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G SET

  • Group action
  • Transformations induced by a mathematical group

    of a group G {\displaystyle G} on a set S {\displaystyle S} is, loosely speaking, an operation that takes an element of G {\displaystyle G} and an element

    Group action

    Group action

    Group_action

  • List of Magic: The Gathering sets
  • Comprehensive list of Magic: The Gathering card sets since its inception in 1993

    The trading card game Magic: The Gathering has released a large number of sets since it was first published by Wizards of the Coast. After the 1993 release

    List of Magic: The Gathering sets

    List_of_Magic:_The_Gathering_sets

  • New South Wales T set
  • Class of electric train operating in Sydney, Australia

    Rattler" sets from service in the late 1980s and early 1990s. The Tangaras were initially built as two classes; the long-distance intercity G sets and the

    New South Wales T set

    New South Wales T set

    New_South_Wales_T_set

  • Set
  • Topics referred to by the same term

    Look up set in Wiktionary, the free dictionary. Set, The Set, SET or SETS may refer to: Set (mathematics), a collection of elements Category of sets, the

    Set

    Set

  • Conflict-free replicated data type
  • Type of data structure

    S.R ∪ T.R Two G-Sets (grow-only sets) are combined to create the 2P-set. With the addition of a remove set (called the "tombstone" set), elements can

    Conflict-free replicated data type

    Conflict-free_replicated_data_type

  • New South Wales H set
  • Class of electric multiple unit operating in Sydney, Australia

    and design to the previous Intercity Tangara G sets. Currently operating as 55 four-carriage sets, the H sets now operate between Sydney and the South Coast

    New South Wales H set

    New South Wales H set

    New_South_Wales_H_set

  • Set (deity)
  • Egyptian god of the desert, storms, violence, and foreigners

    Set (/sɛt/; Egyptological: Sutekh - swtẖ ~ stẖ or: Seth /sɛθ/) is a god of deserts, storms, disorder, violence, and foreigners in ancient Egyptian religion

    Set (deity)

    Set (deity)

    Set_(deity)

  • Set theory
  • Branch of mathematics that studies sets

    of naive set theory. After the discovery of paradoxes within naive set theory (e.g. Russell's paradox, Cantor's paradox, and the Burali-Forti paradox

    Set theory

    Set theory

    Set_theory

  • Set (mathematics)
  • Collection of mathematical objects

    of sets. Specifically, a function from ⁠ A {\displaystyle A} ⁠ to ⁠ B {\displaystyle B} ⁠ is a triple ( A , B , G ) {\displaystyle (A,B,G)} of sets with

    Set (mathematics)

    Set (mathematics)

    Set_(mathematics)

  • Block (permutation group theory)
  • group G {\displaystyle G} on a set X {\displaystyle X} is a subset Y {\displaystyle Y} of X {\displaystyle X} whose images under G {\displaystyle G} either

    Block (permutation group theory)

    Block_(permutation_group_theory)

  • Gδ set
  • Countable intersection of open sets

    set is a countable intersection of open sets. The Gδ sets are exactly the level Π0 2 sets of the Borel hierarchy. Any open set is trivially a Gδ set.

    Gδ set

    Gδ_set

  • Independent set (graph theory)
  • Unrelated vertices in graphs

    number of G {\displaystyle G} and is usually denoted by α ( G ) {\displaystyle \alpha (G)} . The optimization problem of finding such a set is called

    Independent set (graph theory)

    Independent set (graph theory)

    Independent_set_(graph_theory)

  • Dominating set
  • Subset of a graph's nodes such that all other nodes link to at least one

    dominating set for a graph G is a subset D of its vertices, such that any vertex of G is in D, or has a neighbor in D. The domination number γ(G) is the

    Dominating set

    Dominating set

    Dominating_set

  • 100 Series Shinkansen
  • Japanese high-speed train type

    sections of surplus non-powered G set cars onto powered intermediate cars renumbered into the 121-5050 and 122-5050 series. Set P1 was the first to be repainted

    100 Series Shinkansen

    100 Series Shinkansen

    100_Series_Shinkansen

  • Difference set
  • Term in combinatorics

    (v,k,\lambda )} difference set is a subset D {\displaystyle D} of size k {\displaystyle k} of a group G {\displaystyle G} of order v {\displaystyle v}

    Difference set

    Difference_set

  • Covering space
  • Type of continuous map in topology

    Let G {\displaystyle G} be a topological group. The category G − S e t {\displaystyle {\boldsymbol {G-Set}}} is the category of sets which are G-sets. The

    Covering space

    Covering space

    Covering_space

  • Groupoid
  • Category where every morphism is invertible; generalization of a group

    G {\displaystyle G} ⁠ is sometimes denoted as ⁠ G 1 ⇉ G 0 {\displaystyle G_{1}\rightrightarrows G_{0}} ⁠, where G 1 {\displaystyle G_{1}} is the set of

    Groupoid

    Groupoid

  • STO-nG basis sets
  • Basis sets used in quantum chemistry

    STO-nG basis sets are minimal basis sets used in computational chemistry, more specifically in ab initio quantum chemistry methods, to calculate the molecular

    STO-nG basis sets

    STO-nG basis sets

    STO-nG_basis_sets

  • Mandelbrot set
  • Fractal named after mathematician Benoit Mandelbrot

    The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/) is a two-dimensional set. It is defined in the complex plane as the complex numbers c {\displaystyle c} for

    Mandelbrot set

    Mandelbrot set

    Mandelbrot_set

  • Power set
  • Mathematical set of all subsets of a set

    mathematics, the power set (or powerset) of a set S is the set of all subsets of S, including the empty set and S itself. In axiomatic set theory (as developed

    Power set

    Power set

    Power_set

  • The Julia Set
  • American drama film

    The Julia Set is an upcoming American coming-of-age drama film written and directed by Niki Byrne, starring Chase Infiniti, Gillian Anderson, Christopher

    The Julia Set

    The_Julia_Set

  • Meagre set
  • "Small" subset of a topological space

    dense open set), a comeagre set need not be a G δ {\displaystyle G_{\delta }} set (countable intersection of open sets), but contains a dense G δ {\displaystyle

    Meagre set

    Meagre_set

  • Gomory–Hu tree
  • Weighted tree representing s-t cuts of a graph

    for each s , t ∈ V G {\displaystyle s,t\in V_{G}} . Let T = ( V G , E T ) {\displaystyle T=(V_{G},E_{T})} be a tree, and denote the set of edges in an s-t

    Gomory–Hu tree

    Gomory–Hu_tree

  • Julia set
  • Fractal sets in complex dynamics of mathematics

    the Julia set and the Fatou set are two complementary sets (Julia "laces" and Fatou "dusts") defined from a function. Informally, the Fatou set of the function

    Julia set

    Julia set

    Julia_set

  • Null set
  • Measurable set whose measure is zero

    {\displaystyle f} and g {\displaystyle g} are equal except on a null set, then f {\displaystyle f} is integrable if and only if g {\displaystyle g} is, and their

    Null set

    Null set

    Null_set

  • Ali G
  • Fictional character created by Sacha Baron Cohen

    interviews with unsuspecting subjects who do not realise they have been set up. Ali G first appeared as the "voice of youth" on Channel 4's The 11 O'Clock

    Ali G

    Ali G

    Ali_G

  • Functor
  • Mapping between categories

    action of G on a particular set, i.e. a G-set. Likewise, a functor from G to the category of vector spaces, VectK, is a linear representation of G. In general

    Functor

    Functor

  • Active-set method
  • Mathematical optimization algorithm

    minimize or maximize, and a set of constraints g 1 ( x ) ≥ 0 , … , g k ( x ) ≥ 0 {\displaystyle g_{1}(x)\geq 0,\dots ,g_{k}(x)\geq 0} that define the

    Active-set method

    Active-set_method

  • Characters of the Marvel Cinematic Universe: A–L
  • List of characters appearing in the Marvel Cinematic Universe

    Contents:  A B C D E F G H I J K L M–Z (next page) See also References Ajak (portrayed by Salma Hayek) is the wise and spiritual leader of the Eternals

    Characters of the Marvel Cinematic Universe: A–L

    Characters_of_the_Marvel_Cinematic_Universe:_A–L

  • Set animal
  • Totemic animal of the god Set

    In ancient Egyptian art, the Set animal, or sha,[citation needed] is the affiliated animal of the god Set. Because Set was identified with the Greek monster

    Set animal

    Set animal

    Set_animal

  • Cantor set
  • Set of points on a line segment with certain topological properties

    In mathematics, the Cantor set is a self-similar set of points lying on a single line segment that has a number of unintuitive properties. It was discovered

    Cantor set

    Cantor set

    Cantor_set

  • Videotex character set
  • Character sets used for Videotex

    graphical sets include JIS X 0201 and JIS X 0208. The following G-sets are available through ISO/IEC 2022-based designation escapes: The mosaic sets supply

    Videotex character set

    Videotex character set

    Videotex_character_set

  • New South Wales U set
  • Retired class of electric multiple unit operated in New South Wales, Australia

    scrapped. Official withdrawal of the sets began in 1994 as new Tangara G sets began replacing them. The first Tangara G sets entered service in June 1994 and

    New South Wales U set

    New South Wales U set

    New_South_Wales_U_set

  • Empty set
  • Mathematical set containing no elements

    the empty set or void set is the unique set having no elements; its size or cardinality (count of elements in a set) is zero. Some axiomatic set theories

    Empty set

    Empty set

    Empty_set

  • Countable set
  • Mathematical set that can be enumerated

    mathematical set is countable if either it is finite or it can be put in one to one correspondence with the set of natural numbers. Equivalently, a set is countable

    Countable set

    Countable_set

  • Generating set of a group
  • Abstract algebra concept

    subgroup below. If G {\displaystyle G} is a topological group then a subset S {\displaystyle S} of G {\displaystyle G} is called a set of topological generators

    Generating set of a group

    Generating set of a group

    Generating_set_of_a_group

  • Set (card game)
  • Pattern-finding real-time card game

    Set (stylized as SET or SET!) is a real-time card game designed by Marsha Falco in 1974 and published by Set Enterprises in 1991. The deck consists of

    Set (card game)

    Set (card game)

    Set_(card_game)

  • Paradoxical set
  • paradoxical sets. Suppose a group G {\displaystyle G} acts on a set A {\displaystyle A} . Then A {\displaystyle A} is G {\displaystyle G} -paradoxical

    Paradoxical set

    Paradoxical_set

  • Mercedes-Benz G-Class
  • Series of Sport Utility Vehicles (SUVs)

    The Mercedes-Benz G-Class, colloquially known as the G-Wagon or G-Wagen (as an abbreviation of Geländewagen), is a four-wheel drive luxury SUV sold by

    Mercedes-Benz G-Class

    Mercedes-Benz G-Class

    Mercedes-Benz_G-Class

  • Generating set of a module
  • Concept in mathematics

    = r 1 g 1 + ⋯ + r m g m . {\displaystyle x=r_{1}g_{1}+\cdots +r_{m}g_{m}.} Put in another way, there is a surjection ⨁ g ∈ Γ R → M , r g ↦ r g g , {\displaystyle

    Generating set of a module

    Generating_set_of_a_module

  • N700 Series Shinkansen
  • Japanese high speed train type

    the N700A series G set fleet is as follows. 81 x 16-car sets, X0–X80 (converted from N700-0 series) These are former N700 series Z sets modified between

    N700 Series Shinkansen

    N700 Series Shinkansen

    N700_Series_Shinkansen

  • Borel set
  • Class of mathematical sets

    . Let G i = [ G i − 1 ] δ σ . {\displaystyle G^{i}=[G^{i-1}]_{\delta \sigma }.} If i {\displaystyle i} is a limit ordinal, set G i = ⋃ j < i G j . {\displaystyle

    Borel set

    Borel_set

  • 2026 FIFA World Cup Group G
  • FIFA World Cup group

    Group G of the 2026 FIFA World Cup took place from June 15 to 26, 2026. The group consisted of Belgium, Egypt, Iran, and New Zealand. All of the matches

    2026 FIFA World Cup Group G

    2026_FIFA_World_Cup_Group_G

  • Grothendieck's Galois theory
  • Abstract approach to algebraic geometry

    for the topology of subgroups of finite index. A finite G-set is then a finite set X on which G acts through a quotient finite cyclic group, so that it

    Grothendieck's Galois theory

    Grothendieck's_Galois_theory

  • Training, validation, and test data sets
  • Tasks in machine learning

    model is initially fit on a training data set, which is a set of examples used to fit the parameters (e.g. weights of connections between neurons in

    Training, validation, and test data sets

    Training,_validation,_and_test_data_sets

  • Hereditarily finite set
  • Finite sets whose elements are all hereditarily finite sets

    {\displaystyle \{\{\},\{\{\{\}\}\}\}} , ... sets represented with 6 {\displaystyle 6} bracket pairs, e.g. { { { { { { } } } } } } {\displaystyle

    Hereditarily finite set

    Hereditarily_finite_set

  • Strong generating set
  • {\displaystyle B} is a set S ⊆ G {\displaystyle S\subseteq G} such that ⟨ S ∩ G ( i ) ⟩ = G ( i ) {\displaystyle \langle S\cap G^{(i)}\rangle =G^{(i)}} for each

    Strong generating set

    Strong_generating_set

  • 200 Series Shinkansen
  • Japanese high speed train type

    earlier 12-car E sets, with a maximum speed of 210 km/h (130 mph). These entered service from 18 April 1987. The initial 10-car G sets were formed as follows

    200 Series Shinkansen

    200 Series Shinkansen

    200_Series_Shinkansen

  • Heilbronn set
  • } and g {\displaystyle g} , the closeness is always less than 1/2 (in our example it is 0.15926...). A collection of numbers is a Heilbronn set if for

    Heilbronn set

    Heilbronn_set

  • Set cover problem
  • Classical problem in combinatorics

    collection of sets S = { {1, 2}, {2, 3}, {3, 1} }. The smallest set cover has a size of 2, e.g. { {1, 2}, {2, 3} }. But there is a fractional set cover of

    Set cover problem

    Set cover problem

    Set_cover_problem

  • Set-top box
  • Device to create output for a television

    A set-top box (STB), also known as a cable box, receiver, or simply box, and historically television decoder or a converter, is an information appliance

    Set-top box

    Set-top box

    Set-top_box

  • Schreier coset graph
  • Construction in combinatorial group theory

    Schreier coset graph is a graph associated with a group G, a generating set of G, and a subgroup of G. The Schreier graph encodes the abstract structure of

    Schreier coset graph

    Schreier_coset_graph

  • Equivariant map
  • Maps whose domain and codomain are acted on by the same group, and the map commutes

    f(x·g) = f(x)·g; (right-right) f(x·g) = g−1·f(x); (right-left) f(g·x) = f(x)·g−1; (left-right) Equivariant maps are morphisms in the category of G-sets (for

    Equivariant map

    Equivariant_map

  • Yoneda lemma
  • Embedding of categories into functor categories

    {\displaystyle \mathbf {Set} } , Yoneda's lemma asserts that N a t ( h A , G ) ≅ G ( A ) . {\displaystyle \mathrm {Nat} (h^{A},G)\cong G(A).} The bijections

    Yoneda lemma

    Yoneda_lemma

  • Digger (2026 film)
  • Upcoming film by Alejandro G. Iñárritu

    Naman (October 22, 2024). "Tom Cruise, Alejandro G. Iñárritu Film at Warner Bros. and Legendary Sets U.K. Shoot (Exclusive)". Variety. Retrieved October

    Digger (2026 film)

    Digger_(2026_film)

  • Convex set
  • In geometry, set whose intersection with every line is a single line segment

    geometry, a set of points is convex if it contains every line segment between two points in the set. For example, a solid cube is a convex set, but anything

    Convex set

    Convex set

    Convex_set

  • Unstoppable (Karol G album)
  • 2017 studio album by Karol G

    Unstoppable is the debut studio album by Colombian singer Karol G. It was released on October 27, 2017, through Universal Music Latino. Comprising thirteen

    Unstoppable (Karol G album)

    Unstoppable_(Karol_G_album)

  • Topos
  • Mathematical category

    G {\displaystyle G} . Since any functor must give a G {\displaystyle G} -action on the target, this gives the category of G {\displaystyle G} -sets.

    Topos

    Topos

  • Forcing (mathematics)
  • Technique invented by Paul Cohen for proving consistency and independence results

    expand the set theoretical universe V {\displaystyle V} to a larger universe V [ G ] {\displaystyle V[G]} by introducing a new "generic" object G {\displaystyle

    Forcing (mathematics)

    Forcing_(mathematics)

  • Set (music)
  • Collection of objects studied in music theory

    theory, as in mathematics (see set) and general parlance, a set (pitch set, pitch-class set, set class, set form, set genus, pitch collection) is a collection

    Set (music)

    Set_(music)

  • Open set
  • Basic subset of a topological space

    set is a generalization of an open interval in the real line. In a metric space (a set with a distance defined between every two points), an open set

    Open set

    Open set

    Open_set

  • Television set
  • Device for receiving and viewing video content

    A television set or television receiver (more commonly called TV, TV set, television, telly, or tele) is an electronic device for viewing and hearing

    Television set

    Television set

    Television_set

  • Set-builder notation
  • Use of braces for specifying sets

    predicates yield equal sets below. For each integer m, we can define G m = { x ∈ Z ∣ x ≥ m } = { m , m + 1 , m + 2 , … } {\displaystyle G_{m}=\{x\in \mathbb

    Set-builder notation

    Set-builder_notation

  • List of films and television shows set in Miami
  • wholly set in or shot in Miami. The listed shows span a wide variety of genres and range from shows almost entirely shot and set in the city (e.g., The

    List of films and television shows set in Miami

    List of films and television shows set in Miami

    List_of_films_and_television_shows_set_in_Miami

  • Cullinan Diamond
  • Largest gem-quality diamond ever discovered

    48 g) Lahore Diamond. Cullinan IV, also referred to as a Lesser Star of Africa, is square-cut and weighs 63.6 carats (12.72 g). In 1911 it was first set

    Cullinan Diamond

    Cullinan Diamond

    Cullinan_Diamond

  • Segal's conjecture
  • Theorem in homotopy theory

    of finite G-sets, with addition the disjoint union of G-sets and identity element the empty set (which is a G-set in a unique way). Then A(G), the Grothendieck

    Segal's conjecture

    Segal's_conjecture

  • Glossary of set theory
  • {f(x):x∈X} [ ] 1.  M[G] is the smallest model of ZF containing G and all elements of M. 2.  [α]β is the set of all subsets of a set α of cardinality β,

    Glossary of set theory

    Glossary_of_set_theory

  • Associative containers (C++)
  • Class templates in the C++ programming language

    defined in headers named after the names of the containers, e.g. set is defined in header <set>. All containers satisfy the requirements of the Container

    Associative containers (C++)

    Associative_containers_(C++)

  • Centralizer and normalizer
  • Special types of subgroups encountered in group theory

    group G is the set C G ⁡ ( S ) {\displaystyle \operatorname {C} _{G}(S)} of elements of G that commute with every element of S, or equivalently, the set of

    Centralizer and normalizer

    Centralizer_and_normalizer

  • SET Index
  • Thai stock market index

    The SET Index is a Thai composite stock market index calculated by the prices of all common stocks (including unit trusts of property funds) on the main

    SET Index

    SET Index

    SET_Index

  • Service set (802.11 network)
  • Group of all devices on the same wireless network

    characteristics (e.g. radio frequency, modulation scheme, security settings) such that they are wirelessly networked. The basic service set is defined by a

    Service set (802.11 network)

    Service set (802.11 network)

    Service_set_(802.11_network)

  • Index set
  • Mathematical term

    theory and cryptography, an index set is a set for which there exists an algorithm I that can sample the set efficiently; e.g., on input 1n, I can efficiently

    Index set

    Index_set

  • Representable functor
  • Functor type

    G to Set corresponds to the canonical G-set G with the action of left multiplication. Standard arguments from group theory show that a functor from G

    Representable functor

    Representable_functor

  • Coset
  • Disjoint, equal-size subsets of a group's underlying set

    specifically group theory, a subgroup H of a group G may be used to decompose the underlying set of G into disjoint, equal-size subsets called cosets. There

    Coset

    Coset

    Coset

  • Fuzzy set
  • Sets whose elements have degrees of membership

    fuzzy set: For fuzzy sets A , G {\displaystyle A,G} with G ≠ ∅, we can define the relative cardinality by: RelCard ⁡ ( A , G ) = sc ⁡ ( A | G ) = sc

    Fuzzy set

    Fuzzy_set

  • Working set
  • Set of resources actively used by a process

    Working Sets Past and Present. IEEE Transactions on Software Engineering, 1/1980, Volume SE-6, pp. 64–84. [1] Silberschatz, A., Galvin, P.B., & Gagne, G. (2005)

    Working set

    Working_set

  • Function (mathematics)
  • Association of one output to each input

    terms of set theory, and this greatly increased the possible applications of the concept. A function is often denoted by a letter such as f, g or h. The

    Function (mathematics)

    Function_(mathematics)

  • Burnside category
  • Category theory

    category of a finite group G is a category whose objects are finite G-sets and whose morphisms are (equivalence classes of) spans of G-equivariant maps. It

    Burnside category

    Burnside_category

  • Instruction set architecture
  • Model that describes the programmable interface of a computer processor

    any instruction set using C and standard APIs Processor design Simulation Register transfer language (RTL) Or pair of instructions, e.g., XED on the GE

    Instruction set architecture

    Instruction_set_architecture

  • Casio calculator character sets
  • Character sets used by Casio computers

    Casio calculator character sets are a group of character sets used by various Casio calculators and pocket computers.   Lead byte ^*1 Back control code

    Casio calculator character sets

    Casio_calculator_character_sets

  • Cooly G
  • British singer, rapper, producer and DJ

    2010, Cooly G set up a record label, Dub Organizer, a name she had previously used for a series of CD-R releases. She played Boiler Room DJ sets in London

    Cooly G

    Cooly_G

  • Jet Set nightclub roof collapse
  • Disaster in Santo Domingo, Dominican Republic

    On 8 April 2025, the roof of the Jet Set nightclub in Santo Domingo, Dominican Republic collapsed during a live performance by merengue musician Rubby

    Jet Set nightclub roof collapse

    Jet Set nightclub roof collapse

    Jet_Set_nightclub_roof_collapse

  • G-module
  • Algebraic structure

    representation of G. Group (co)homology provides an important set of tools for studying general G {\displaystyle G} -modules. The term G-module is also used

    G-module

    G-module

    G-module

  • Sydney Trains rolling stock
  • replace the G set Tangaras on outer suburban runs, however in addition to this they have also been used to replace some of the older interurban V sets which

    Sydney Trains rolling stock

    Sydney_Trains_rolling_stock

  • Finite set
  • Finite collection of distinct objects

    (or the cardinal number) of the set. A set that is not a finite set is called an infinite set. For example, the set { 1 , 2 , 3 , … } {\displaystyle

    Finite set

    Finite set

    Finite_set

  • Age set
  • Social category or corporate social group

    group or class in a school could be regarded as a simple example of an age set (e.g. 'Class of 2004'), the term is most commonly used to refer to systems in

    Age set

    Age_set

  • Von Neumann–Bernays–Gödel set theory
  • System of mathematical set theory

    function G {\displaystyle G} defined on the class of all nonempty sets such that G ( x ) ∈ x {\displaystyle G(x)\in x} for every nonempty set x . {\displaystyle

    Von Neumann–Bernays–Gödel set theory

    Von_Neumann–Bernays–Gödel_set_theory

  • Hyperfinite set
  • Type of internal set in nonstandard analysis

    of mathematics, a hyperfinite set or *-finite set is a type of internal set. An internal set H of internal cardinality g ∈ *N (the hypernaturals) is hyperfinite

    Hyperfinite set

    Hyperfinite_set

  • Waterfall rail accident
  • 2003 train crash in New South Wales, Australia

    2003, south of Waterfall, New South Wales, Australia, an Intercity Tangara G set derailed on a curve at high speeds when the driver had a heart attack, falling

    Waterfall rail accident

    Waterfall_rail_accident

  • Super-G
  • Racing discipline of alpine skiing

    In the Olympics, super-G courses are usually set on the same slopes as the downhill, but with a lower starting point. Super-G was run as a World Cup test

    Super-G

    Super-G

    Super-G

  • Oper (mathematics)
  • Principal connection

    \mathbb {C} } , with a distinguished Borel subgroup B = B GG {\displaystyle B=B_{G}\subset G} . Set N = [ B , B ] {\displaystyle N=[B,B]} , so that H = B

    Oper (mathematics)

    Oper_(mathematics)

  • List of films set in ancient Rome
  • set in the city of Rome during the Roman Kingdom, the Roman Republic, or the Roman Empire. The films only partly set in Rome are so noted. Films set during

    List of films set in ancient Rome

    List_of_films_set_in_ancient_Rome

  • G-index
  • Citation metric

    definition g 2 ≤ ∑ i ≤ g c i {\displaystyle g^{2}\leq \sum _{i\leq g}c_{i}} as g ≤ 1 g ∑ i ≤ g c i . {\displaystyle g\leq {\frac {1}{g}}\sum _{i\leq g}c_{i}

    G-index

    G-index

    G-index

  • Eternal dominating set
  • Object in graph theory

    graph theory, an eternal dominating set for a graph G = (V, E) is a subset D of V such that D is a dominating set on which mobile guards are initially

    Eternal dominating set

    Eternal dominating set

    Eternal_dominating_set

  • Drop set
  • Bodybuilding and weight training technique

    Candow, Darren G.; Brahms, C. Markus; Michel, Deborah; Zello, Gordon A. (1 October 2016). "Effect of creatine supplementation and drop-set resistance training

    Drop set

    Drop_set

  • BanG Dream! Ave Mujica
  • Japanese anime television series

    MyGO!!!!! is set to premiere in January 2027. An anime film produced by Nichicaline, titled BanG Dream! Ave Mujica prima aurora, is set to release in

    BanG Dream! Ave Mujica

    BanG_Dream!_Ave_Mujica

  • R&G (motorcycle accessories)
  • Motorcycle accessory manufacturer

    2015-05-24. "R&G Ducati Cup Shield" (PDF). msvracing.com. "R&> Engine Case Covers AMA Pro Racing Eligible Equipment - Sport Rider". Sport Rider. "R&G Set To Protect

    R&G (motorcycle accessories)

    R&G (motorcycle accessories)

    R&G_(motorcycle_accessories)

  • Burnside ring
  • Ring that encodes the possible group actions of a finite group

    of G. If G acts on a finite set X, then one can write X = ⋃ i X i {\textstyle X=\bigcup _{i}X_{i}} (disjoint union), where each Xi is a single G-orbit

    Burnside ring

    Burnside_ring

  • Mobile Fighter G Gundam
  • Japanese anime television series

    G Gundam was produced to reboot the waning popularity of the long-running franchise. It is the first Gundam series with a self-contained plot set in

    Mobile Fighter G Gundam

    Mobile_Fighter_G_Gundam

  • The World Set Free
  • 1914 novel by H.G. Wells

    The World Set Free is a novel written in 1913 and published in 1914 by H. G. Wells. The book is based on a prediction of a more destructive and uncontrollable

    The World Set Free

    The World Set Free

    The_World_Set_Free

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