any map from B to M extends to a morphism. A morphism is non-erasing
Free_monoid
Generalization of algebraic variety
and the Hom functor on modules. Flat morphism, Smooth morphism, Proper morphism, Finite morphism, Étale morphism Stable curve Birational geometry Étale
Scheme_(mathematics)
2006 studio album by Donald Fagen
Morph the Cat is the third studio album by American singer-songwriter Donald Fagen. Released on March 7, 2006, to generally positive reviews from critics
Morph_the_Cat
Analogs of homology groups for algebraic varieties
associated to the proper morphism Z → X {\displaystyle Z\to X} , and the second homomorphism is pullback with respect to the flat morphism X − Z → X {\displaystyle
Chow_group
Invariant cycle theorem
the BBD decomposition. Deligne also proved the following. Given a proper morphism X → S {\displaystyle X\to S} over the spectrum S {\displaystyle S}
Local_invariant_cycle_theorem
Topics referred to by the same term
finiteness theorems. Ahlfors finiteness theorem Finiteness theorem for a proper morphism Compactness theorem, in mathematical logic This disambiguation page
Finiteness_theorem
is different from n. This overloaded word is also non-jargon for a proper morphism. property A characteristic that a mathematical object may have or not;
Glossary of mathematical jargon
Glossary_of_mathematical_jargon
Sheaf cohomology on the étale site
sheaf F. Here j is any open immersion of X into a scheme Y with a proper morphism g to S (with f = gj), and as before the definition does not depend
Étale_cohomology
Mathematical theory
of sheaves, and states that ch(f*(E))= f*(ch(E)TdX/Y), where f is a proper morphism from X to Y and E is a vector bundle over f. The arithmetic Riemann–Roch
Arakelov_theory
Species having two or more distinct forms
for classical genetics by John Maynard Smith (1998). The shorter term morphism was preferred by the evolutionary biologist Julian Huxley (1955). Various
Polymorphism_(biology)
Concept in algebraic geometry
regular variety W. A strong desingularization of X is given by a proper birational morphism from a regular variety W′ to W subject to some of the following
Resolution_of_singularities
Mathematical concept
surface is a surface that has an elliptic fibration, in other words a proper morphism with connected fibers to an algebraic curve such that almost all fibers
Elliptic_surface
Country in East Asia
contiguous land empire in history. His grandson Kublai Khan conquered China proper and established the Yuan dynasty. After the collapse of the Yuan, the Mongols
Mongolia
Construction in algebraic geometry
{Spec} (A\otimes _{B}C).} The morphism X ×Y Z → Z is called the base change or pullback of the morphism X → Y via the morphism Z → Y. In some cases, the fiber
Fiber_product_of_schemes
Mathematical object that generalizes the standard notions of sets and functions
a morphism 1 x : x → x {\displaystyle 1_{x}:x\to x} (some authors write id x {\displaystyle \operatorname {id} _{x}} ) called the identity morphism for
Category_(mathematics)
A and X' denotes the generic point of Y' , then for every morphism Y' → Y and every morphism X' → X which lifts the generic point, then there exists at
Valuative_criterion
Mathematical technique in algebraic geometry
restriction of f to X′ such that X′ → T is a finite morphism and T → S is a smooth affine morphism with geometrically integral fibers of dimension n. Denote
Dévissage
Generalization of a scheme
such that There is a surjective étale morphism h X → X {\displaystyle h_{X}\to {\mathfrak {X}}} the diagonal morphism Δ X / S : X → X × X {\displaystyle
Algebraic_space
Generalization of vector bundles
sections. Let f : X → Y {\displaystyle f:X\to Y} be a morphism of ringed spaces (for example, a morphism of schemes). If F {\displaystyle {\mathcal {F}}} is
Coherent_sheaf
Subject area in mathematics
Chern character and Todd class of X. Additionally, he proved that a proper morphism f : X → Y to a smooth variety Y determines a homomorphism f* : K(X)
Algebraic_K-theory
Theorem in geometry
{\displaystyle A_{*}(X)} is the rational Chow group of X, for each proper morphism f, G ∗ ( f ) , A ∗ ( f ) {\displaystyle G_{*}(f),A_{*}(f)} are the
Riemann–Roch-type_theorem
Fictional character
known; Morph continues to use he/him pronouns within the series. Despite this announcement, Rogue does at one point refer to Morph using the proper pronouns
Morph (X-Men: The Animated Series and X-Men '97 character)
Morph_(X-Men:_The_Animated_Series_and_X-Men_'97_character)
Special objects used in (mathematical) category theory
a universal morphism from • to U. The functor which sends • to I is left adjoint to U. A terminal object T in C is a universal morphism from U to •.
Initial_and_terminal_objects
algébrique Fiber product of schemes Flat morphism Smooth scheme Finite morphism Quasi-finite morphism Proper morphism Semistable elliptic curve Grothendieck's
List of algebraic geometry topics
List_of_algebraic_geometry_topics
Tool to track locally defined data attached to the open sets of a topological space
X {\displaystyle X} . A morphism φ : F → G {\displaystyle \varphi :{\mathcal {F}}\to {\mathcal {G}}} consists of a morphism φ U : F ( U ) → G ( U ) {\displaystyle
Sheaf_(mathematics)
conditions the fibers of a morphism of varieties are connected. It is an extension of Zariski's main theorem to the case when the morphism of varieties need not
Zariski's connectedness theorem
Zariski's_connectedness_theorem
Collection of sets in mathematics that can be defined based on a property of its members
objects forms a proper class (or whose collection of morphisms forms a proper class) is called a large category. The surreal numbers are a proper class of objects
Class_(set_theory)
Transformations induced by a mathematical group
G-maps. The composition of two morphisms is again a morphism. If a morphism f is bijective, then its inverse is also a morphism. In this case f is called an
Group_action
states the following: Let f : X → S {\displaystyle f:X\to S} be a proper morphism of noetherian schemes with a coherent sheaf F {\displaystyle {\mathcal
Theorem_on_formal_functions
Theorem of algebraic geometry and commutative algebra
point under a proper birational morphism is connected. A generalization due to Grothendieck describes the structure of quasi-finite morphisms of schemes
Zariski's_main_theorem
Self-self morphism
object to itself. More generally in category theory, an endomorphism is a morphism from an object in some category to itself. An endomorphism that is also
Endomorphism
Relationship between two functors abstracting many common constructions
every C-morphism f : FY → X, there is a unique D-morphism ΦY, X(f) = g : Y → GX, and for every D-morphism g : Y → GX, there is a unique C-morphism Φ−1Y,
Adjoint_functors
Functor mapping hom objects to an underlying category
observes that every morphism h : A′ → A gives rise to a natural transformation Hom(h, –) : Hom(A, –) → Hom(A′, –) and every morphism f : B → B′ gives rise
Hom_functor
Algebraic stack in mathematics
scheme as elliptic curves have non-trivial automorphisms. There is a proper morphism of M 1 , 1 {\displaystyle {\mathcal {M}}_{1,1}} to the affine line
Moduli stack of elliptic curves
Moduli_stack_of_elliptic_curves
Algebraic variety in a projective space
is a finite morphism. Projections can be used to cut down the dimension in which a projective variety is embedded, up to finite morphisms. Start with
Projective_variety
Formalism in homological algebra
product is left adjoint to internal Hom. Let f : X → Y be a morphism of schemes. The morphism f induces several functors. Specifically, it gives adjoint
Six_operations
a branch of mathematics, given a morphism f: X → Y and a morphism g: Z → Y, a lift or lifting of f to Z is a morphism h: X → Z such that f = g ∘ h (in
Lift_(mathematics)
In mathematics, a mapping between categories
sheaf or pushforward sheaf of F along f. Since a morphism of sheaves φ: F → G on X gives rise to a morphism of sheaves f∗(φ): f∗(F) → f∗(G) on Y in an obvious
Direct_image_functor
Inclusion of one mathematical structure in another, preserving properties of interest
{\displaystyle f} is a morphism f g : C → B {\displaystyle fg:C\rightarrow B} , then g {\displaystyle g} itself is a morphism. A factorization system
Embedding
contained in the following. Let p : X → Y {\displaystyle p:X\to Y} be a proper morphism between algebraic schemes such that Y {\displaystyle Y} is irreducible
Segre_class
Embedding of categories into functor categories
{\mathcal {C}}} ) to the morphism f ∘ − {\displaystyle f\circ -} (composition with f {\displaystyle f} on the left) that sends a morphism g {\displaystyle g}
Yoneda_lemma
{\displaystyle \{X'\to X,Z\to X\}} where X ′ → X {\displaystyle X'\to X} is a proper morphism of finite presentation, Z → X {\displaystyle Z\to X} is a closed immersion
H_topology
In mathematics, invertible homomorphism
In mathematics, an isomorphism is a structure-preserving mapping or morphism between two structures of the same type that can be reversed by an inverse
Isomorphism
perfect and X → Spec ( k ) {\displaystyle X\to {\text{Spec}}(k)} is a proper morphism of schemes with X {\displaystyle X} reduced and connected scheme. Assuming
Fundamental_group_scheme
Generalisation of a sheaf; a fibered category that admits effective descent
{\displaystyle y} by F {\displaystyle F} . This means a morphism with image F {\displaystyle F} such that any morphism g : z → y {\displaystyle g:z\to y} with image
Stack_(mathematics)
Concept in homological algebra
category, often shortened to dg-category or DG category, is a category whose morphism sets are endowed with the additional structure of a differential graded
Differential_graded_category
Moduli scheme of subschemes of a scheme, represents the flat-family-of-subschemes functor
natural morphism to an n-th symmetric product of M. This morphism is birational for M of dimension at most 2. For M of dimension at least 3 the morphism is
Hilbert_scheme
Category-theoretic construction
then we have a unique morphism X → Z {\displaystyle X\rightarrow Z} (since Z {\displaystyle Z} is terminal) and thus a morphism X ⊕ Y → Z ⊕ Y {\displaystyle
Coproduct
Formal semantics for non-classical logic systems
Kripke semantics are called p-morphisms (which is short for pseudo-epimorphism, but the latter term is rarely used). A p-morphism of Kripke frames ⟨ W , R
Kripke_semantics
Sequence of homomorphisms such that each kernel equals the preceding image
morphism t : B → A {\displaystyle t:B\to A} such that t ∘ f {\displaystyle t\circ f} is the identity on A {\displaystyle A} . There exists a morphism
Exact_sequence
Internal groupoid in the category of smooth manifolds
morphism between two Lie groupoids G ⇉ M {\displaystyle G\rightrightarrows M} and H ⇉ N {\displaystyle H\rightrightarrows N} is a groupoid morphism F
Lie_groupoid
Special kind of model structure
which all objects are fibrant, is right proper. For a model category M {\displaystyle {\mathcal {M}}} and a morphism f : X → Y {\displaystyle f\colon X\rightarrow
Proper_model_structure
of maps (or "morphisms"). The key result is: Chevalley's theorem. If f : X → Y {\displaystyle f:X\to Y} is a finitely presented morphism of schemes and
Constructible_set_(topology)
Projective variety that is also an algebraic group
abelian varieties carry the structure of a group. A morphism of abelian varieties is a morphism of the underlying algebraic varieties that preserves
Abelian_variety
sends cartesian morphisms to cartesian morphisms. cartesian morphism 1. Given a functor π: C → D (e.g., a prestack over schemes), a morphism f: x → y in
Glossary_of_category_theory
constructed as a fiber of a morphism; namely, viewing L as the total space of it, the section s is a X-morphism of L: a morphism s : X → L {\displaystyle
Relative effective Cartier divisor
Relative_effective_Cartier_divisor
Concept in algebraic geometry
finite birational morphism from any variety Y to X is an isomorphism.[citation needed] Normal varieties were introduced by Zariski. A morphism of varieties
Normal_scheme
Word consisting of two words
nɒt/ becoming /doʊnt/); however, don't is also an example of a portmanteau morph. A blend also differs from a compound, which fully preserves the stems of
Portmanteau
Ratio of polynomial functions
Q 1 ( x ) . {\displaystyle \textstyle {\frac {P_{1}(x)}{Q_{1}(x)}}.} A proper rational function is a rational function in which the degree of P ( x )
Rational_function
Algebraic Geometry XII: Proper Morphisms, Completions, and the Grothendieck Existence Theorem (PDF). Olsson, Martin C. (2005). "On proper coverings of Artin
Grothendieck existence theorem
Grothendieck_existence_theorem
Category whose objects are sets and whose morphisms are functions
objects are sets. The arrows or morphisms between sets A and B are the functions from A to B, and the composition of morphisms is the composition of functions
Category_of_sets
^{-1}({\mathcal {O}}_{X}^{\times })\to {\mathcal {O}}_{X}^{\times }} . A morphism of (pre-)log structures consists in a homomorphism of sheaves of monoids
Log_structure
American mastering engineer
Darcy Proper is an American mastering engineer based in Auburn, NY. In 2008, she became the first woman engineer to win a Grammy for the Best Surround
Darcy_Proper
Category whose objects are rings and whose morphisms are ring homomorphisms
morphism is a monomorphism. This follows from the fact that the only ideals in a field F are the zero ideal and F itself. One can then view morphisms
Category_of_rings
Model structure on the category of simplicial sets
initial morphism ∅ → ! X {\displaystyle \emptyset \xrightarrow {!} X} is a cofibration, are all simplicial sets. The Joyal model structure is left proper, which
Joyal_model_structure
Partially ordered set in which all subsets have both a supremum and infimum
meets if and only if it is an upper adjoint. As such, each join-preserving morphism determines a unique upper adjoint in the inverse direction that preserves
Complete_lattice
Abstract mathematics relationship
c} and all morphisms to 1 c {\displaystyle 1_{c}} . By contrast, the category C {\displaystyle C} with a single object and a single morphism is not equivalent
Equivalence_of_categories
Concept in mathematics
{\displaystyle N\times _{E}M\neq 0} . In a general category, a morphism f : X → Y is essential if any morphism g : Y → Z is a monomorphism if and only if g ° f is
Essential_extension
Generalization of the concept of category that allows morphisms of multiple arity
{\displaystyle j\in m} , fj is a morphism from ( X i j ) i ∈ n j {\displaystyle (X_{ij})_{i\in n_{j}}} to Yj; and g is a morphism from ( Y j ) j ∈ m {\displaystyle
Multicategory
Mathematical theory in the field of algebraic geometry
reduction theorems state that, given a proper flat morphism of schemes X → S {\displaystyle X\to S} , there exists a morphism S ′ → S {\displaystyle S'\to S}
Semistable_reduction_theorem
Concept from algebraic geometry
the above duality holds for any locally free sheaf. Given a proper finitely presented morphism of schemes f : X → Y {\displaystyle f:X\to Y} , (Kleiman 1980)
Dualizing_sheaf
Special subset of a partially ordered set
P, then F is said to be a proper filter. Authors in set theory and mathematical logic often require all filters to be proper; this article will eschew
Filter_(mathematics)
Conjecture linking two mathematical areas
compact group (for instance a countable discrete group). One can define a morphism μ : R K ∗ Γ ( E Γ _ ) → K ∗ ( C r ∗ ( Γ ) ) , {\displaystyle \mu :RK_{*}^{\Gamma
Baum–Connes_conjecture
Structure-preserving correspondence between node-link graphs
with no homomorphism to any proper subgraph. Equivalently, a core can be defined as a graph that does not retract to any proper subgraph. Every graph G is
Graph_homomorphism
in C, but the morphisms are enhanced by adding a formal inverse for each morphism in W. Under suitable hypotheses on W, the morphisms from an object
Localization_of_a_category
Homological construction
{\displaystyle f_{i+1}\circ d_{X}^{i}=d_{Y}^{i}\circ f_{i}} . Such a morphism induces morphisms on cohomology groups H i ( f ∙ ) : H i ( X ∙ ) → H i ( Y ∙ ) {\displaystyle
Derived_category
Model structure on the category of simplicial sets
initial morphism ∅ → ! X {\displaystyle \emptyset \xrightarrow {!} X} is a cofibration, are all simplicial sets. The Kan–Quillen model structure is proper. This
Kan–Quillen_model_structure
category in which every morphism R : X → Y {\displaystyle R\colon X\to Y} is associated with an anti-involution, i.e. a morphism R ∘ : Y → X {\displaystyle
Allegory_(mathematics)
Algebraic variety defined within an affine space
in the Zariski topology on An × Am , but not in the product topology. A morphism, or regular map, of affine varieties is a function between affine varieties
Affine_variety
Restriction of scalars
extension. Under appropriate hypotheses (e.g., flat, proper, finitely presented), any morphism T → S {\displaystyle T\to S} of algebraic spaces yields
Weil_restriction
PROPER MORPHISM
PROPER MORPHISM
Male
English
English occupational surname transferred to unisex forename use, derived from Middle English pipere, PIPER means "pipe-player."
Boy/Male
Australian, Christian, Danish, Finnish, French, German, Latin
Fortunate
Girl/Female
Latin
Prosper.
Surname or Lastname
English and Irish
English and Irish : occupational name for a maker and seller of woolen cloth, Anglo-Norman French draper (Old French drapier, an agent derivative of drap ‘cloth’). The surname was introduced to Ulster in the 17th century. Draperstown in County Londonderry was named for the London Company of Drapers, which was allocated the land in the early 17th century.
Surname or Lastname
English and Scottish
English and Scottish : occupational name for the gatekeeper of a walled town or city, or the doorkeeper of a great house, castle, or monastery, from Middle English porter ‘doorkeeper’, ‘gatekeeper’ (Old French portier). The office often came with accommodation, lands, and other privileges for the bearer, and in some cases was hereditary, especially in the case of a royal castle. As an American surname, this has absorbed cognates and equivalents in other European languages, for example German Pförtner (see Fortner) and North German Poertner.English : occupational name for a man who carried loads for a living, especially one who used his own muscle power rather than a beast of burden or a wheeled vehicle. This sense is from Old French porteo(u)r (Late Latin portator, from portare ‘to carry or convey’).Dutch : occupational name from Middle Dutch portere ‘doorkeeper’. Compare 1.Dutch : status name for a freeman (burgher) of a seaport, Middle Dutch portere, modern Dutch poorter.Jewish (Ashkenazic) : adoption of the English or Dutch name in place of some Ashkenazic name of similar sound or meaning.
Surname or Lastname
French
French : from a Germanic personal name, Hrodmar, composed of hrÅd ‘renown’, ‘glory’ + mÄr ‘famous’.English : habitational name from Cromer in Norfolk, recorded in the 13th century as Crowemere, from Old English crÄwe ‘crow’ + mere ‘lake’.Variant spelling of German and Jewish Kromer.
Girl/Female
English American
Piper.
Girl/Female
American, Australian, British, English
From the Pepper Plant; Hot Spice
Boy/Male
British, Chinese, English
From the Pepper Plant
Male
Italian
Italian and Spanish form of Latin Prosperus, PROSPERO means "fortunate, successful." Shakespeare used this name in his play "The Tempest."
Surname or Lastname
English
English : occupational name for a maker or seller of rope, from an agent derivative of Old English rÄp ‘rope’. See also Roop.Variant of French Robert.North German (Röper) : occupational name for a town crier, from an agent derivative of Middle Low German rÅpen ‘to call’.
Male
English
English name derived from Latin Prosperus, PROSPER means "fortunate, successful."
Male
English
English occupational surname transferred to forename use, PORTER means "doorkeeper."
Girl/Female
American, Australian, British, Chinese, English
Flute Player; A Young Dove; Piper
Surname or Lastname
English
English : occupational name for a maker and repairer of wooden vessels such as barrels, tubs, buckets, casks, and vats, from Middle English couper, cowper (apparently from Middle Dutch kūper, a derivative of kūp ‘tub’, ‘container’, which was borrowed independently into English as coop). The prevalence of the surname, its cognates, and equivalents bears witness to the fact that this was one of the chief specialist trades in the Middle Ages throughout Europe. In America, the English name has absorbed some cases of like-sounding cognates and words with similar meaning in other European languages, for example Dutch Kuiper.Jewish (Ashkenazic) : Americanized form of Kupfer and Kupper (see Kuper).Dutch : occupational name for a buyer or merchant, Middle Dutch coper.
Boy/Male
English American
Grove dweller. Used as both surname and given name. Famous bearer: American president Grover...
Surname or Lastname
English
English : status name for a reeve, the chief magistrate or bailiff of a district, from Latin praetor.Dutch : occupational name for a warden of meadows or a gamekeeper, from Middle Dutch prater, preter (Latin pratarius, a derivative of pratum ‘meadow’).Dutch and North German : nickname for an excessively talkative person, from Middle Low German praten ‘to talk or prattle’.German : variant of Brater (see Brader 2).
Surname or Lastname
English and North German
English and North German : from Middle English peper, piper, Middle Low German peper ‘pepper’, hence a metonymic occupational name for a spicer; alternatively, it may be a nickname for a small man (as if the size of a peppercorn) or one with a fiery temper, or for a dark-haired person (from the color of a peppercorn) or anecdotal for someone who paid a peppercorn rent.Americanized form of the Ashkenazic Jewish ornamental name Pfeffer, or Fef(f)er, a cognate, from Yiddish fefer ‘pepper’.Irish : variant of Peppard.
Boy/Male
English
Maker of rope.
Male
Norwegian
Norwegian variant form of Scandinavian Frode, FRODER means "wise."
PROPER MORPHISM
PROPER MORPHISM
Boy/Male
Arabic, Australian, Muslim, Pashtun
Small Slave
Boy/Male
Hindu, Indian, Marathi
Refreshing
Girl/Female
French, German
Woman Warrior; Heroine; Bold Battle
Boy/Male
British, English
Lives at the King's Spring
Girl/Female
Hindu
Continues smiling girl
Boy/Male
English
Farm land.
Boy/Male
Sikh
Loving heart
Girl/Female
Hindu, Indian, Sanskrit
Full of Pride; To be Proud of; To be Proud; Pride
Boy/Male
Indian, Tamil
Moon; Raise of Sun
Girl/Female
Bengali, Hindu, Indian, Kannada, Malayalam, Marathi, Tamil, Telugu
Flower; Goddess Lakshmi
PROPER MORPHISM
PROPER MORPHISM
PROPER MORPHISM
PROPER MORPHISM
PROPER MORPHISM
n.
See Grouper.
a.
Befitting one's nature, qualities, etc.; suitable in all respect; appropriate; right; fit; decent; as, water is the proper element for fish; a proper dress.
n.
One who hoops casks or tubs; a cooper.
v. t.
To carry or bring (something) forward, or before one; hence, to bring for consideration, acceptance, judgment, etc.; to offer; to present; to proffer; to address; -- said especially of a request, prayer, petition, claim, charge, etc.
a.
Not proper or peculiar; improper.
n.
One who gropes; one who feels his way in the dark, or searches by feeling.
a.
Pertaining to one of a species, but not common to the whole; not appellative; -- opposed to common; as, a proper name; Dublin is the proper name of a city.
v. t.
To do the work of a cooper upon; as, to cooper a cask or barrel.
n.
Same as Proleg.
v. t.
To gratify inordinately; to indulge to excess; as, to pamper pride; to pamper the imagination.
adv.
Properly; hence, to a great degree; very; as, proper good.
n.
A kind of type, of which there are two species; one, called long primer, intermediate in size between bourgeois and small pica [see Long primer]; the other, called great primer, larger than pica.
adv.
In an appropriate or proper manner; fitly; properly.
n.
Work done by a cooper in making or repairing barrels, casks, etc.; the business of a cooper.
a.
Belonging to the natural or essential constitution; peculiar; not common; particular; as, every animal has his proper instincts and appetites.
n.
Any plant of the genus Capsicum, and its fruit; red pepper; as, the bell pepper.
a.
Not proper; not suitable; not fitted to the circumstances, design, or end; unfit; not becoming; incongruous; inappropriate; indecent; as, an improper medicine; improper thought, behavior, language, dress.
n.
A poor person; especially, one development on private or public charity. Also used adjectively; as, pouper immigrants, pouper labor.
a.
Rightly so called; strictly considered; as, Greece proper; the garden proper.
v. t.
To sprinkle or season with pepper.