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Sequence of homomorphisms such that each kernel equals the preceding image
In mathematics, an exact sequence is a sequence of morphisms between objects (for example, groups, rings, modules, and, more generally, objects of an abelian
Exact_sequence
Type of short exact sequence in mathematics
split exact sequence is a short exact sequence in which the middle term is built out of the two outer terms in the simplest possible way. A short exact sequence
Split_exact_sequence
Branch of mathematics
and cokernels. The most common type of exact sequence is the short exact sequence. This is an exact sequence of the form A ↪ f B ↠ g C {\displaystyle
Homological_algebra
Long exact sequence
field of mathematics known as algebraic topology, the Gysin sequence is a long exact sequence which relates the cohomology classes of the base space, the
Gysin_homomorphism
mathematics, the Puppe sequence is a construction of homotopy theory, so named after Dieter Puppe. It comes in two forms: a long exact sequence, built from the
Puppe_sequence
inflation-restriction exact sequence is an exact sequence occurring in group cohomology and is a special case of the five-term exact sequence arising from the
Inflation-restriction exact sequence
Inflation-restriction_exact_sequence
Finite or infinite ordered list of elements
spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and
Sequence
Functor that preserves short exact sequences
mathematics, particularly homological algebra, an exact functor is a functor that preserves short exact sequences. Exact functors are convenient for algebraic calculations
Exact_functor
Tool in homological algebra
spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and
Spectral_sequence
Tool to classify manifolds within a homotopy type in dim > 4
In the mathematical surgery theory, the surgery exact sequence is the main technical tool to calculate the surgery structure set of a compact manifold
Surgery_exact_sequence
Sequence of terms related to the first step of a spectral sequence
mathematics, five-term exact sequence or exact sequence of low-degree terms is a sequence of terms related to the first step of a spectral sequence. More precisely
Five-term_exact_sequence
Algebraic construct classifying topological spaces
cofibration is the mapping cone, then the resulting exact (or dually, coexact) sequence is given by the Puppe sequence. There are many realizations of spheres as
Homotopy_group
Short exact sequence of sheaves on projective space
In mathematics, the Euler sequence is a particular exact sequence of sheaves on n-dimensional projective space over a ring. It shows that the sheaf of
Euler_sequence
Concept in algebraic topology
< q < n {\displaystyle 0<q<n} hold, an exact sequence exists (also known under the name Serre exact sequence): H m + n − 1 ( F ) → i ∗ H m + n − 1 (
Fibration
Algebraic topology
In mathematics, an exact couple, due to William S. Massey (1952), is a general source of spectral sequences. It is common especially in algebraic topology;
Exact_couple
Concept in algebraic topology
inflation-restriction exact sequence in group cohomology, and in integration in fibers. It also naturally arises in many spectral sequences; see spectral sequence#Edge
Transgression_map
Single DNA sequences obtained from a high-throughput analysis of marker genes
Therefore, ASVs represent a finer distinction between sequences. ASVs are also referred to as exact sequence variants (ESVs), zero-radius OTUs (ZOTUs), sub-OTUs
Amplicon_sequence_variant
mathematics, specifically in category theory, an exact category is a category equipped with short exact sequences. The concept is due to Daniel Quillen and is
Exact_category
Elements taken to zero by a homomorphism
be exact (at B {\displaystyle B} ) if image ψ = ker φ {\displaystyle {\text{image }}\psi =\ker \varphi } . An exact sequence is then a sequence of
Kernel_(algebra)
Group for which a given group is a normal subgroup
extension of Q {\displaystyle Q} by N {\displaystyle N} if there is a short exact sequence 1 → N → ι G → π Q → 1. {\displaystyle 1\to N\;{\overset {\iota }{\to
Group_extension
Tool in homological algebra
An exact sequence (or exact complex) is a chain complex whose homology groups are all zero. This means all closed elements in the complex are exact. A
Chain_complex
Algebraic tool for computing topological spaces' invariants
compute. The sequence relates the (co)homology groups of the space to the (co)homology groups of the subspaces. It is a natural long exact sequence, whose entries
Mayer–Vietoris_sequence
Subject area in mathematics
corresponding to a vector bundle V is denoted [V], then for each short exact sequence of vector bundles: 0 → V ′ → V → V ″ → 0 , {\displaystyle 0\to V'\to
Algebraic_K-theory
Tools for studying groups based on techniques from algebraic topology
extent to which taking invariants doesn't respect exact sequences. This is expressed by a long exact sequence. The collection of all G {\displaystyle G} -modules
Group_cohomology
Mathematical category with finite limits and coequalizers
is said to be an exact sequence if it is both a coequalizer and a kernel pair. The terminology is a generalization of exact sequences in homological algebra:
Regular_category
On a particular long exact sequence in the homology groups of certain chain complexes
algebra, the zig-zag lemma asserts the existence of a particular long exact sequence in the homology groups of certain chain complexes. The result is valid
Zig-zag_lemma
Topics referred to by the same term
In mathematics, exactness may refer to: Exact category Exact functor Landweber exact functor theorem Exact sequence Exactness of measurements Accuracy
Exactness
Spectral sequence
{\displaystyle \Longrightarrow } ' means convergence of spectral sequences. The exact sequence of low degrees reads 0 → R 1 G ( F A ) → R 1 ( G F ) ( A ) →
Grothendieck spectral sequence
Grothendieck_spectral_sequence
About direct sums and exact sequences
holds, the sequence is called a split exact sequence, and the sequence is said to split. In the above short exact sequence, where the sequence splits, it
Splitting_lemma
Homological construction in category theory
various quite different settings that a short exact sequence often gives rise to a "long exact sequence". Derived functors clarify and generalize many
Derived_functor
Generalization of (co)homology using chain complexes
no obvious generalization of cohomological long exact sequences associated to short exact sequences 0 → M ′ → M → M ″ → 0 {\displaystyle 0\to M'\to M\to
Hyperhomology
Theorem in homological algebra
in mathematics, particularly homological algebra, to construct long exact sequences. The snake lemma is valid in every abelian category and is a crucial
Snake_lemma
Abelian group extending a commutative monoid
following short exact sequence of K-vector spaces. 0 → V → T → W → 0 {\displaystyle 0\to V\to T\to W\to 0} Since any short exact sequence of vector spaces
Grothendieck_group
Topic in mathematics
-page. The associated five-term exact sequence to the group cohomology is the usual inflation-restriction exact sequence: 0 → H 1 ( G / N , A N ) → inf
Lyndon–Hochschild–Serre spectral sequence
Lyndon–Hochschild–Serre_spectral_sequence
Exact sequence used to describe the structure of an object
(or left resolution; dually a coresolution or right resolution) is an exact sequence of modules (or, more generally, of objects of an abelian category) that
Resolution_(algebra)
Direct summand of a free module (mathematics)
short exact sequence of modules of the form 0 → A → B → P → 0 {\displaystyle 0\rightarrow A\rightarrow B\rightarrow P\rightarrow 0} is a split exact sequence
Projective_module
In linear algebra, relation between 3 dimensions
language, the theorem can also be phrased as saying that each short exact sequence of vector spaces splits. Explicitly, given that 0 → U → V → T R → 0
Rank–nullity_theorem
Topics referred to by the same term
research Exact colorings, in graph theory Exact couples, a general source of spectral sequences Exact sequences, in homological algebra Exact functor,
Exact
Module components with flexibility in module theory
short exact sequences exact after tensoring, a pure submodule defines a short exact sequence (known as a pure exact sequence) that remains exact after
Pure_submodule
Serial killer in Italy active from 1968 to 1985
connected persons were convicted for involvement in the murders, yet the exact sequence of events, the identity of the main perpetrator and the motive remain
Monster_of_Florence
Generalization of vector bundles
X} has an open neighborhood U {\displaystyle U} in which there is an exact sequence O X ⊕ I | U → O X ⊕ J | U → F | U → 0 {\displaystyle {\mathcal {O}}_{X}^{\oplus
Coherent_sheaf
Techniques in topology used to produce one finite-dimensional manifold from another
surgery exact sequence is the long exact sequence induced by a fibration sequence of spectra. This implies that all the sets involved in the sequence are
Surgery_theory
Characteristic classes of vector bundles
middle term. The same sequence is clearly then exact on the whole projective space and the dual of it is the aforementioned sequence. Let L be a line in
Chern_class
Generalizations of codimension-1 subvarieties of algebraic varieties
{\displaystyle {\mathcal {O}}(D)} or L(D). By the exact sequence above, there is an exact sequence of sheaf cohomology groups: H 0 ( X , M X × ) → H 0
Divisor_(algebraic_geometry)
US Army officer (kidnapped 2008)
inconsistencies exist between different statements, particularly regarding the exact sequence of events and number of participants, which is common in cases relying
Felix_Batista
Unsolved murders of teenage girl and domestic worker
were conflicting media reports about the exact sequence of events, which was somewhat like this: Possible sequence of events according to CBI Joint Director
2008_Noida_double_murder_case
Submodule of fractions in abstract algebra
only if O K {\displaystyle {\mathcal {O}}_{K}} is a UFD. There is an exact sequence 0 → O K ∗ → K ∗ → I K → C K → 0 {\displaystyle 0\to {\mathcal {O}}_{K}^{*}\to
Fractional_ideal
In mathematics, the exponential sheaf sequence is a fundamental short exact sequence of sheaves used in complex geometry. Let M be a complex manifold,
Exponential_sheaf_sequence
0\rightarrow K'\rightarrow P'\rightarrow M\rightarrow 0} are short exact sequences of R {\displaystyle R} -modules and P {\displaystyle P} and P ′ {\displaystyle
Schanuel's_lemma
Category in mathematics
triangles generalize the short exact sequences in an abelian category, as well as fiber sequences and cofiber sequences in topology. Much of homological
Triangulated_category
Tool in algebraic topology
giving a short exact sequence 0 → A → B → C → 0 {\displaystyle 0\to A\to B\to C\to 0} of sheaves on X. Then there is a long exact sequence of abelian groups
Sheaf_cohomology
Algebraic structure used in topology
induced homomorphisms on homology are the same. Exactness: Each pair (X,A) induces a long exact sequence in homology, via the inclusions f: A → X and g:
Cohomology
Algebraic structure in ring theory
with M preserves exact sequences. A module is faithfully flat if taking the tensor product with a sequence produces an exact sequence if and only if the
Flat_module
On polynomial rings over fields
i . {\displaystyle G_{i}\mapsto g_{i}.} In other words, one has an exact sequence 0 → R 1 → L 0 → M → 0. {\displaystyle 0\to R_{1}\to L_{0}\to M\to 0
Hilbert's_syzygy_theorem
Spectral sequence in algebraic topology
the total space X. This spectral sequence can be derived from an exact couple built out of the long exact sequences of the cohomology of the pair ( X
Serre_spectral_sequence
Concept in differential geometry
} hence the Serre spectral sequence can be applied. From general theory of spectral sequences, there is an exact sequence 0 → E 3 0 , 1 → E 2 0 , 1 →
Spin_structure
Linear map over a ring
(f_{i+1})=\operatorname {ker} (f_{i})} . A special case of an exact sequence is a short exact sequence: 0 → A → f B → g C → 0 {\displaystyle 0\to A{\overset {f}{\to
Module_homomorphism
Construction in homological algebra
a short exact sequence 0 → K → L → M → 0 {\displaystyle 0\rightarrow K\rightarrow L\rightarrow M\rightarrow 0} induces a long exact sequence of the form
Ext_functor
Category with direct sums and certain types of kernels and cokernels
concept of exact sequence arises naturally in this setting, and it turns out that exact functors, i.e. the functors preserving exact sequences in various
Abelian_category
Relates the homology of two objects to the homology of their product
_{1}^{R}(H_{i}(X;R),H_{j}(Y;R))\to 0.} Furthermore, these sequences split, but not canonically. The short exact sequences just described can easily be used to compute
Künneth_theorem
Sheaf cohomology on the étale site
Hilbert's theorem 90. Therefore, the long exact sequence of étale cohomology groups gives an exact sequence K → Div ( X ) → H 1 ( G m ) → 1 {\displaystyle
Étale_cohomology
Double cover Lie group of the special orthogonal group
special orthogonal group SO(n) = SO(n, R), such that there exists a short exact sequence of Lie groups (when n ≠ 2) 1 → Z 2 → Spin ( n ) → SO ( n ) → 1.
Spin_group
Whether a manifold which is a homotopy sphere is a sphere
comes down to determining the elements of the Kervaire-Milnor short exact sequence of groups 0 → b P n + 1 → Θ n → π n S / ( I m a g e ( J n ) ) → 0 {\displaystyle
Generalized Poincaré conjecture
Generalized_Poincaré_conjecture
Homology for a pair of topological spaces
subspace A ⊆ X {\displaystyle A\subseteq X} , one may form the short exact sequence 0 → C ∙ ( A ) → C ∙ ( X ) → C ∙ ( X ) / C ∙ ( A ) → 0 , {\displaystyle
Relative_homology
Cohomology with real coefficients computed using differential forms
\xrightarrow {d_{m-1}} \Omega ^{m}\to 0.} This long exact sequence now breaks up into short exact sequences of sheaves 0 → im d k − 1 → ⊂ Ω k → d k im
De_Rham_cohomology
Mathematical representation
of rank n. By the homology long exact sequence of a pair, the Burau representations fit into a short exact sequence 0 → Vr → Vu → D ⊕ Z[t, t−1] → 0,
Burau_representation
Concept in algebraic geometry
short exact sequence of sheaves 0 → A → B → C → 0 {\displaystyle 0\to {\mathcal {A}}\to {\mathcal {B}}\to {\mathcal {C}}\to 0} , there is a long exact sequence
Coherent_sheaf_cohomology
Theorem in algebraic topology
Eilenberg–Steenrod axioms. The Mayer–Vietoris sequence may be derived with a combination of excision theorem and the long-exact sequence. The excision theorem may be used
Excision_theorem
Tool to track locally defined data attached to the open sets of a topological space
U\mapsto F(U)/K(U)} ; in other words, the quotient sheaf fits into an exact sequence of sheaves of abelian groups; 0 → K → F → Q → 0. {\displaystyle 0\to
Sheaf_(mathematics)
Phase of producing a film or television show in which the bulk of shooting takes place
production schedule, production board, and shooting schedule to work out the exact sequence in which the scenes in the script will be shot. Due to a great many
Principal_photography
Establish relationships between homology and cohomology theories
H_{i}(X,\mathbb {Z} )\otimes A} . The theorem states there is a short exact sequence involving the Tor functor 0 → H i ( X , Z ) ⊗ A → μ H i ( X , A ) →
Universal_coefficient_theorem
Lemma in category theory about commutative diagrams
subobject whose homology/cohomology is known, and arrives at a long exact sequence which involves the unknown homology groups of the original object. This
Five_lemma
Construction in category theory
0\rightarrow A_{i}\rightarrow B_{i}\rightarrow C_{i}\rightarrow 0} is a short exact sequence of inverse systems, then 0 → lim ← A i → lim ← B i → lim ← C i
Inverse_limit
Algebra associated to any vector space
0 → U → V → W → 0 {\displaystyle 0\to U\to V\to W\to 0} is a short exact sequence of vector spaces, then 0 → ⋀ 1 ( U ) ∧ ⋀ ( V ) → ⋀ ( V ) → ⋀ ( W ) →
Exterior_algebra
Ideal that maps to zero a subset of a module
( M ) {\displaystyle \operatorname {Ann} _{R}(M)} . Given a short exact sequence of modules, 0 → M ′ → M → M ″ → 0 , {\displaystyle 0\to M'\to M\to M''\to
Annihilator_(ring_theory)
Construct in algebraic geometry
exact sequence related to Kähler differentials is the conormal exact sequence. If f is a closed immersion with ideal sheaf I, then there is an exact sequence
Cotangent_complex
Branch of mathematics
[{\mathcal {E}}]=[{\mathcal {E}}']+[{\mathcal {E}}'']} if there is a short exact sequence 0 → E ′ → E → E ″ → 0. {\displaystyle 0\to {\mathcal {E}}'\to {\mathcal
K-theory
Concept in algebraic topology
axioms that require a boundary morphism that turns short exact sequences into long exact sequences. In the case of singular homology, the homology functor
Singular_homology
Tool in mathematical dimension theory
\;A\;\rightarrow \;B\;\rightarrow \;C\;\rightarrow \;0} is a short exact sequence of graded or filtered modules, then we have H S B = H S A + H S C {\displaystyle
Hilbert series and Hilbert polynomial
Hilbert_series_and_Hilbert_polynomial
Operation in group theory
identity on H and whose kernel is N. In other words, there is a split exact sequence 1 → N → G → H → 1 {\displaystyle 1\to N\to G\to H\to 1} of groups (which
Semidirect_product
How spheres of various dimensions can wrap around each other
corresponds to the vanishing of π1(S3). Thus the long exact sequence breaks into short exact sequences, 0 → π i ( S 3 ) → π i ( S 2 ) → π i − 1 ( S 1 ) →
Homotopy_groups_of_spheres
Homology theory for locally compact spaces
sheaf cohomology with compact support. As a result, there is a short exact sequence analogous to the universal coefficient theorem: 0 → Ext Z 1 ( H c i
Borel–Moore_homology
Construction in homological algebra
([x])=t[x]} . The above exact sequence can be used to prove the following. Theorem— Let R be a ring and M a module over it. If a sequence x 1 , x 2 , ⋯ , x
Koszul_complex
Sheaf theory concept
applying the sheaf cohomology long exact sequence to each, the cohomology long exact sequence decomposes into exact sequences 0 → Z k ( X ) → A k ( X ) → Z
Godement_resolution
American song about Jim Crow
ISBN 978-0-19-514690-5. Retrieved 7 March 2024.[permanent dead link] This exact sequence of verses appeared in dialect version on the Halo LP record Songs of
Jump_Jim_Crow
Group of mathematical theorems
which complete the short exact sequence running from the lower left to the upper right of the diagram. The use of the exact sequence convention saves us from
Isomorphism_theorems
Search using the full text of documents
recall significantly. Phrase search: Matches documents containing an exact sequence of words, such as "Wikipedia, the free encyclopedia." Concept search:
Full-text_search
Algebraic structure associated with a topological space
exact sequence 0 → A → B → C → 0 {\displaystyle 0\rightarrow A\rightarrow B\rightarrow C\rightarrow 0} of chain complexes gives rise to a long exact sequence
Homology_(mathematics)
EHP long exact sequence of Whitehead (1953); the name "EHP" comes from the fact that George W. Whitehead named 3 of the maps of his sequence "E" (the
EHP_spectral_sequence
Pick-up sticks game
not added (traditional); is added to the player's score. Scoring: the exact sequence of Kuli, Samurai, Bonzen and Mandarin may double the points of a turn;
Mikado_(game)
1946 sectarian violence in British India
including their short-term consequences, controversy remains regarding the exact sequence of events, the various actors' responsibility and the long-term political
Direct_Action_Day
Differential form in commutative algebra
homomorphisms R → S → T {\displaystyle R\to S\to T} , there is a short exact sequence of T-modules Ω S / R ⊗ S T → Ω T / R → Ω T / S → 0. {\displaystyle \Omega
Kähler_differential
In algebra, integer associated to a module
{\displaystyle 0\rightarrow L\rightarrow M\rightarrow N\rightarrow 0} is a short exact sequence of R {\displaystyle R} -modules. Then M has finite length if and only
Length_of_a_module
Automatic repeat-request (ARQ) protocol in data transmission and error detection
keeps track of the sequence number of the next frame it expects to receive. It will discard any frame that does not have the exact sequence number it expects
Go-Back-N_ARQ
torsion-free abelian groups and p a prime number. Then we have the exact sequence: 0 ⟶ C ⟶ p C ⟶ mod p C ⊗ Z / p ⟶ 0. {\displaystyle 0\longrightarrow
Bockstein_spectral_sequence
Concept in mathematics
The exact statement is as follows. Let S {\displaystyle S} be a compact surface and x ∈ S {\displaystyle x\in S} . There is an exact sequence 1 → π
Mapping class group of a surface
Mapping_class_group_of_a_surface
Theorem in algebraic geometry
and is surjective for k = n − 1 {\displaystyle k=n-1} . Using a long exact sequence, one can show that each of these statements is equivalent to a vanishing
Lefschetz_hyperplane_theorem
Algebraic structure
the early hints that such structures should exist comes from the long exact sequence ⋯ → H i − 1 ( Y ) → H c i ( U ) → H i ( X ) → … {\displaystyle \dots
Mixed_Hodge_structure
Full-body garments worn to control contamination in cleanrooms
several barrels) is a complicated process which must be performed in an exact sequence. Often a health physicist is present in the work area to observe good
Cleanroom_suit
Concept in ring theory
extensions E 2 / E 1 / F {\displaystyle E_{2}/E_{1}/F} there is a short exact sequence of Galois groups 0 → Gal ( E 2 / E 1 ) → Gal ( E 2 / F ) → Gal ( E 1
Azumaya_algebra
EXACT SEQUENCE
EXACT SEQUENCE
Surname or Lastname
English
English : nickname from Middle English child ‘child’, ‘infant’ (Old English cild), in various possible applications. The word is found in Old English as a byname, and in Middle English as a widely used affectionate term of address. It was also used as a term of status for a young man of noble birth, although the exact meaning is not clear; in the 13th and 14th centuries it was a technical term used of a young noble awaiting elevation to the knighthood. In other cases it may have been applied as a byname to a youth considerably younger than his brothers or to one who was a minor on the death of his father.English : possibly a topographic name from Old English cielde ‘spring (water)’, a rare word derived from c(e)ald ‘cold’.
Surname or Lastname
English
English : topographic name for someone who lived by a boundary stone or a prominent outcrop of rock, from Middle English hÅn ‘stone’, ‘rock’. This is the same word as modern English hone ‘whetstone’, and the surname may also be a metonymic occupational name for someone who used a whetstone to sharpen swords, daggers, and knives.Dutch and North German (Höne) : from the Germanic personal name Huno, a short form of the various compound names with the first element hÅ«n. Compare, for example, Humphrey. The exact meaning of this element is disputed, but it may be cognate with Old Norse húnn ‘bear cub’.
Boy/Male
Hindu, Indian
Exact; Alert
Boy/Male
African, Arabic, Australian, Muslim, Swahili
Victorious; Winner; To Win; The Exact Beginning Time of Raining is Called Fathi as Well; Conqueror; Warrior
Surname or Lastname
English
English : from a medieval male personal name (from Latin Hilarius, a derivative of hilaris ‘cheerful’, ‘glad’, from Greek hilaros ‘propitious’, ‘joyful’). The Latin name was chosen by many early Christians to express their joy and hope of salvation, and was borne by several saints, including a 4th-century bishop of Poitiers noted for his vigorous resistance to the Arian heresy, and a 5th-century bishop of Arles. Largely due to veneration of the first of these, the name became popular in France in the forms Hilari and Hilaire, and was brought to England by the Norman conquerors.English : from the much rarer female personal name Eulalie (from Latin Eulalia, from Greek eulalos ‘eloquent’, literally well-speaking, chosen by early Christians as a reference to the gift of tongues), likewise introduced into England by the Normans. A St. Eulalia was crucified at Barcelona in the reign of the Emperor Diocletian and became the patron of that city. In England the name underwent dissimilation of the sequence -l-l- to -l-r- and the unfamiliar initial vowel was also mutilated, so that eventually the name was considered as no more than a feminine form of Hilary (of which the initial aspirate was in any case variable).
Boy/Male
Tamil
Avirbhav | அவிரà¯à®ªà®¾à®µ
The exact meaning of this name would be evolution also can mean progress
Avirbhav | அவிரà¯à®ªà®¾à®µ
Girl/Female
Tamil
Anuloma | அநà¯à®²à¯‹à®®à®¾
Sequence
Anuloma | அநà¯à®²à¯‹à®®à®¾
Boy/Male
Irish
The Irish version of James. Many well-known Irishmen have been called Seamus including the 1995 Nobel poet laureate Seamus Heaney. The Nobel prize in Literature was awarded for his “â€works of lyrical beauty and ethical depth, which exalt everyday miracles and the living past.â€â€
Boy/Male
Hebrew
May Jehovah exalt. God prepares.
Male
English
Scottish surname transferred to forename use, possibly BRUCE means "woods; thicket." It was originally a Norman French baronial name but the exact location from which it was derived has not been identified and the number of possibilities are numerous. In use by the English.
Male
Serbian
(Зубин) Serbian form of Hebrew Zebuwluwn, ZUBIN means "to exalt, to honor." Compare with other forms of Zubin.
Boy/Male
Indian, Punjabi, Sikh
Exact Love
Boy/Male
Irish
The Irish version of James. Many well-known Irishmen have been called Seamus including the 1995 Nobel poet laureate Seamus Heaney. The Nobel prize in Literature was awarded for his “â€works of lyrical beauty and ethical depth, which exalt everyday miracles and the living past.â€â€
Boy/Male
Hebrew American English Greek
May Jehovah exalt. Exalted of the Lord. Jeremiah was a 7th century prophet and the author of...
Surname or Lastname
English
English : habitational name from any of the numerous places throughout England named from Middle English stoke. The exact sense in individual cases is not clear; it seems to have meant originally merely ‘place’, and to have been used mainly for an outlying hamlet or dependent settlement.
Boy/Male
Hindu
The exact meaning of this name would be evolution also can mean progress
Surname or Lastname
English
English : topographic name for someone who lived by a boundary (see Mark 2). It is notable that early examples of the surname tend to occur near borders, for example on the Kent-Sussex boundary.English : possibly an occupational name from an agent derivative of Middle English mark(en) ‘to put a mark on’, although it is not clear what the exact nature of the work of such a ‘marker’ would be.English : relatively late development of Mercer. There is one family in Clitheroe, Lancashire, who spelled their name Mercer or Marcer in the 16th century, but Marker in the 17th.Jewish (Ashkenazic) : occupational name from Yiddish marker ‘servant’.German : status name for someone who lived on an area of land that was marked off from the village land or woodland, Middle High German merkære.Danish : from a short form of the Germanic personal name Markward.
Surname or Lastname
English
English : from the Middle English personal name Hick + Middle English maugh, mough ‘relative’ (from Old Norse mágr or Old English magu). The exact nature of the relationship is not clear; the Middle English word meant ‘relative by marriage’, but was also used occasionally of a female blood relation.
Boy/Male
Australian, Christian, Danish, Dutch, French, German, Hebrew, Netherlands, Polish, Swedish, Swiss
May Jehovah Exalt; God Prepares; God will Judge; God will Establish; Raised by God
Boy/Male
American, Australian, Chinese, Hebrew, Jewish
Exalt; Praised; Son of Jacob and Leah
EXACT SEQUENCE
EXACT SEQUENCE
Girl/Female
Indian
Return of Love
Boy/Male
Bengali, Hindu, Indian
Diamond
Female
English
Feminine form of English Nolan, NOLA means "little champion" or "little chariot fighter."
Girl/Female
Hindu
Bird of queen
Boy/Male
Indian, Sanskrit
Mentally Agile
Boy/Male
Hindu, Indian
Upset
Boy/Male
Indian, Parsi
Treasure Master
Boy/Male
Tamil
Hritesh | ஹà¯à®°à¯€à®¤à¯‡à®·
Boy/Male
French Latin
Youthful.
Surname or Lastname
English
English : variant of Mills. Compare Milner.
EXACT SEQUENCE
EXACT SEQUENCE
EXACT SEQUENCE
EXACT SEQUENCE
EXACT SEQUENCE
a.
Exactly representing; exact.
a.
Habitually careful to agree with a standard, a rule, or a promise; accurate; methodical; punctual; as, a man exact in observing an appointment; in my doings I was exact.
a.
Standard; original; exact; typical.
n.
Want of exact correspondence.
superl.
Scrutinizing in detail; close; accurate; exact.
v. t.
To elevate in rank, dignity, power, wealth, character, or the like; to dignify; to promote; as, to exalt a prince to the throne, a citizen to the presidency.
v. i.
To practice exaction.
a.
Scrupulously faithful or exact; strict.
p. pr. & vb. n.
of Exact
n.
The exact opposite.
a.
Precisely agreeing with a standard, a fact, or the truth; perfectly conforming; neither exceeding nor falling short in any respect; true; correct; precise; as, the clock keeps exact time; he paid the exact debt; an exact copy of a letter; exact accounts.
imp. & p. p.
of Exact
a.
Excessively nice or exact.
a.
Square; even; balanced; equal; exact.
a.
Precisely or definitely conceived or stated; strict.
v. t.
To render pure or refined; to intensify or concentrate; as, to exalt the juices of bodies.
a.
Uncommonly nice and exact; precise; particular.
a.
To demand or require authoritatively or peremptorily, as a right; to enforce the payment of, or a yielding of; to compel to yield or to furnish; hence, to wrest, as a fee or reward when none is due; -- followed by from or of before the one subjected to exaction; as, to exact tribute, fees, obedience, etc., from or of some one.
a.
Not exact; inexact.
a.
Nice; exact; matched; fitting; precise.