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  • Compactly generated group
  • mathematics, a compactly generated (topological) group is a topological group G which is algebraically generated by one of its compact subsets. This should

    Compactly generated group

    Compactly_generated_group

  • Compactly generated
  • Topics referred to by the same term

    mathematics, compactly generated can refer to: Compactly generated group, a topological group which is algebraically generated by one of its compact subsets

    Compactly generated

    Compactly_generated

  • Compactly generated space
  • Property of topological spaces

    space X {\displaystyle X} is called a compactly generated space or k-space if its topology is determined by compact spaces in a manner made precise below

    Compactly generated space

    Compactly_generated_space

  • Finitely generated group
  • Group type in algebra

    finitely generated group is a group G that has some finite generating set S so that every element of G can be written as the combination (under the group operation)

    Finitely generated group

    Finitely generated group

    Finitely_generated_group

  • List of group theory topics
  • group Commensurability (group theory) Compact group Compactly generated group Complete group Complex reflection group Congruence subgroup Continuous symmetry

    List of group theory topics

    List of group theory topics

    List_of_group_theory_topics

  • Compact object (mathematics)
  • Mathematical concept

    condition of being compact is quite strong, so that most objects are not compact. A category C {\displaystyle C} is compactly generated if any object can

    Compact object (mathematics)

    Compact_object_(mathematics)

  • Boundedly generated group
  • boundedly generated, then so is G itself. Any quotient group of a boundedly generated group is also boundedly generated. A finitely generated torsion group must

    Boundedly generated group

    Boundedly_generated_group

  • Group algebra of a locally compact group
  • Topological algebra associated to continuous groups

    related areas of mathematics, the group algebra is any of various constructions to assign to a locally compact group an operator algebra (or more generally

    Group algebra of a locally compact group

    Group_algebra_of_a_locally_compact_group

  • Compact quantum group
  • Abstract structure in mathematics

    In mathematics, compact quantum groups are generalisations of compact groups, where the commutative C ∗ {\displaystyle \mathrm {C} ^{*}} -algebra of continuous

    Compact quantum group

    Compact_quantum_group

  • Profinite group
  • Topological group that is in a certain sense assembled from a system of finite groups

    in any topologically finitely generated profinite group (that is, a profinite group that has a dense finitely generated subgroup) the subgroups of finite

    Profinite group

    Profinite_group

  • Locally compact space
  • Type of topological space in mathematics

    locally compact Hausdorff spaces are compactly generated. Conversely, every compactly generated Hausdorff space is a quotient of some locally compact Hausdorff

    Locally compact space

    Locally_compact_space

  • Amenable group
  • Locally compact topological group with an invariant averaging operation

    In mathematics, an amenable group is a locally compact topological group G carrying a kind of averaging operation on bounded functions that is invariant

    Amenable group

    Amenable_group

  • Compact space
  • Type of mathematical space

    theorem. A profinite group (e.g. Galois group) is compact. Compactly generated space Compactness theorem Continuous functions on a compact Hausdorff space

    Compact space

    Compact space

    Compact_space

  • Abelian Lie group
  • compact Lie group is a torus; i.e., a Lie group isomorphic to ( S 1 ) h {\displaystyle (S^{1})^{h}} . A connected complex Lie group that is a compact

    Abelian Lie group

    Abelian_Lie_group

  • Category of topological spaces
  • Category whose objects are topological spaces and whose morphisms are continuous maps

    topological manifolds, with compactly generated spaces as objects and continuous maps as morphisms or with the category of compactly generated weak Hausdorff spaces

    Category of topological spaces

    Category_of_topological_spaces

  • Triangulated category
  • Category in mathematics

    explain the name: if a localizing subcategory S of a compactly generated triangulated category D is generated by a set of objects, then there is a Bousfield

    Triangulated category

    Triangulated_category

  • Weyl group
  • Subgroup of a root system's isometry group

    which is generated by reflections through the hyperplanes orthogonal to at least one of the roots, and as such is a finite reflection group. In fact it

    Weyl group

    Weyl group

    Weyl_group

  • Scott core theorem
  • On the finite presentability of fundamental groups of 3-manifolds

    necessarily compact) with finitely generated fundamental group, there is a compact three-dimensional submanifold, called the compact core or Scott core, such that

    Scott core theorem

    Scott_core_theorem

  • Compact disc
  • Digital optical disc data storage format

    represented generated 12% each of the French music industry revenues. Sony and Philips received praise for the development of the compact disc from professional

    Compact disc

    Compact disc

    Compact_disc

  • Haar measure
  • Left-invariant (or right-invariant) measure on locally compact topological group

    {\displaystyle (G,\cdot )} be a locally compact Hausdorff topological group. The σ {\displaystyle \sigma } -algebra generated by all open subsets of G {\displaystyle

    Haar measure

    Haar_measure

  • Pontryagin duality
  • Duality for locally compact abelian groups

    locally compact abelian groups that allows generalizing Fourier transform to all such groups, which include the circle group (the multiplicative group of complex

    Pontryagin duality

    Pontryagin duality

    Pontryagin_duality

  • Compact element
  • The compact elements of Sub(A) are exactly the finitely generated substructures of A. Every substructure is the union of its finitely generated substructures;

    Compact element

    Compact_element

  • Wallpaper group
  • Classification of a two-dimensional repetitive pattern

    group: C1 The group p1 contains only translations; there are no rotations, reflections, or glide reflections. Examples of group p1 Computer generated

    Wallpaper group

    Wallpaper group

    Wallpaper_group

  • Grigorchuk group
  • Mathematical term in group theory

    In the mathematical area of group theory, the Grigorchuk group or the first Grigorchuk group is a finitely generated group constructed by Rostislav Grigorchuk

    Grigorchuk group

    Grigorchuk_group

  • Symplectic group
  • Mathematical group

    subgroups they generate. The symplectic group Sp ⁡ ( 2 n , F ) {\displaystyle \operatorname {Sp} (2n,\mathbb {F} )} can be generated by linear transformations

    Symplectic group

    Symplectic group

    Symplectic_group

  • Sheaf cohomology
  • Tool in algebraic topology

    E) is a finitely generated R-module. Then the cohomology groups Hj(X,E) are finitely generated R-modules. For example, for a compact Hausdorff space X

    Sheaf cohomology

    Sheaf_cohomology

  • Presentation of a group
  • Specification of a mathematical group by generators and relations

    presentation. A group is finitely generated (respectively finitely related, finitely presented) if it has a presentation that is finitely generated (respectively

    Presentation of a group

    Presentation_of_a_group

  • CW complex
  • Type of topological space

    that X and Y are compactly generated Hausdorff spaces, so Hom(X,Y) is often taken with the compactly generated variant of the compact-open topology; the

    CW complex

    CW_complex

  • Abelian group
  • Commutative group (mathematics)

    study of finitely generated abelian groups is totally equivalent with the study of integer matrices. In particular, changing the generating set of A is equivalent

    Abelian group

    Abelian group

    Abelian_group

  • Uniform honeycombs in hyperbolic space
  • Tiling of hyperbolic 3-space by uniform polyhedra

    3-dimensional hyperbolic space there are nine Coxeter group families of compact convex uniform honeycombs, generated as Wythoff constructions, and represented by

    Uniform honeycombs in hyperbolic space

    Uniform honeycombs in hyperbolic space

    Uniform_honeycombs_in_hyperbolic_space

  • Residually finite group
  • Type of mathematical group

    groups, polycyclic groups, finitely generated linear groups, and fundamental groups of compact 3-manifolds. A divisible group is a group G {\displaystyle

    Residually finite group

    Residually_finite_group

  • Group theory
  • Branch of mathematics that studies the properties of groups

    I}} , the free group generated by F surjects onto the group G. The kernel of this map is called the subgroup of relations, generated by some subset D

    Group theory

    Group theory

    Group_theory

  • Quantum group
  • Algebraic construct of interest in theoretical physics

    Hopf algebras), compact matrix quantum groups (which are structures on unital separable C*-algebras), and bicrossproduct quantum groups. Despite their

    Quantum group

    Quantum group

    Quantum_group

  • Regional Greenhouse Gas Initiative
  • American carbon emission trading program

    Analysis Group studied RGGI's first and second three-year compliance periods. They found that the effects of RGGI's first three years are generating in $1

    Regional Greenhouse Gas Initiative

    Regional Greenhouse Gas Initiative

    Regional_Greenhouse_Gas_Initiative

  • Locally compact field
  • Locally compact group – Type of topological group in mathematics Ramification of local fields Topological abelian group Topological group – Group that is

    Locally compact field

    Locally_compact_field

  • List of general topology topics
  • property Compactification Measure of non-compactness Paracompact space Locally compact space Compactly generated space Axiom of countability Sequential

    List of general topology topics

    List_of_general_topology_topics

  • Hyperbolic group
  • Mathematical concept

    a word hyperbolic group or Gromov hyperbolic group, is a finitely generated group equipped with a word metric satisfying certain properties abstracted

    Hyperbolic group

    Hyperbolic group

    Hyperbolic_group

  • Brown's representability theorem
  • On representability of a contravariant functor on the category of connected CW complexes

    adjoint functor. Namely, if C and D are triangulated categories with C compactly generated and F a triangulated functor commuting with arbitrary direct sums

    Brown's representability theorem

    Brown's_representability_theorem

  • Lattice of subgroups
  • Lattice whose elements are the subgroups of a given group

    subgroups are algebraic lattices. This means that they are complete and compactly generated. However in general, there is no restriction on the possible sublattices

    Lattice of subgroups

    Lattice of subgroups

    Lattice_of_subgroups

  • Finite lattice representation problem
  • finite algebra. A lattice is called algebraic if it is complete and compactly generated. In 1963, Grätzer and Schmidt proved that every algebraic lattice

    Finite lattice representation problem

    Finite_lattice_representation_problem

  • Lie group–Lie algebra correspondence
  • Correspondence between topics in Lie theory

    correspondence for classical compact groups (cf. the table in "compact Lie groups" below.) If f : G → H {\displaystyle f:G\to H} is a Lie group homomorphism, then

    Lie group–Lie algebra correspondence

    Lie_group–Lie_algebra_correspondence

  • Complexification (Lie group)
  • Universal construction of a complex Lie group from a real Lie group

    larger compact group for which the irreducible representations stay irreducible and inequivalent when restricted to G. Since AN is generated by unitaries

    Complexification (Lie group)

    Complexification (Lie group)

    Complexification_(Lie_group)

  • Arzelà–Ascoli theorem
  • On when a family of real, continuous functions has a uniformly convergent subsequence

    for a family of functions from a compactly generated Hausdorff space into a uniform space to be compact in the compact-open topology; see Kelley (1991

    Arzelà–Ascoli theorem

    Arzelà–Ascoli_theorem

  • Ahlfors finiteness theorem
  • Mathematical theory

    a finitely-generated Kleinian group with region of discontinuity Ω, then Ω/Γ has a finite number of components, each of which is a compact Riemann surface

    Ahlfors finiteness theorem

    Ahlfors_finiteness_theorem

  • Orthogonal group
  • Type of group in mathematics

    corresponding spheres, and π1(KO) is generated by [LR] π2(KO) is generated by [LC] π4(KO) is generated by [LH] π8(KO) is generated by [LO] From the point of view

    Orthogonal group

    Orthogonal group

    Orthogonal_group

  • Geometric group theory
  • Area in mathematics devoted to the study of finitely generated groups

    Geometric group theory is an area in mathematics devoted to the study of finitely generated groups via exploring the connections between algebraic properties

    Geometric group theory

    Geometric group theory

    Geometric_group_theory

  • Mapping class group of a surface
  • Concept in mathematics

    mapping class group of a surface is a finitely generated group. The smallest number of Dehn twists that can generate the mapping class group of a closed

    Mapping class group of a surface

    Mapping_class_group_of_a_surface

  • Homotopy
  • Continuous deformation between two continuous functions

    homotopies with certain spaces. Algebraic topologists work with compactly generated spaces, CW complexes, or spectra. Formally, a homotopy between two

    Homotopy

    Homotopy

    Homotopy

  • Subgroups of cyclic groups
  • Every subgroup of a cyclic group is cyclic, and if finite, its order divides its parent's

    represented as the additive group on the integers, then the subgroup generated by d is a subgroup of the subgroup generated by e if and only if e is a

    Subgroups of cyclic groups

    Subgroups_of_cyclic_groups

  • Deoxyribose
  • Chemical compound

    assume the double-helix conformation, and also (in the eukaryotes) to be compactly coiled within the small cell nucleus. The double-stranded DNA molecules

    Deoxyribose

    Deoxyribose

  • Pro-p group
  • topological generating set with no more than r {\displaystyle r} elements. More generally it was shown that a finitely generated profinite group is a compact p-adic

    Pro-p group

    Pro-p_group

  • Representation theory of finite groups
  • Representations of finite groups, particularly on vector spaces

    \mu ^{2},\nu ,\mu \nu ,\mu ^{2}\nu \}} be the dihedral group of order 6 {\displaystyle 6} generated by μ , ν {\displaystyle \mu ,\nu } which fulfil the properties

    Representation theory of finite groups

    Representation_theory_of_finite_groups

  • Hermitian symmetric space
  • Manifold with inversion symmetry

    group and has a unique decomposition as a product of irreducible spaces and a Euclidean space. The irreducible spaces arise in pairs as a non-compact

    Hermitian symmetric space

    Hermitian symmetric space

    Hermitian_symmetric_space

  • Lie group
  • Group that is also a differentiable manifold with group operations that are smooth

    algebra infinitesimal generators of the group ⁠ G {\displaystyle G} ⁠. The subgroup of G {\displaystyle G} generated by N {\displaystyle N} is the identity

    Lie group

    Lie group

    Lie_group

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

    and a finitely generated module over the integers is simply a finitely generated abelian group. The left R-module M is finitely generated if there exist

    Finitely generated module

    Finitely_generated_module

  • Compact semigroup
  • is compact. A finitely generated free group is compact. A trace monoid on a finite set of generators is compact. The bicyclic monoid is not compact. The

    Compact semigroup

    Compact_semigroup

  • Euclidean group
  • Isometry group of Euclidean space

    closed. Examples of such groups are, in 1D, the group generated by a translation of 1 and one of √2, and, in 2D, the group generated by a rotation about the

    Euclidean group

    Euclidean group

    Euclidean_group

  • Group (mathematics)
  • Set with associative invertible operation

    classification of finite simple groups, completed in 2004. Since the mid-1980s, geometric group theory, which studies finitely generated groups as geometric objects

    Group (mathematics)

    Group (mathematics)

    Group_(mathematics)

  • CAT(0) group
  • Type of group used in topology and geometric group theory

    In mathematics, a CAT(0) group is a finitely generated group with a group action on a CAT(0) space that is geometrically proper, cocompact, and isometric

    CAT(0) group

    CAT(0)_group

  • Zonal spherical function
  • precisely the spectrum of the corresponding C* algebra generated by the biinvariant functions of compact support, often called a Hecke algebra. The spectrum

    Zonal spherical function

    Zonal_spherical_function

  • Special unitary group
  • Group of unitary complex matrices with determinant of 1

    U(n), consisting of all n × n unitary matrices. As a compact classical group, U(n) is the group that preserves the standard inner product on C n {\displaystyle

    Special unitary group

    Special unitary group

    Special_unitary_group

  • Hopf algebra
  • Construction in algebra

    topology. The algebra of all continuous functions on a Lie group is a locally compact quantum group. Quasi-Hopf algebras are generalizations of Hopf algebras

    Hopf algebra

    Hopf_algebra

  • Kleinian group
  • Discrete group of Möbius transformations

    Kleinian group Γ has finite covolume if H3/Γ has finite volume. Any Kleinian group of finite covolume is finitely generated. A Kleinian group is called

    Kleinian group

    Kleinian group

    Kleinian_group

  • Heisenberg group
  • Group in group theory and physics

    semigroup is generated by − 1 2 L {\displaystyle -{\frac {1}{2}}{\mathcal {L}}} ; equivalently, with the opposite sign convention, it is generated by 1 2 ∑

    Heisenberg group

    Heisenberg_group

  • Commensurability (group theory)
  • Equivalence relation of groups

    H2. For example: A group is finite if and only if it is commensurable with the trivial group. Any two finitely generated free groups on at least 2 generators

    Commensurability (group theory)

    Commensurability_(group_theory)

  • Algebraic K-theory
  • Subject area in mathematics

    says that all of the groups Gn(A) are finitely generated when A is a finitely generated Z-algebra. (The groups Gn(A) are the K-groups of the category of

    Algebraic K-theory

    Algebraic_K-theory

  • Heckler & Koch USP
  • Semi-automatic pistol

    continued to produce consistent groups when test fired for accuracy. The recoil reduction system is not present on the USP Compact models, which instead use

    Heckler & Koch USP

    Heckler & Koch USP

    Heckler_&_Koch_USP

  • Kazhdan's property (T)
  • Mathematics term

    is compact. Any countable discrete group with property (T) is finitely generated. An amenable group which has property (T) is necessarily compact. Amenability

    Kazhdan's property (T)

    Kazhdan's_property_(T)

  • Universal Music Group
  • Dutch-American music corporation

    Universal Music Group N.V. (often abbreviated as UMG and referred to as Universal Music Group or Universal Music) is a Dutch-American music corporation

    Universal Music Group

    Universal Music Group

    Universal_Music_Group

  • Rank of a group
  • Smallest cardinality of a generating set for a group

    =G\}.} If G is a finitely generated group, then the rank of G is a non-negative integer. The notion of rank of a group is a group-theoretic analog of the

    Rank of a group

    Rank_of_a_group

  • Schwartz–Bruhat function
  • locally compact abelian group G {\displaystyle G} , let A {\displaystyle A} be a compactly generated subgroup, and B {\displaystyle B} a compact subgroup

    Schwartz–Bruhat function

    Schwartz–Bruhat_function

  • Warner Music Group
  • American multinational entertainment and record label conglomerate

    Warner Music Group Corp., commonly abbreviated as WMG, is an American multinational entertainment and record label conglomerate headquartered in New York

    Warner Music Group

    Warner Music Group

    Warner_Music_Group

  • Torsion group
  • Group in which each element has finite order

    None of these examples has a finite generating set. Explicit examples of finitely generated infinite periodic groups were constructed by Golod, based on

    Torsion group

    Torsion_group

  • Closed manifold
  • Topological concept in mathematics

    and thus has finitely generated homology groups. If M {\displaystyle M} is a closed connected n-manifold, the n-th homology group H n ( M ; Z ) {\displaystyle

    Closed manifold

    Closed_manifold

  • Lexical analysis
  • Conversion of character sequences into token sequences in computer science

    into template code for compiling and executing). Regular expressions compactly represent patterns that the characters in lexemes might follow. For example

    Lexical analysis

    Lexical_analysis

  • World Bank Group
  • Group making loans to developing countries

    The World Bank Group (WBG) is a family of five international organizations that make leveraged loans to developing countries. The group is the largest

    World Bank Group

    World Bank Group

    World_Bank_Group

  • G2 (mathematics)
  • Simple Lie group; the automorphism group of the octonions

    In mathematics, G2 is three simple Lie groups (a complex form, a compact real form and a split real form), their Lie algebras g 2 , {\displaystyle {\mathfrak

    G2 (mathematics)

    G2 (mathematics)

    G2_(mathematics)

  • Schottky group
  • the inside of Bi, then the group generated by these transformations is a Kleinian group. A Schottky group is any Kleinian group that can be constructed like

    Schottky group

    Schottky group

    Schottky_group

  • Lattice (discrete subgroup)
  • Discrete subgroup in a locally compact topological group

    sense, while both groups are essentially different: one is finitely generated and countable, while the other is not finitely generated and has the cardinality

    Lattice (discrete subgroup)

    Lattice (discrete subgroup)

    Lattice_(discrete_subgroup)

  • Radon measure
  • Type of mathematical measure

    theory for locally compact spaces from the functional-analytic viewpoint, it is necessary to extend measure (integral) from compactly supported continuous

    Radon measure

    Radon_measure

  • Infinite group
  • relation Descriptive set theory Finitely generated group Infinite-dimensional Lie group Locally compact group Polish group Gromov, Mikhael (1993). Gerl, Martin

    Infinite group

    Infinite group

    Infinite_group

  • Iwasawa algebra
  • Topological structure in number theory

    is additive for short exact sequences of finitely-generated modules. The rank of a finitely generated module is zero if and only if the module is a torsion

    Iwasawa algebra

    Iwasawa_algebra

  • Lattice (group)
  • Periodic set of points

    than the lattice itself. As a group (dropping its geometric structure) a lattice is a finitely generated free abelian group, and thus isomorphic to ⁠ Z

    Lattice (group)

    Lattice (group)

    Lattice_(group)

  • Grothendieck group
  • Abelian group extending a commutative monoid

    Grothendieck group G 0 ( Z ) {\displaystyle G_{0}(\mathbb {Z} )} is an abelian group generated by symbols [ A ] {\displaystyle [A]} for any finitely generated abelian

    Grothendieck group

    Grothendieck_group

  • SDG Publishers Compact
  • Non-binding United Nations pact

    SDG Publishers Compact, including 15 international and national publishers associations. An action group and signatory of the Compact, known as the SDG

    SDG Publishers Compact

    SDG Publishers Compact

    SDG_Publishers_Compact

  • Coxeter notation
  • Classification system for symmetry groups in geometry

    parentheses showing two adjacent [(3,3,3)] loops, and is also represented more compactly as [3[ ]×[ ]], representing the rhombic symmetry of the Coxeter diagram

    Coxeter notation

    Coxeter notation

    Coxeter_notation

  • Hurwitz's automorphisms theorem
  • Theorem in algebraic geometry

    theorem bounds the order of the group of automorphisms, via orientation-preserving conformal mappings, of a compact Riemann surface of genus g > 1, stating

    Hurwitz's automorphisms theorem

    Hurwitz's_automorphisms_theorem

  • Free abelian group
  • Algebra of formal sums

    generated by the relators of the presentation of G {\displaystyle G} . But since this subgroup is itself free abelian, it is also finitely generated,

    Free abelian group

    Free_abelian_group

  • Farfisa
  • Italian electronics manufacturer

    Bontempi group owns the rights for Farfisa keyboards. The Compact series contains four models – Combo Compact, Mini Compact, Compact Deluxe and Compact Duo

    Farfisa

    Farfisa

  • 3D rotation group
  • Group of rotations in 3 dimensions

    rotating around y and then x. The orthogonal group, consisting of all proper and improper rotations, is generated by reflections. Every proper rotation is

    3D rotation group

    3D_rotation_group

  • Stallings theorem about ends of groups
  • Theorem in group theory

    the mathematical subject of group theory, the Stallings theorem about ends of groups states that a finitely generated group G {\displaystyle G} has more

    Stallings theorem about ends of groups

    Stallings_theorem_about_ends_of_groups

  • Kara (South Korean group)
  • South Korean K-pop girl group

    stylized in all caps) /ˈkɑːrə/ is a South Korean girl group formed by DSP Media in 2007. The group's current lineup is Gyuri, Seungyeon, Nicole, Jiyoung

    Kara (South Korean group)

    Kara (South Korean group)

    Kara_(South_Korean_group)

  • Loop group
  • Mathematical group of loops in a Lie group

    bracket. For non-compact manifolds one often studies the compactly supported current group C∞c(M,G), or more generally section groups Γc(M,𝒢) of bundles

    Loop group

    Loop group

    Loop_group

  • Spin group
  • Double cover Lie group of the special orthogonal group

    mathematics the spin group, denoted Spin(n), is a Lie group whose underlying manifold is the double cover of the special orthogonal group SO(n) = SO(n, R)

    Spin group

    Spin group

    Spin_group

  • One-parameter group
  • Lie group homomorphism from the real numbers

    one-parameter group that it generates. It is these infinitesimal transformations that generate a Lie algebra that is used to describe a Lie group of any dimension

    One-parameter group

    One-parameter_group

  • Shearlet
  • of bandlimited functions. Another example are compactly supported shearlet systems, where a compactly supported function ψ ∈ L 2 ( R 2 ) {\displaystyle

    Shearlet

    Shearlet

  • Character group
  • {Z} ^{2n}} which is the expected result. Since every finitely generated abelian group is isomorphic to G ≅ Z n ⊕ ⨁ i = 1 m Z / a i {\displaystyle G\cong

    Character group

    Character_group

  • Targeting of political opponents and civil society under the second Trump administration
  • interim DC Attorney General Ed Martin and head of the Weaponization Working Group stated the Justice Department would publicly name and shame individuals

    Targeting of political opponents and civil society under the second Trump administration

    Targeting of political opponents and civil society under the second Trump administration

    Targeting_of_political_opponents_and_civil_society_under_the_second_Trump_administration

  • Reductive group
  • Concept in mathematics

    by Dynkin diagrams, as in the theory of compact Lie groups or complex semisimple Lie algebras. Reductive groups over an arbitrary field are harder to classify

    Reductive group

    Reductive group

    Reductive_group

  • Simplicial set
  • Mathematical construction used in homotopy theory

    a geometric realization functor which turns simplicial sets into compactly generated Hausdorff spaces. Most classical results on CW complexes in homotopy

    Simplicial set

    Simplicial_set

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Online names & meanings

  • Nishika
  • Girl/Female

    Hindu

    Nishika

    Honest, Night

  • Sylwia
  • Girl/Female

    Australian, German, Latin, Polish

    Sylwia

    Woods; Forest; From the Forest; From the Woods

  • Aarushi
  • Girl/Female

    Hindu, Indian, Kannada, Malayalam, Marathi, Modern, Punjabi, Sikh, Tamil, Telugu

    Aarushi

    First Ray of the Sun; Careful

  • GopalDas
  • Boy/Male

    Hindu, Indian, Rajasthani, Traditional

    GopalDas

    Servant of Lord Krishna

  • Vishak | விஷக
  • Boy/Male

    Tamil

    Vishak | விஷக

    Lord Shiva

  • Sriman
  • Boy/Male

    Hindu

    Sriman

  • Manshvee
  • Girl/Female

    Hindu

    Manshvee

    Intelligent

  • Shena
  • Girl/Female

    American, Australian, Christian, Hebrew, Irish, Jain

    Shena

    The Lord is Gracious

  • Lean
  • Surname or Lastname

    English (chiefly Devon)

    Lean

    English (chiefly Devon) : nickname for a thin or lean person, from Middle English lene ‘lean’ (Old English hlǣne).Irish : reduced Anglicized form of Gaelic Ó Liatháin (see Lehane).Reduced form of Scottish McLean.

  • Dharati
  • Girl/Female

    Hindu, Indian

    Dharati

    Earth

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COMPACTLY GENERATED-GROUP

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  • Generated
  • imp. & p. p.

    of Generate

  • Generate
  • v. t.

    To beget; to procreate; to propagate; to produce (a being similar to the parent); to engender; as, every animal generates its own species.

  • Generating
  • p. pr. & vb. n.

    of Generate

  • Generability
  • n.

    Capability of being generated.

  • Compactedly
  • adv.

    In a compact manner.

  • Compacter
  • n.

    One who makes a compact.

  • Autogenetic
  • a.

    Relating to autogenesis; self-generated.

  • Undigenous
  • a.

    Generated by water.

  • Venerate
  • v. t.

    To regard with reverential respect; to honor with mingled respect and awe; to reverence; to revere; as, we venerate parents and elders.

  • Venerated
  • imp. & p. p.

    of Venerate

  • Compactly
  • adv.

    In a compact manner; with close union of parts; densely; tersely.

  • Compacted
  • imp. & p. p.

    of Compact

  • Autogenous
  • a.

    Self-generated; produced independently.

  • Generator
  • n.

    One who, or that which, generates, begets, causes, or produces.

  • Compacted
  • a.

    Compact; pressed close; concentrated; firmly united.

  • Unbegotten
  • a.

    Not begot; not yet generated; also, having never been generated; self-existent; eternal.

  • Generable
  • a.

    Capable of being generated or produced.

  • Primigenous
  • a.

    First formed or generated; original; primigenial.

  • Generant
  • n.

    That which generates.

  • Compact
  • p. p. & a

    Brief; close; pithy; not diffuse; not verbose; as, a compact discourse.