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MATHIEU GROUP

  • Mathieu group
  • Five sporadic simple groups

    In group theory, a topic in abstract algebra, the Mathieu groups are the five sporadic simple groups M11, M12, M22, M23 and M24 introduced by Émile Mathieu (1861

    Mathieu group

    Mathieu group

    Mathieu_group

  • Mathieu group M24
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Mathieu group M24 is a sporadic simple group of order    244,823,040 = 210 · 33 · 5 · 7 · 11 ·

    Mathieu group M24

    Mathieu group M24

    Mathieu_group_M24

  • Mathieu group M11
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Mathieu group M11 is a sporadic simple group of order    7,920 = 11 · 10 · 9 · 8 = 24 · 32 · 5 ·

    Mathieu group M11

    Mathieu group M11

    Mathieu_group_M11

  • Mathieu group M23
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Mathieu group M23 is a sporadic simple group of order    10,200,960 = 27 · 32 · 5 · 7 · 11 · 23

    Mathieu group M23

    Mathieu group M23

    Mathieu_group_M23

  • Mathieu group M12
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Mathieu group M12 is a sporadic simple group of order    95,040 = 12 · 11 · 10 · 9 · 8 = 26 ·

    Mathieu group M12

    Mathieu group M12

    Mathieu_group_M12

  • Mathieu group M22
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Mathieu group M22 is a sporadic simple group of order    443,520 = 27 · 32 · 5 · 7 · 11 ≈ 4×105

    Mathieu group M22

    Mathieu group M22

    Mathieu_group_M22

  • Projective linear group
  • Construction in group theory

    the Mathieu group M24, one of the sporadic simple groups; in this context, one refers to PSL(3, 4) as M21, though it is not properly a Mathieu group itself

    Projective linear group

    Projective linear group

    Projective_linear_group

  • Umbral moonshine
  • Topic in group theory and harmonic analysis (Niemeier lattice-mock theta connection)

    functions. It is a generalization of the Mathieu moonshine phenomenon connecting representations of the Mathieu group M24 with K3 surfaces. The usage of the

    Umbral moonshine

    Umbral moonshine

    Umbral_moonshine

  • Steiner system
  • Block design in combinatorial mathematics

    to group theory. In particular, the finite simple groups called Mathieu groups arise as automorphism groups of Steiner systems: The Mathieu group M11

    Steiner system

    Steiner system

    Steiner_system

  • Semilinear map
  • the automorphism group of the projective geometry of a vector space. The group PΓL(3,4) can be used to construct the Mathieu group M24, which is one

    Semilinear map

    Semilinear_map

  • Mathieu groupoid
  • Groupoid related to the Mathieu group M12

    mathematics, the Mathieu groupoid M13 is a groupoid acting on 13 points such that the stabilizer of each point is the Mathieu group M12. It was introduced

    Mathieu groupoid

    Mathieu_groupoid

  • PSL(2,7)
  • Automorphism group of the Klein quartic

    subgroup of the Mathieu group M21, the subgroup acts non-transitively on 21 points. (Richter) Richter, David A., How to Make the Mathieu Group M24, archived

    PSL(2,7)

    PSL(2,7)

  • 11 (number)
  • Natural number

    and angle trisector. The Mathieu group M 11 {\displaystyle \mathrm {M} _{11}} is the smallest of twenty-six sporadic groups. It has order 7920 = 2 4 ⋅

    11 (number)

    11_(number)

  • Zvonimir Janko
  • Croatian mathematician (1932–2022)

    of the Janko groups, sporadic simple groups in group theory. The first few sporadic simple groups were discovered by Émile Léonard Mathieu, which were

    Zvonimir Janko

    Zvonimir_Janko

  • Sporadic group
  • Finite simple group type not classified as Lie, cyclic or alternating

    sporadic groups were discovered by Émile Mathieu in the 1860s and the other twenty-one were found between 1965 (J1) and 1975 (J4). Several of these groups were

    Sporadic group

    Sporadic group

    Sporadic_group

  • Monstrous moonshine
  • Monster and modular connection

    T14C into representations of 2.A7 T11A into representations of the Mathieu group 2.M12 Queen found that the traces of non-identity elements also yielded

    Monstrous moonshine

    Monstrous moonshine

    Monstrous_moonshine

  • Mathieu van der Poel
  • Dutch cyclist

    Mathieu van der Poel (born 19 January 1995), nicknamed "The Flying Dutchman", is a Belgian-born Dutch professional cyclist who currently rides for the

    Mathieu van der Poel

    Mathieu van der Poel

    Mathieu_van_der_Poel

  • Mathieu
  • Name list

    Mathieu is both a surname and a given name. Notable people with the name include: André Mathieu (1929–1968), Canadian pianist and composer Anselme Mathieu

    Mathieu

    Mathieu

  • Binary Golay code
  • Type of linear error-correcting code

    invariant), is the Mathieu group M 23 {\displaystyle M_{23}} . The automorphism group of the extended binary Golay code is the Mathieu group M 24 {\displaystyle

    Binary Golay code

    Binary Golay code

    Binary_Golay_code

  • 22 (number)
  • Natural number

    22 appears prominently within sporadic groups. The Mathieu group M22 is one of 26 sporadic finite simple groups, defined as the 3-transitive permutation

    22 (number)

    22_(number)

  • 24 (number)
  • Natural number

    design. The automorphism group of the extended binary Golay code, equivalently of this Steiner system, is the Mathieu group M 24 {\displaystyle M_{24}}

    24 (number)

    24_(number)

  • List of finite simple groups
  • groups states that every finite simple group is cyclic, or alternating, or in one of 16 families of groups of Lie type, or one of 26 sporadic groups.

    List of finite simple groups

    List_of_finite_simple_groups

  • Classification of finite simple groups
  • Theorem classifying finite simple groups

    of finite simple groups (popularly called the enormous theorem) is a result of group theory stating that every finite simple group is either cyclic,

    Classification of finite simple groups

    Classification of finite simple groups

    Classification_of_finite_simple_groups

  • 5
  • Natural number

    The five Mathieu groups constitute the first generation in the happy family of sporadic groups. These are also the first five sporadic groups to have been

    5

    5

  • 23 (number)
  • Natural number

    {\displaystyle \mathbb {B} _{23}} has Mathieu group M 23 {\displaystyle \mathbb {M} _{23}} as its automorphism group, which is the second largest member

    23 (number)

    23_(number)

  • Thin group (finite group theory)
  • PSU3(2n) The Suzuki groups Sz(2n) The Tits group 2F4(2)' The Steinberg group 3D4(2) The Mathieu group M11 The Janko group J1 Quasithin group Aschbacher, Michael

    Thin group (finite group theory)

    Thin_group_(finite_group_theory)

  • Miracle Octad Generator
  • Mathematical tool

    is a mathematical tool introduced by Rob T. Curtis for studying the Mathieu groups, binary Golay code and Leech lattice. The Miracle Octad Generator is

    Miracle Octad Generator

    Miracle_Octad_Generator

  • 6
  • Natural number

    the order of the friendly giant, the largest sporadic group: five first generation Mathieu groups, seven second generation subquotients of the Leech lattice

    6

    6

  • Mireille Mathieu
  • French singer (born 1946)

    Mireille Mathieu (French pronunciation: [miʁɛj matjø] ; born 22 July 1946) is a French singer. She has recorded over 1,200 songs in eleven languages,

    Mireille Mathieu

    Mireille Mathieu

    Mireille_Mathieu

  • 90,000
  • Natural number

    951212 = 9048004641; 90480 + 04641 = 95121 95,040 = the order of the Mathieu group M12 95,420 = number of 22-bead binary necklaces with beads of 2 colors

    90,000

    90,000

  • Leech lattice
  • 24-dimensional repeating pattern of points

    group Co1, a finite simple group, and one of the sporadic groups. Many other sporadic groups, such as the remaining Conway groups and Mathieu groups,

    Leech lattice

    Leech_lattice

  • Matthieu Pigasse
  • French investment banker

    company to Czech businessman Daniel Křetínský. Le Monde's Independency Group, a minority shareholder that aims to protect the paper's editorial independence

    Matthieu Pigasse

    Matthieu Pigasse

    Matthieu_Pigasse

  • Group action
  • Transformations induced by a mathematical group

    This is useful, for instance, in studying the action of the large Mathieu group on a 24-set and in studying symmetry in certain models of finite geometries

    Group action

    Group action

    Group_action

  • Émile Léonard Mathieu
  • French mathematician

    mathematical physics. He has given his name to the Mathieu functions, Mathieu groups and Mathieu transformation. He authored a treatise of mathematical

    Émile Léonard Mathieu

    Émile_Léonard_Mathieu

  • Janko group
  • Index of articles associated with the same name

    known as group theory, the Janko groups are the four sporadic simple groups J1, J2, J3 and J4 introduced by Zvonimir Janko. Unlike the Mathieu groups, Conway

    Janko group

    Janko group

    Janko_group

  • Permutation group
  • Group whose operation is composition of permutations

    Permutation Groups in 1964. 2-transitive group Rank 3 permutation group Mathieu group The notations SM and SM are also used. Rotman 2006, p. 148, Definition

    Permutation group

    Permutation group

    Permutation_group

  • List of incomplete proofs
  • 1898 Miller published a paper incorrectly claiming to prove that the Mathieu group M24 does not exist, though in 1900 he pointed out that his proof was

    List of incomplete proofs

    List_of_incomplete_proofs

  • Conway group
  • Four finite groups derived from the Leech lattice

    code (as diagonal matrices with 1 or −1 as diagonal elements) by the Mathieu group M24 (as permutation matrices). N ≈ 212:M24. A standard representation

    Conway group

    Conway group

    Conway_group

  • M11
  • Topics referred to by the same term

    star cluster also known as the Wild Duck Cluster Mathieu group M11 in the mathematical field of group theory Ritter M11 UltraClave, a model of autoclave

    M11

    M11

  • Inverse Galois problem
  • Unsolved problem in mathematics

    solvable group is realizable over Q {\displaystyle \mathbb {Q} } . It is also known that every simple sporadic group, except possibly the Mathieu group M23

    Inverse Galois problem

    Inverse_Galois_problem

  • M22 graph
  • Strongly regular graph

    automorphism group is the Mathieu group M22. Cameron graph Higman–Sims graph Gewirtz graph "Mesner graph with parameters (77,16,0,4). The automorphism group is

    M22 graph

    M22 graph

    M22_graph

  • Dieter Held
  • German mathematician

    2-subgroup of the Mathieu group M24 on 24 letters. Shortly afterwards Graham Higman and John McKay demonstrated that such a group exists, using a computer

    Dieter Held

    Dieter Held

    Dieter_Held

  • Small cubicuboctahedron
  • endpoints of the edges that bisect the squares and octahedra) to yield the Mathieu group M24. Compound of five small cubicuboctahedra List of uniform polyhedra

    Small cubicuboctahedron

    Small cubicuboctahedron

    Small_cubicuboctahedron

  • Quasidihedral group
  • Finite group

    quasidihedral: PSL3(Fq) for q ≡ 3 mod 4, PSU3(Fq) for q ≡ 1 mod 4, the Mathieu group M11, GL2(Fq) for q ≡ 3 mod 4. Dummit, D. S.; Foote, R. (2004). Abstract

    Quasidihedral group

    Quasidihedral group

    Quasidihedral_group

  • Group (mathematics)
  • Set with associative invertible operation

    related to the appearance of Goldstone bosons. Finite symmetry groups such as the Mathieu groups are used in coding theory, which is in turn applied in error

    Group (mathematics)

    Group (mathematics)

    Group_(mathematics)

  • Simple group
  • Group without normal subgroups other than the trivial group and itself

    groups). These groups (the groups of Lie type, together with the cyclic groups, alternating groups, and the five exceptional Mathieu groups) were believed

    Simple group

    Simple group

    Simple_group

  • McLaughlin sporadic group
  • Sporadic simple group

    maximal subgroups isomorphic to the Mathieu group M22. An outer automorphism interchanges the two classes of M22 groups. This outer automorphism is realized

    McLaughlin sporadic group

    McLaughlin sporadic group

    McLaughlin_sporadic_group

  • Mathieu Valbuena
  • French footballer (born 1984)

    Mathieu Valbuena (born 28 September 1984) is a French professional footballer who plays as an attacking midfielder for Maltese Challenge League club St

    Mathieu Valbuena

    Mathieu Valbuena

    Mathieu_Valbuena

  • Multiply transitive group action
  • Concept in group theory

    there is a group element g in G which maps ai to bi for each i between 1 and k. The Mathieu groups are important examples. Every group is trivially

    Multiply transitive group action

    Multiply_transitive_group_action

  • Galois theory
  • Mathematical connection between field theory and group theory

    (Mathieu group M23) of the 26 sporadic simple groups. There is even a polynomial with integral coefficients whose Galois group is the Monster group. In

    Galois theory

    Galois theory

    Galois_theory

  • String theory
  • Theory of subatomic structure

    Tachikawa discovered connections between a different sporadic group, the Mathieu group M24, and a certain version[which?] of string theory. Miranda Cheng

    String theory

    String_theory

  • Mathieu Lefèvre
  • French politician (born 1986)

    French-Israeli Parliamentary Friendship Group from 2023 to 2024. "Législatives dans le Val-de-Marne : Mathieu Lefèvre, seul nouveau visage de la majorité

    Mathieu Lefèvre

    Mathieu Lefèvre

    Mathieu_Lefèvre

  • Klein quartic
  • Compact Riemann surface of genus 3

    The automorphism group can be augmented (by a symmetry which is not realized by a symmetry of the tiling) to yield the Mathieu group M24. Corresponding

    Klein quartic

    Klein quartic

    Klein_quartic

  • M23
  • Topics referred to by the same term

    Manhattan BFW M.23, two-seater sports plane The Mathieu group M23 in the mathematical field of group theory m23 software distribution system, a Linux

    M23

    M23

  • Automorphisms of the symmetric and alternating groups
  • Aspect of mathematical group theory

    exceptional itself. The full automorphism group of A6 appears naturally as a maximal subgroup of the Mathieu group M12 in 2 ways, as either a subgroup fixing

    Automorphisms of the symmetric and alternating groups

    Automorphisms_of_the_symmetric_and_alternating_groups

  • Mathieu Flamini
  • French footballer (born 1984)

    Mathieu Pierre Flamini (born 7 March 1984) is a French entrepreneur and former professional footballer. A midfielder, he played for French side Marseille

    Mathieu Flamini

    Mathieu Flamini

    Mathieu_Flamini

  • Near polygon
  • Concept in incidence geometry

    1990s. Some sporadic simple groups, for example the Hall-Janko group and the Mathieu groups, act as automorphism groups of near polygons. A near 2d-gon

    Near polygon

    Near polygon

    Near_polygon

  • Tadej Pogačar
  • Slovenian cyclist (born 1998)

    peloton with a select group of riders. He accelerated twice more on the final ascent of Oude Kwaremont and the Paterberg and only Mathieu van der Poel was

    Tadej Pogačar

    Tadej Pogačar

    Tadej_Pogačar

  • Exceptional object
  • related to the Leech lattice. The Mathieu group M 24 {\displaystyle M_{24}} , one of the sporadic simple groups, is the group of automorphisms of the extended

    Exceptional object

    Exceptional object

    Exceptional_object

  • Higman–Sims group
  • Sporadic simple group

    check for other rank 3 permutation groups on 100 points. They soon focused on a possible one containing the Mathieu group M22, which has permutation representations

    Higman–Sims group

    Higman–Sims group

    Higman–Sims_group

  • 2026 FIFA World Cup Group B
  • FIFA World Cup group

    Group B of the 2026 FIFA World Cup took place from June 12 to 24, 2026. The group consisted of Canada (co-host), Bosnia and Herzegovina, Qatar, and Switzerland

    2026 FIFA World Cup Group B

    2026_FIFA_World_Cup_Group_B

  • Cameron graph
  • Strongly regular graph

    It is one of a small number of strongly regular graphs on which the Mathieu group M22 acts as symmetries taking every vertex to every other vertex. The

    Cameron graph

    Cameron graph

    Cameron_graph

  • 92 (number)
  • Natural number

    number of objects that are permuted by the series of five finite, simple Mathieu groups M n {\displaystyle \mathbb {M} _{n}} (collectively), as defined by permutations

    92 (number)

    92_(number)

  • Mathieu Debuchy
  • French association football player (born 1985)

    Mathieu Debuchy (French pronunciation: [matjø dəbyʃi]; born 28 July 1985) is a French former professional footballer who played as a right-back. Debuchy

    Mathieu Debuchy

    Mathieu Debuchy

    Mathieu_Debuchy

  • M24
  • Topics referred to by the same term

    movement in the People's Republic of Congo. The Mathieu group M24 in the mathematical field of group theory M-24 (Michigan highway), a state highway in

    M24

    M24

  • Yves Saint Laurent (designer)
  • French fashion designer (1936–2008)

    Yves Henri Donat Mathieu-Saint-Laurent (1 August 1936 – 1 June 2008), better known as Yves Saint Laurent (/ˌiːv ˌsæ̃ lɔːˈrɒ̃/, also UK: /- lɒ-/, US: /-

    Yves Saint Laurent (designer)

    Yves Saint Laurent (designer)

    Yves_Saint_Laurent_(designer)

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

    point form a copy of the Mathieu group M12. If a groupoid has only one object, then the set of its morphisms forms a group. Using the algebraic definition

    Groupoid

    Groupoid

  • M12
  • Topics referred to by the same term

    of IEC metric screw sized electrical connector Mathieu group M12, in the mathematical field of group theory Magic 2012, the thirteenth core set in Magic:

    M12

    M12

  • Ternary Golay code
  • Pair of related error-correcting codes

    The automorphism group of the (original) ternary Golay code is the Mathieu group M11, which is the smallest of the sporadic simple groups. The complete weight

    Ternary Golay code

    Ternary_Golay_code

  • Alperin–Brauer–Gorenstein theorem
  • projective special unitary groups over a finite field of odd order, depending on a certain congruence, or to the Mathieu group M 11 {\displaystyle M_{11}}

    Alperin–Brauer–Gorenstein theorem

    Alperin–Brauer–Gorenstein_theorem

  • Fischer group
  • 3-transpositions in the symmetry group Fi22 of the graph. The Fischer groups are named by analogy with the large Mathieu groups. In Fi22 a maximal set of 3-transpositions

    Fischer group

    Fischer group

    Fischer_group

  • 7000 (number)
  • Natural number

    7919 – 1000th prime number 7920 – the order of the Mathieu group M11, the smallest sporadic simple group 7921 = 892, centered octagonal number 7944 – nonagonal

    7000 (number)

    7000_(number)

  • List of group theory topics
  • linear group Group of Lie type Group scheme HN group Janko group Lie group Simple Lie group Linear algebraic group List of finite simple groups Mathieu group

    List of group theory topics

    List of group theory topics

    List_of_group_theory_topics

  • N-group (finite group theory)
  • unitary group U3(3), the alternating group A7, the Mathieu group M11, and the Tits group. (The Tits group was overlooked in Thomson's original announcement

    N-group (finite group theory)

    N-group_(finite_group_theory)

  • John Horton Conway
  • English mathematician (1937–2020)

    connections to string theory. Conway introduced the Mathieu groupoid, an extension of the Mathieu group M12 to 13 points. As a graduate student, he proved

    John Horton Conway

    John Horton Conway

    John_Horton_Conway

  • Group of Lie type
  • Mathematical group

    that other finite simple groups exist (for example, Mathieu groups), gradually a belief formed that nearly all finite simple groups can be accounted for by

    Group of Lie type

    Group of Lie type

    Group_of_Lie_type

  • The Monster Project
  • 2017 American film

    footage supernatural horror film directed by Victor Mathieu from a screenplay written by Mathieu, Corbin Billings and Shariya Lynn. The film stars Justin

    The Monster Project

    The_Monster_Project

  • Conway group Co2
  • Sporadic simple group

    or 24 then it is contained in either Z/2Z × Co2 or Z/2Z × Co3. The Mathieu group M23 is isomorphic to a maximal subgroup of Co2 and one representation

    Conway group Co2

    Conway group Co2

    Conway_group_Co2

  • K3 surface
  • Type of smooth complex surface of kodaira dimension 0

    Enriques surface Tate conjecture Mathieu moonshine, a mysterious relationship between K3 surfaces and the Mathieu group M24. Huybrechts (2016), Remark 1

    K3 surface

    K3 surface

    K3_surface

  • Gustave Mathieu
  • French worker and illegalist anarchist

    gang, a closely linked and similar group. Following the arrest of some of the Intransigents and Schouppe, Mathieu moved to the northern districts of Paris

    Gustave Mathieu

    Gustave Mathieu

    Gustave_Mathieu

  • Held group
  • Sporadic simple group

    special group 21+6 by the linear group L3(2), which is the same involution centralizer as the Mathieu group M24. A second such group is the linear group L5(2)

    Held group

    Held group

    Held_group

  • Sphere Packings, Lattices and Groups
  • 1988 mathematical book

    The interrelated topics featured in the book include Golay codes, Mathieu groups and Monstrous Moonshine. Many of the chapters are updates of papers

    Sphere Packings, Lattices and Groups

    Sphere_Packings,_Lattices_and_Groups

  • M22
  • Topics referred to by the same term

    cryoprotectant, used in cryonics and cryopreservation The Mathieu group M22 in the mathematical field of group theory M22 graph, in graph theory Messier 22, a globular

    M22

    M22

  • List of career achievements by Mathieu van der Poel
  • Career achievements of cyclist Mathieu van der Poel

    Mathieu van der Poel is a Dutch professional racing cyclist for UCI WorldTeam Alpecin–Premier Tech, competing in the cyclo-cross, road bicycle racing

    List of career achievements by Mathieu van der Poel

    List of career achievements by Mathieu van der Poel

    List_of_career_achievements_by_Mathieu_van_der_Poel

  • Nicolas Mathieu (writer)
  • French novelist (born 1978)

    Nicolas Mathieu (French pronunciation: [nikɔla matjø]; born 2 June 1978 in Épinal) is a French novelist who has also written short fiction and children's

    Nicolas Mathieu (writer)

    Nicolas Mathieu (writer)

    Nicolas_Mathieu_(writer)

  • Covering groups of the alternating and symmetric groups
  • automorphism group of A6 is M10, the Mathieu group of degree 10, whose Schur cover is a triple cover. The Schur covers of the symmetric group S6 itself have

    Covering groups of the alternating and symmetric groups

    Covering_groups_of_the_alternating_and_symmetric_groups

  • Jérémy Mathieu
  • French footballer (born 1983)

    Jérémy Mathieu (born 29 October 1983) is a French former professional footballer who played as a centre-back or a left-back. Mathieu made 172 Ligue 1

    Jérémy Mathieu

    Jérémy Mathieu

    Jérémy_Mathieu

  • 2026 Tour de France
  • Cycling race

    warning of an ongoing heatwave in the Corrèze department. It was won by Mathieu van der Poel (Alpecin–Premier Tech) from a breakaway. After a rest day

    2026 Tour de France

    2026 Tour de France

    2026_Tour_de_France

  • List of problems in loop theory and quasigroup theory
  • with trivial right nucleus. Also, using an exact factorization of the Mathieu group M24, it is possible to construct a non-Moufang simple Bol loop which

    List of problems in loop theory and quasigroup theory

    List_of_problems_in_loop_theory_and_quasigroup_theory

  • Hurwitz's automorphisms theorem
  • Theorem in algebraic geometry

    2012-03-05, retrieved 2015-09-04 Richter, David A., How to Make the Mathieu Group M24, archived from the original on 2010-01-16, retrieved 2010-04-15

    Hurwitz's automorphisms theorem

    Hurwitz's_automorphisms_theorem

  • List of mathematical examples
  • Higman–Sims group Janko groups Lyons group The Mathieu groups McLaughlin group Monster group O'Nan group Rudvalis group Suzuki sporadic group Thompson group Counterexample

    List of mathematical examples

    List_of_mathematical_examples

  • Almost simple group
  • \mathrm {A} _{6}.} Two other groups, the Mathieu group M 10 {\displaystyle \mathrm {M} _{10}} and the projective general linear group PGL 2 ⁡ ( 9 ) {\displaystyle

    Almost simple group

    Almost_simple_group

  • 2026–27 UEFA Europa League qualifying
  • Football tournament qualification stage

    9 July 2026 (2026-07-09) 20:00 Karađorđe Stadium, Novi Sad Attendance: 6,557 Referee: Mathieu Vernice (France) 16 July 2026 (2026-07-16) 20:15 Ferencváros Stadion, Budapest

    2026–27 UEFA Europa League qualifying

    2026–27_UEFA_Europa_League_qualifying

  • Permutation polynomial
  • Polynomial that permutes a ring

    GF(qr) form a group under the operation of composition modulo x q r − x {\displaystyle x^{q^{r}}-x} , which is known as the Betti-Mathieu group, isomorphic

    Permutation polynomial

    Permutation_polynomial

  • Kid Francescoli
  • French musical group

    Kid Francescoli is an electropop project by French musician Mathieu Hocine. The project was founded by Hocine in 2002 in Marseille. The name is a tribute

    Kid Francescoli

    Kid Francescoli

    Kid_Francescoli

  • Sinclair (singer)
  • French singer-songwriter

    Mathieu Blanc-Francard, known professionally as Sinclair (born 19 July 1970), is a French musician and singer-songwriter. Born in 1970 at Tours, France

    Sinclair (singer)

    Sinclair_(singer)

  • Quasithin group
  • Algebraic structure

    Sp6(2) The alternating groups on 5, 6, 8, 9 points PSL2(p) for p a Fermat or Mersenne prime, Lε 3(3), Lε 4(3), G2(3) The Mathieu groups M11, M12, M22, M23

    Quasithin group

    Quasithin_group

  • Mathieu Peisson
  • French water polo player (born 1982)

    was part of the French team at the 2016 Summer Olympics, where the team was eliminated in the group stage. "Mathieu PEISSON - Olympic - France". v t e

    Mathieu Peisson

    Mathieu Peisson

    Mathieu_Peisson

  • The Inspector Cluzo
  • French rock group

    and Mathieu "Phil" Jourdain on the drums. Both are Mont-de-Marsan natives and former members of the band Wolfunkind [fr]. The name of the group was proposed

    The Inspector Cluzo

    The Inspector Cluzo

    The_Inspector_Cluzo

  • Mathieu Boogaerts
  • French singer-songwriter

    Mathieu Boogaerts (born 1970) is a French singer-songwriter. The son of a pharmacist mother and antiquarian father, Mathieu was born in Fontenay-sous-Bois

    Mathieu Boogaerts

    Mathieu Boogaerts

    Mathieu_Boogaerts

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MATHIEU GROUP

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MATHIEU GROUP

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