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CYCLIC MODULE

  • Cyclic module
  • In mathematics, more specifically in ring theory, a cyclic module or monogenous module is a module over a ring that is generated by one element. The concept

    Cyclic module

    Cyclic_module

  • Module (mathematics)
  • Generalization of vector spaces from fields to rings

    coefficients from the ring R. Cyclic A module is called a cyclic module if it is generated by one element. Free A free R-module is a module that has a basis, or

    Module (mathematics)

    Module_(mathematics)

  • Cyclic group
  • Mathematical group that can be generated as the set of powers of a single element

    In abstract algebra, a cyclic group or monogenous group is a group, denoted Cn (also frequently Z {\displaystyle \mathbb {Z} } n or Zn, not to be confused

    Cyclic group

    Cyclic group

    Cyclic_group

  • Structure theorem for finitely generated modules over a principal ideal domain
  • Statement in abstract algebra

    (d_{2})\supseteq \cdots \supseteq (d_{n})} such that M is isomorphic to the sum of cyclic modules: M ≅ ⨁ i R / ( d i ) = R / ( d 1 ) ⊕ R / ( d 2 ) ⊕ ⋯ ⊕ R / ( d n )

    Structure theorem for finitely generated modules over a principal ideal domain

    Structure_theorem_for_finitely_generated_modules_over_a_principal_ideal_domain

  • Cyclic (mathematics)
  • Index of articles associated with the same name

    geometry Cyclic module, a module generated by a single element Cyclic notation, a way of writing permutations Cyclic number, a number such that cyclic permutations

    Cyclic (mathematics)

    Cyclic_(mathematics)

  • Finitely generated module
  • In algebra, module with a finite generating set

    the module M is called a Noetherian module. If a module is generated by one element, it is called a cyclic module. Let R be an integral domain with K

    Finitely generated module

    Finitely_generated_module

  • Simple module
  • Type of module over a ring

    and only if every cyclic submodule generated by a non-zero element of M equals M. Simple modules form building blocks for the modules of finite length

    Simple module

    Simple_module

  • Frobenius normal form
  • Canonical form of matrices over a field

    forbidden to exclude trivial cyclic subspaces). The resulting list of polynomials are called the invariant factors of (the K[X]-module defined by) the matrix

    Frobenius normal form

    Frobenius_normal_form

  • Glossary of module theory
  • cardinality is at most countable. cyclic A module is called a cyclic module if it is generated by one element. D A D-module is a module over a ring of differential

    Glossary of module theory

    Glossary_of_module_theory

  • Ring (mathematics)
  • Algebraic structure with addition and multiplication

    we make V a k[t]-module. The structure theorem then says V is a direct sum of cyclic modules, each of which is isomorphic to the module of the form k [

    Ring (mathematics)

    Ring_(mathematics)

  • Principal ideal domain
  • Algebraic structure

    finitely generated R-module, then M {\displaystyle M} is a direct sum of cyclic modules, i.e., modules with one generator. The cyclic modules are isomorphic

    Principal ideal domain

    Principal_ideal_domain

  • Injective module
  • Mathematical object in abstract algebra

    abstract algebra known as module theory, an injective module is a module Q that shares certain desirable properties with the Z-module Q of all rational numbers

    Injective module

    Injective_module

  • Monogenous
  • Topics referred to by the same term

    refer to: A synonym for cyclic in monogenous group, a synonym for cyclic group monogenous module, a synonym for cyclic module Monogenic (disambiguation)

    Monogenous

    Monogenous

  • Circular dependency
  • Problematic interdependence of software modules

    software engineering, a circular dependency (or cyclic dependency) is a relation between two or more modules which either directly or indirectly depend on

    Circular dependency

    Circular_dependency

  • Brown–Gitler spectrum
  • the Brown–Gitler spectrum is a spectrum whose cohomology is a certain cyclic module over the Steenrod algebra. Brown–Gitler spectra are defined by the isomorphism:

    Brown–Gitler spectrum

    Brown–Gitler_spectrum

  • Cycle decomposition
  • Topics referred to by the same term

    algebra, cyclic decomposition refers to writing a finitely generated module over a principal ideal domain as the direct sum of cyclic modules and one free

    Cycle decomposition

    Cycle_decomposition

  • Abelian group
  • Commutative group (mathematics)

    groups are exactly the cyclic groups of prime order. The concepts of abelian group and Z {\displaystyle \mathbb {Z} } -module agree. More specifically

    Abelian group

    Abelian group

    Abelian_group

  • Regular representation
  • Representation theory of groups

    representation can fail to be irreducible without splitting as a direct sum. For a cyclic group C generated by g of order n, the matrix form of an element of K[C]

    Regular representation

    Regular_representation

  • Principal indecomposable module
  • cyclic module. Similarly over a semiperfect ring, every indecomposable projective module is a PIM, and every finitely generated projective module is

    Principal indecomposable module

    Principal_indecomposable_module

  • Modular programming
  • Organizing code into modules

    well-defined interfaces. Often modules form a directed acyclic graph (DAG); in this case a cyclic dependency between modules is seen as indicating that these

    Modular programming

    Modular_programming

  • Fock space
  • Multi particle state space

    Fock space. In representation theory, Fock spaces can be described as cyclic modules generated by a distinguished vector, the vacuum. Annihilation operators

    Fock space

    Fock_space

  • Spectrum of a ring
  • Set of a ring's prime ideals

    equivalently a module R / I , {\displaystyle R/I,} is a cyclic representation of R (cyclic meaning generated by 1 element as an R-module; this generalizes

    Spectrum of a ring

    Spectrum_of_a_ring

  • Linear span
  • In linear algebra, generated subspace

    to modules. Given an R-module A and a collection of elements a1, ..., an of A, the submodule of A spanned by a1, ..., an is the sum of cyclic modules R

    Linear span

    Linear span

    Linear_span

  • Artinian module
  • Module which satisfies the descending chain condition on submodules

    is a faithful Noetherian module over A then A is Noetherian as well. Over a commutative ring, every cyclic Artinian module is also Noetherian, but over

    Artinian module

    Artinian_module

  • Bockstein spectral sequence
  • H_{*}(C)} is finitely generated; in particular, only finitely many cyclic modules of the form Z / p s {\displaystyle \mathbb {Z} /p^{s}} can appear as

    Bockstein spectral sequence

    Bockstein_spectral_sequence

  • Indecomposable module
  • finitely-generated R-module is a direct sum of these. Note that this is simple if and only if n = 1 (or p = 0); for example, the cyclic group of order 4,

    Indecomposable module

    Indecomposable_module

  • Mahler measure
  • Measure of polynomial height

    _{N})} , is given by a Mahler measure (or is infinite). In the case of a cyclic module M = R / ⟨ F ⟩ {\displaystyle M=R/\langle F\rangle } for a non-zero polynomial

    Mahler measure

    Mahler_measure

  • Composition series
  • Decomposition of an algebraic structure

    structure, such as a group or a module, into simple pieces. The need for considering composition series in the context of modules arises from the fact that

    Composition series

    Composition_series

  • Socle (mathematics)
  • Index of articles associated with the same name

    direct product of minimal normal subgroups. As an example, consider the cyclic group Z12 with generator u, which has two minimal normal subgroups, one

    Socle (mathematics)

    Socle_(mathematics)

  • Barbara L. Osofsky
  • American mathematician

    her characterization of semisimple rings in terms of properties of cyclic modules. Osofsky also established a logical equivalence between the continuum

    Barbara L. Osofsky

    Barbara_L._Osofsky

  • Dependency inversion principle
  • Software programming object-oriented design methodology

    modules to low-level, dependency modules are reversed, thus rendering high-level modules independent of the low-level module implementation details. The principle

    Dependency inversion principle

    Dependency_inversion_principle

  • Poincaré–Birkhoff–Witt theorem
  • Explicitly describes the universal enveloping algebra of a Lie algebra

    such as where (1) L is a flat K-module, (2) L is torsion-free as an abelian group, (3) L is a direct sum of cyclic modules (or all its localizations at prime

    Poincaré–Birkhoff–Witt theorem

    Poincaré–Birkhoff–Witt_theorem

  • Serial module
  • Warfield: it states that every finitely presented module over a serial ring is a direct sum of cyclic uniserial submodules (and hence is serial). If additionally

    Serial module

    Serial_module

  • Nonribosomal peptide
  • Secondary metabolides

    can synthesize only one type of peptide. Nonribosomal peptides often have cyclic and/or branched structures, can contain non-proteinogenic amino acids including

    Nonribosomal peptide

    Nonribosomal_peptide

  • Cereulide
  • Chemical compound

    leading to increased afferent vagus nerve stimulation. Cereulide is a cyclic dodecadepsipeptide resembling valinomycin; it contains three repeats of

    Cereulide

    Cereulide

    Cereulide

  • Modular representation theory
  • Studies linear representations of finite groups over fields of positive characteristic

    defect group is when the latter is cyclic. Then there are only finitely many isomorphism types of indecomposable modules in the block, and the structure

    Modular representation theory

    Modular_representation_theory

  • Tensor product of modules
  • Operation that pairs a left and a right R-module into an abelian group

    of modules is a construction that allows arguments about bilinear maps (e.g. multiplication) to be carried out in terms of linear maps. The module construction

    Tensor product of modules

    Tensor_product_of_modules

  • Noncommutative geometry
  • Branch of mathematics

    points by other structures, such as representations, modules, traces, states, K-theory classes, cyclic cocycles or categories. This shift is one reason that

    Noncommutative geometry

    Noncommutative_geometry

  • Injective hull
  • Notion in abstract algebra

    Example 3.35). The injective hull of a cyclic p {\displaystyle p} -group (as Z {\displaystyle \mathbb {Z} } -module) is a Prüfer group (Lam 1999, Example

    Injective hull

    Injective_hull

  • Change of rings
  • Operation in algebra

    three ways to change the coefficient ring of a module; namely, for a right R-module M and a right S-module N, one can form f ∗ M = M ⊗ R S {\displaystyle

    Change of rings

    Change_of_rings

  • Herbrand quotient
  • groups of a cyclic group. It was invented by Jacques Herbrand. It has an important application in class field theory. If G is a finite cyclic group acting

    Herbrand quotient

    Herbrand_quotient

  • Samuel Gitler Hammer
  • Mexican mathematician (1933-2014)

    ; Gitler, Samuel (1973). "A spectrum whose cohomology is a certain cyclic module over the Steenrod algebra". Topology. 12 (3): 283–295. doi:10

    Samuel Gitler Hammer

    Samuel Gitler Hammer

    Samuel_Gitler_Hammer

  • Elementary abelian group
  • Commutative group in which all nonzero elements have the same order

    non-negative integer (sometimes called the group's rank). Here, Z/pZ denotes the cyclic group of order p (or equivalently the integers mod p), and the superscript

    Elementary abelian group

    Elementary abelian group

    Elementary_abelian_group

  • Edgar H. Brown
  • American mathematician (1926–2021)

    ; Gitler, Samuel (1973). "A spectrum whose cohomology is a certain cyclic module over the Steenrod algebra". Topology. 12 (3): 283–295. doi:10

    Edgar H. Brown

    Edgar_H._Brown

  • Irvin Cohen
  • American mathematician (1917–1955)

    I.S.; Kaplansky, Irving (1951). "Rings for which every module is a direct sum of cyclic modules". Mathematische Zeitschrift. 54 (1): 97–101. doi:10.1007/BF01179851

    Irvin Cohen

    Irvin_Cohen

  • Length of a module
  • In algebra, integer associated to a module

    theory. The zero module is the only one with length 0. Modules with length 1 are precisely the simple modules. The length of the cyclic group Z / n Z {\displaystyle

    Length of a module

    Length_of_a_module

  • List of abstract algebra topics
  • Branch of mathematics that studies algebraic structures

    theory) Simple module, Semisimple module Indecomposable module Artinian module, Noetherian module Homological types: Projective module Projective cover

    List of abstract algebra topics

    List_of_abstract_algebra_topics

  • Short integer solution problem
  • Computational problem used in cryptography

    x_{n-1})} Micciancio introduced cyclic lattices in his work in generalizing the compact knapsack problem to arbitrary rings. A cyclic lattice is a lattice that

    Short integer solution problem

    Short_integer_solution_problem

  • Cyclomatic complexity
  • Measure of the structural complexity of a software program

    command. Cyclomatic complexity may also be applied to individual functions, modules, methods, or classes within a program. One testing strategy, called basis

    Cyclomatic complexity

    Cyclomatic_complexity

  • Prüfer group
  • Mathematical term in group theory

    isomorphic to a finite cyclic p-group or to a Prüfer group. The Prüfer p-group is the unique infinite p-group that is locally cyclic (every finite set of

    Prüfer group

    Prüfer group

    Prüfer_group

  • Integer
  • Number in {..., –2, –1, 0, 1, 2, ...}

    \mathbb {Z} } ⁠ under addition is the only infinite cyclic group—in the sense that any infinite cyclic group is isomorphic to ⁠ Z {\displaystyle \mathbb

    Integer

    Integer

  • Neighbourhood (graph theory)
  • Subgraph induced by all nodes linked to a given node of a graph

    (k)-(ultra)-homogeneous graph is locally (k)-(ultra)-homogeneous. A graph is locally cyclic if every neighbourhood is a cycle. For instance, the octahedron is the unique

    Neighbourhood (graph theory)

    Neighbourhood (graph theory)

    Neighbourhood_(graph_theory)

  • Alexander polynomial
  • Knot invariant

    his polynomial. Let K be a knot in the 3-sphere. Let X be the infinite cyclic cover of the knot complement of K. This covering can be obtained by cutting

    Alexander polynomial

    Alexander_polynomial

  • Limonene
  • Terpene hydrocarbon

    (/ˈlɪmənˌiːn/) is a colorless liquid aliphatic hydrocarbon classified as a cyclic monoterpene, and is the major component in the fragrance and essential oil

    Limonene

    Limonene

    Limonene

  • Heckler & Koch G95
  • German assault rifle

    NATO Action Gas-operated short-stroke piston, rotating bolt Rate of fire Cyclic rate: 700–900 rounds/min Muzzle velocity 882 m/s (2,890 ft/s) Effective firing range

    Heckler & Koch G95

    Heckler & Koch G95

    Heckler_&_Koch_G95

  • Profinet
  • Computer network protocol

    as with CC-C. In contrast to CC-A and CC-B, the complete communication (cyclic and acyclic) between controller and device takes place on Ethernet layer

    Profinet

    Profinet

    Profinet

  • Monstrous moonshine
  • Monster and modular connection

    known to be underlain by a vertex operator algebra called the moonshine module (or monster vertex algebra) constructed by Igor Frenkel, James Lepowsky

    Monstrous moonshine

    Monstrous moonshine

    Monstrous_moonshine

  • Kernel (algebra)
  • Elements taken to zero by a homomorphism

    considered a particular kind of module kernel when the underlying ring is the integers. Let G {\displaystyle G} be the cyclic group on 6 elements { 0 , 1

    Kernel (algebra)

    Kernel (algebra)

    Kernel_(algebra)

  • Class formation
  • local class field theory: The module A is the group of non-zero complex numbers, and G is either trivial or is the cyclic group of order 2 generated by

    Class formation

    Class_formation

  • Novikov ring
  • Mathematical construct

    is denoted by b p ( ξ ) {\displaystyle b_{p}(\xi )} . The number of cyclic modules in the torsion part is denoted by q p ( ξ ) {\displaystyle q_{p}(\xi

    Novikov ring

    Novikov_ring

  • Boxer (armoured fighting vehicle)
  • Multinational wheeled armoured fighting vehicle

    drive module and interchangeable mission modules which allow several configurations to meet different operational requirements. The drive module has been

    Boxer (armoured fighting vehicle)

    Boxer (armoured fighting vehicle)

    Boxer_(armoured_fighting_vehicle)

  • Pure subgroup
  • case of the integers and abelian groups a pure projective module amounts to a direct sum of cyclic groups. Divisible group Fuchs, L (1970), Infinite Abelian

    Pure subgroup

    Pure_subgroup

  • NearLink
  • Wireless communications protocol

    positioning applications. NearLink employs the Cyclic Prefix-Orthogonal Frequency Division Multiplexing (Cyclic Prefix-OFDM) waveform to address latency issues

    NearLink

    NearLink

  • Serialization
  • Conversion process for computer data

    functions can preserve sharing and handle cyclic data, which can be configured by a flag. Several Perl modules available from CPAN provide serialization

    Serialization

    Serialization

    Serialization

  • Group (mathematics)
  • Set with associative invertible operation

    multiplicative group of a field is necessarily cyclic. See Lang 2002, Theorem IV.1.9. The notions of torsion of a module and simple algebras are other instances

    Group (mathematics)

    Group (mathematics)

    Group_(mathematics)

  • Crystal twinning
  • Phenomenon in crystallization

    is often caused by accidents during growth. In the tetragonal system, cyclical contact twins are the most commonly observed type of twin, such as in rutile

    Crystal twinning

    Crystal twinning

    Crystal_twinning

  • XM214 Microgun
  • American prototype 5.56 mm rotary-barreled machine gun

    telescope. The Six-Pak consisted of the XM214, the power module, and the ammunition module consisted of two 500-round, factory packed, and disposable

    XM214 Microgun

    XM214 Microgun

    XM214_Microgun

  • Chevalley–Shephard–Todd theorem
  • V is a subgroup of the multiplicative group of the field K, and hence a cyclic group. It follows that G consists of roots of unity of order dividing n

    Chevalley–Shephard–Todd theorem

    Chevalley–Shephard–Todd_theorem

  • LoRa
  • Wireless communication technology

    chirp spread spectrum (CSS) modulation. Each symbol is represented by a cyclic shifted chirp over the bandwidth centered around the base frequency. The

    LoRa

    LoRa

    LoRa

  • Companion matrix
  • Square matrix constructed from a monic polynomial

    A:F^{n}\to F^{n}} makes F n {\displaystyle F^{n}} a cyclic F [ A ] {\displaystyle F[A]} -module, having a basis of the form { v , A v , … , A n − 1 v

    Companion matrix

    Companion_matrix

  • Cohomology of algebras
  • Topics referred to by the same term

    cohomology of a bimodule over a Banach algebra Cyclic homology of an associative algebra Group cohomology of a module over a group ring or a representation of

    Cohomology of algebras

    Cohomology_of_algebras

  • Homology (mathematics)
  • Algebraic structure associated with a topological space

    to be modules over a coefficient ring R {\displaystyle R} and taking the boundary maps d n {\displaystyle d_{n}} to be R {\displaystyle R} -module homomorphisms

    Homology (mathematics)

    Homology_(mathematics)

  • Finitely generated group
  • Group type in algebra

    single element is called cyclic. Every infinite cyclic group is isomorphic to the additive group of the integers Z. A locally cyclic group is a group in which

    Finitely generated group

    Finitely generated group

    Finitely_generated_group

  • Group cohomology
  • Tools for studying groups based on techniques from algebraic topology

    actions of a group G in an associated G-module M to elucidate the properties of the group. By treating the G-module as a kind of topological space with elements

    Group cohomology

    Group_cohomology

  • Big Crunch
  • Hypothetical scenario for the ultimate fate of the universe

    bang. This could potentially repeat forever in a phenomenon known as a cyclic universe. Richard Bentley, a churchman and scholar, sent a letter to Isaac

    Big Crunch

    Big Crunch

    Big_Crunch

  • Gramicidin S
  • Chemical compound

    II (GrsB), to give a product as a cyclic decapeptide. Within the biosynthetic pathway, there are total of five modules that specifically recognize, activate

    Gramicidin S

    Gramicidin S

    Gramicidin_S

  • Triple product rule
  • Relation between relative derivatives of three variables

    The triple product rule, known variously as the cyclic chain rule, cyclic relation, cyclical rule, Euler's chain rule, or the reciprocity theorem, is a

    Triple product rule

    Triple_product_rule

  • Group ring
  • Set of finitely supported functions from a group to a ring

    then the module structure of the group ring R G {\displaystyle RG} is in fact a vector space over R {\displaystyle R} . 1. Let G = C3, the cyclic group of

    Group ring

    Group_ring

  • Free product
  • Operation that combines groups

    that disjoint union plays in set theory, or that the direct sum plays in module theory. Even if the groups are commutative, their free product is not, unless

    Free product

    Free product

    Free_product

  • Finite group
  • Mathematical group based upon a finite number of elements

    structure-preserving transformations. Important examples of finite groups include cyclic groups and permutation groups. The study of finite groups has been an integral

    Finite group

    Finite group

    Finite_group

  • Silicone oil
  • Any liquid polymerized siloxane with organic side chains

    external coolant loop and radiators of the International Space Station Zvezda module, which rejects heat in the vacuum of space. The class of silicone oils known

    Silicone oil

    Silicone oil

    Silicone_oil

  • Representation theory of the symmetric group
  • Area of mathematics

    general be irreducible. The modules so constructed are called Specht modules, and every irreducible does arise inside some such module. There are now fewer irreducibles

    Representation theory of the symmetric group

    Representation_theory_of_the_symmetric_group

  • Hilbert's Theorem 90
  • Result due to Kummer on cyclic extensions of fields that leads to Kummer theory

    abstract algebra, Hilbert's Theorem 90 (or Satz 90) is an important result on cyclic extensions of fields (or to one of its generalizations) that leads to Kummer

    Hilbert's Theorem 90

    Hilbert's_Theorem_90

  • Symmetric group
  • Type of group in abstract algebra

    multiplication. Cyclic groups are those that are generated by a single permutation. When a permutation is represented in cycle notation, the order of the cyclic subgroup

    Symmetric group

    Symmetric group

    Symmetric_group

  • Peptide
  • Short chains of 2–50 amino acids

    many different modules to perform a diverse set of chemical manipulations on the developing product. These peptides are often cyclic and can have highly

    Peptide

    Peptide

    Peptide

  • Normal basis
  • question of the existence of a normal integral basis is part of Galois module theory. Let F ⊂ K {\displaystyle F\subset K} be a Galois extension with

    Normal basis

    Normal_basis

  • Slime mold
  • Spore-forming organisms

    using traveling waves of cyclic AMP. There is an amplification of cyclic AMP when they aggregate. Pre-stalk cells move toward cyclic AMP, but pre-spore cells

    Slime mold

    Slime mold

    Slime_mold

  • Jacobson density theorem
  • Mathematical theorem

    ring and let U be a simple right R-module. If u is a non-zero element of U, u • R = U (where u • R is the cyclic submodule of U generated by u). Therefore

    Jacobson density theorem

    Jacobson_density_theorem

  • Adenylyl cyclase
  • Enzyme with key regulatory roles in most cells

    diphosphate-lyase (cyclizing; 3′,5′-cyclic-AMP-forming). It catalyzes the following reaction: ATP ⟶ {\displaystyle \longrightarrow } 3′,5′-cyclic AMP + diphosphate It

    Adenylyl cyclase

    Adenylyl cyclase

    Adenylyl_cyclase

  • Post-quantum cryptography
  • Cryptography secured against quantum computers

    (NIST) finalized its first post-quantum cryptography standards, including module-lattice-based key encapsulation and digital signature schemes, providing

    Post-quantum cryptography

    Post-quantum_cryptography

  • Global dimension
  • Concept in ring theory and homological algebra

    projective dimensions of all cyclic right A-modules; the supremum of the set of projective dimensions of all finite right A-modules; the supremum of the injective

    Global dimension

    Global_dimension

  • Serial presence detect
  • Standardized way to automatically access information about a memory module

    is a standardized way to automatically access information about a memory module. Earlier 72-pin SIMMs included five pins that provided five bits of parallel

    Serial presence detect

    Serial_presence_detect

  • Directed graph
  • Graph with oriented edges

    In mathematics, and more specifically in graph theory, a directed graph (or digraph) is a graph that is made up of a set of vertices connected by directed

    Directed graph

    Directed graph

    Directed_graph

  • Spectral theorem
  • Result about when a matrix can be diagonalized

    \lambda \mapsto \lambda } . A vector φ {\displaystyle \varphi } is called a cyclic vector for A {\displaystyle A} if the vectors φ , A φ , A 2 φ , … {\displaystyle

    Spectral theorem

    Spectral_theorem

  • Morita equivalence
  • Equivalence relation on rings

    preserved include being free, and being cyclic. Many ring-theoretic properties are stated in terms of their modules, and so these properties are preserved

    Morita equivalence

    Morita_equivalence

  • Unitary group
  • Group of unitary matrices

    fundamental group of U ⁡ ( n ) {\displaystyle \operatorname {U} (n)} is infinite cyclic for all n {\displaystyle n} : π 1 ( U ⁡ ( n ) ) ≅ Z . {\displaystyle \pi

    Unitary group

    Unitary group

    Unitary_group

  • Heckler & Koch MP7
  • German series of submachine guns/personal defence weapons

    hardened steel penetrator instead of softer copper or lead. The MP7 has a cyclic rate of fire of around 950 rounds per minute (which is around 15.8 rounds

    Heckler & Koch MP7

    Heckler & Koch MP7

    Heckler_&_Koch_MP7

  • M27 Infantry Automatic Rifle
  • American assault rifle

    Rifle M27 IAR with ACOG Squad Day Optic and AN/PEQ-16A weapon-mounted laser module with visible laser, infrared targeting laser, infrared illuminator, and

    M27 Infantry Automatic Rifle

    M27 Infantry Automatic Rifle

    M27_Infantry_Automatic_Rifle

  • Vertex operator algebra
  • Algebra used in 2D conformal field theories and string theory

    products of Ising models, and add modules that correspond to suitably even codes. Orbifolds: Given a finite cyclic group acting on a holomorphic VOA,

    Vertex operator algebra

    Vertex_operator_algebra

  • Free abelian group
  • Algebra of formal sums

    may equivalently be called free Z {\displaystyle \mathbb {Z} } -modules, the free modules over the integers. Lattice theory studies free abelian subgroups

    Free abelian group

    Free_abelian_group

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Online names & meanings

  • Eleanora
  • Girl/Female

    American, Australian, British, Christian, Dutch, English, German, Greek, Irish, Italian, Spanish

    Eleanora

    Light; Form of Eleanor; Sun-ray; Shinning Light; Variant of Helen; Foreign

  • Shreshth
  • Boy/Male

    Gujarati, Hindu, Indian, Modern

    Shreshth

    A Person who Greater than Anyone; Perfection

  • CIORSTAG
  • Female

    Scottish

    CIORSTAG

    Pet form of Scottish Gaelic Cairistìona, CIORSTAG means "believer" or "follower of Christ."

  • Zanjeer
  • Girl/Female

    Indian, Tamil

    Zanjeer

    Tasty

  • TORHILDA
  • Female

    Swedish

    TORHILDA

    Swedish and Norwegian variant form of Scandinavian Torhild, TORHILDA means "Thor's battle." 

  • BETTIE
  • Female

    English

    BETTIE

    Pet form of English Elizabeth, BETTIE means "God is my oath."

  • Sarada
  • Girl/Female

    Assamese, Bengali, Celebrity, Gujarati, Hindu, Indian, Kannada, Kashmiri, Malayalam, Marathi, Mythological, Sanskrit, Tamil, Telugu, Traditional

    Sarada

    Goddess Saraswati

  • Bodhani
  • Girl/Female

    Indian

    Bodhani

    Knowledge

  • Kaori
  • Boy/Male

    Japanese

    Kaori

    Add a man's strength.

  • KYRIAKOS
  • Male

    Greek

    KYRIAKOS

    (Κυριάκος) Greek name KYRIAKOS means "of the lord."

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CYCLIC MODULE

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CYCLIC MODULE

  • Cynical
  • a.

    Pertaining to the Dog Star; as, the cynic, or Sothic, year; cynic cycle.

  • Cycling
  • n.

    The act, art, or practice, of riding a cycle, esp. a bicycle or tricycle.

  • Colic
  • a.

    Of or pertaining to colic; affecting the bowels.

  • Cycling
  • p. pr. & vb. n.

    of Cycle

  • Cyclist
  • n.

    A cycler.

  • Cycled
  • imp. & p. p.

    of Cycle

  • Cycle
  • v. i.

    To ride a bicycle, tricycle, or other form of cycle.

  • Cycle
  • n.

    One entire round in a circle or a spire; as, a cycle or set of leaves.

  • Circler
  • n.

    A mean or inferior poet, perhaps from his habit of wandering around as a stroller; an itinerant poet. Also, a name given to the cyclic poets. See under Cyclic, a.

  • Cistic
  • a.

    See Cystic.

  • Cyclical
  • a.

    Of or pertaining to a cycle or circle; moving in cycles; as, cyclical time.

  • Hylic
  • a.

    Of or pertaining to matter; material; corporeal; as, hylic influences.

  • Circular
  • a.

    Adhering to a fixed circle of legends; cyclic; hence, mean; inferior. See Cyclic poets, under Cyclic.

  • Cyclic
  • a.

    Alt. of Cyclical

  • Wheeling
  • n.

    The act or practice of using a cycle; cycling.

  • Colic
  • a.

    Of or pertaining to the colon; as, the colic arteries.

  • Wheelman
  • n.

    One who rides a bicycle or tricycle; a cycler, or cyclist.

  • Cystic
  • a.

    Containing cysts; cystose; as, cystic sarcoma.

  • Cystic
  • a.

    Having the form of, or living in, a cyst; as, the cystic entozoa.

  • Cycle
  • v. i.

    To pass through a cycle of changes; to recur in cycles.