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REFLECTION GROUP

  • Reflection group
  • Discrete group type in group theory

    In group theory and geometry, a reflection group is a discrete group which is generated by a set of reflections of a finite-dimensional Euclidean space

    Reflection group

    Reflection_group

  • Complex reflection group
  • Concept in mathematics

    a complex reflection group is a finite group acting on a finite-dimensional complex vector space that is generated by complex reflections: non-trivial

    Complex reflection group

    Complex_reflection_group

  • Point reflection
  • Geometric symmetry operation

    point reflection is said to possess point symmetry (also called inversion symmetry or central symmetry). A point group including a point reflection among

    Point reflection

    Point reflection

    Point_reflection

  • Point group
  • Group of geometric symmetries with at least one fixed point

    or it is a reflection or improper rotation (determinant of M = −1). The geometric symmetries of crystals are described by space groups, which allow

    Point group

    Point group

    Point_group

  • Coxeter group
  • Group that admits a formal description in terms of reflections

    Coxeter groups are precisely the finite Euclidean reflection groups; for example, the symmetry group of each regular polyhedron is a finite Coxeter group. However

    Coxeter group

    Coxeter_group

  • Parabolic subgroup of a reflection group
  • Mathematical group

    the mathematical theory of reflection groups, the parabolic subgroups are a special kind of subgroup. In the symmetric group of permutations of the set

    Parabolic subgroup of a reflection group

    Parabolic_subgroup_of_a_reflection_group

  • Dihedral group
  • Group of symmetries of a regular polygon

    mathematics, a dihedral group is the group of symmetries of a regular polygon, which includes rotations and reflections. Dihedral groups are among the simplest

    Dihedral group

    Dihedral group

    Dihedral_group

  • Reflection (mathematics)
  • Mapping from a Euclidean space to itself

    In mathematics, a reflection (also spelled reflexion) is a mapping from a Euclidean space to itself that is an isometry with a hyperplane as the set of

    Reflection (mathematics)

    Reflection (mathematics)

    Reflection_(mathematics)

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

    finite reflection groups are Weyl groups. Abstractly, Weyl groups are finite Coxeter groups, and are important examples of these. The Weyl group of a semisimple

    Weyl group

    Weyl group

    Weyl_group

  • Euclidean plane isometry
  • Isometry of the Eluclidean plane

    translations, rotations, reflections, and glide reflections (see below § Classification). The set of Euclidean plane isometries forms a group under composition:

    Euclidean plane isometry

    Euclidean_plane_isometry

  • Coxeter–Dynkin diagram
  • Pictorial representation of symmetry

    symmetry group of a regular complex polygon is not called a Coxeter group, but instead a Shephard group, a type of Complex reflection group. The order

    Coxeter–Dynkin diagram

    Coxeter–Dynkin diagram

    Coxeter–Dynkin_diagram

  • Hyperoctahedral group
  • Group of symmetries of an n-dimensional hypercube

    two-element group generated by the point reflection through the origin. If one divides the cube into chambers by the planes fixed by each of its reflection symmetries

    Hyperoctahedral group

    Hyperoctahedral group

    Hyperoctahedral_group

  • Affine symmetric group
  • Number line and triangular tiling's symmetry mathematical structure

    symmetric groups have close relationships with other mathematical objects, including juggling patterns and certain complex reflection groups. Many of their

    Affine symmetric group

    Affine symmetric group

    Affine_symmetric_group

  • Reflection symmetry
  • Invariance under a mathematical reflection

    In mathematics, reflection symmetry, line symmetry, mirror symmetry, or mirror-image symmetry is symmetry with respect to a reflection. That is, a figure

    Reflection symmetry

    Reflection symmetry

    Reflection_symmetry

  • Glide reflection
  • Geometric transformation combining reflection and translation

    space groups (which describe e.g. crystal symmetries). Objects with glide-reflection symmetry are in general not symmetrical under reflection alone,

    Glide reflection

    Glide reflection

    Glide_reflection

  • Group (mathematics)
  • Set with associative invertible operation

    two group elements the same if they differ by an element of a given subgroup. For example, in the symmetry group of a square, once any reflection is performed

    Group (mathematics)

    Group (mathematics)

    Group_(mathematics)

  • Democratic Convergence Party (São Tomé and Príncipe)
  • Political party in São Tomé and Príncipe

    The Democratic Convergence Party-Reflection Group (Portuguese: Partido de Convergência Democrática-Grupo de Reflexão), or PCD-GR, is a political party

    Democratic Convergence Party (São Tomé and Príncipe)

    Democratic_Convergence_Party_(São_Tomé_and_Príncipe)

  • Vinberg's algorithm
  • fundamental domain of a hyperbolic reflection group. Conway (1983) used Vinberg's algorithm to describe the automorphism group of the 26-dimensional even unimodular

    Vinberg's algorithm

    Vinberg's_algorithm

  • II25,1
  • The reflection group is a hyperbolic reflection group acting on 25-dimensional hyperbolic space. The fundamental domain of the reflection group has 1+23+284

    II25,1

    II25,1

  • Symmetric group
  • Type of group in abstract algebra

    the first nonabelian symmetric group. This group is isomorphic to the dihedral group of order 6, the group of reflection and rotation symmetries of an

    Symmetric group

    Symmetric group

    Symmetric_group

  • Triangle group
  • Group realized geometrically by reflections across the sides of a triangle

    In mathematics, a triangle group is a group that can be realized geometrically by sequences of reflections across the sides of a triangle. The triangle

    Triangle group

    Triangle_group

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

    wallpaper group of A and B is different from the wallpaper group of C. Another transformation is a glide reflection, a combination of reflection and translation

    Wallpaper group

    Wallpaper group

    Wallpaper_group

  • Young subgroup
  • named for Alfred Young. When S n {\displaystyle S_{n}} is viewed as a reflection group, its Young subgroups are precisely its parabolic subgroups. They may

    Young subgroup

    Young_subgroup

  • Dihedral group of order 6
  • Non-commutative group with 6 elements

    one with a 3-fold rotation axis in a plane of reflection (and hence also in two other planes of reflection): C3v Consider three colored blocks (red, green

    Dihedral group of order 6

    Dihedral group of order 6

    Dihedral_group_of_order_6

  • One-dimensional symmetry group
  • Symmetry group in 1D systems

    group in 1D is a simple reflection. It can be represented by the simplest Coxeter group, A1, [ ], or Coxeter-Dynkin diagram . Affine symmetry groups represent

    One-dimensional symmetry group

    One-dimensional_symmetry_group

  • Dynkin diagram
  • Pictorial representation of symmetry

    algebraically closed fields, in the classification of Weyl groups and other finite reflection groups, and in other contexts. Various properties of the Dynkin

    Dynkin diagram

    Dynkin diagram

    Dynkin_diagram

  • Mitchell's group
  • In mathematics, Mitchell's group is a complex reflection group in 6 complex dimensions of order 108 × 9!, introduced by Mitchell (1914). It has the structure

    Mitchell's group

    Mitchell's_group

  • Celebrity Reflection
  • Solstice-class cruise ship

    Celebrity Reflection is the fifth, final, and largest Solstice-class cruise ship, her sister ships being Celebrity Equinox, Celebrity Eclipse, Celebrity

    Celebrity Reflection

    Celebrity Reflection

    Celebrity_Reflection

  • Dihedral group of order 8
  • Group of symmetries of the square

    other two, the dihedral group of order 8 and the quaternion group, are not. The action of a rotation or diagonal reflection on the corners of a square

    Dihedral group of order 8

    Dihedral group of order 8

    Dihedral_group_of_order_8

  • Infinite dihedral group
  • Type of mathematical group

    dihedral group represents the frieze group symmetry, p1m1, seen as an infinite set of parallel reflections along an axis. Every dihedral group is generated

    Infinite dihedral group

    Infinite dihedral group

    Infinite_dihedral_group

  • Coxeter element
  • Concept in geometry

    Coxeter element is an element of an irreducible Coxeter group which is a product of all simple reflections. The product depends on the order in which they are

    Coxeter element

    Coxeter_element

  • Euclidean group
  • Isometry group of Euclidean space

    inhomogeneous special orthogonal group. The Euclidean group E(n) comprises all translations, rotations, and reflections of E n {\displaystyle \mathbb {E} ^{n}} ;

    Euclidean group

    Euclidean group

    Euclidean_group

  • P-compact group
  • Concept in algebraic topology

    difference that the Weyl group, rather than being a finite reflection group over the integers, is now a finite p-adic reflection group. They admit a classification

    P-compact group

    P-compact_group

  • Reflection map
  • Topics referred to by the same term

    Reflection map may refer to: Reflection mapping in computer graphics A reflection (mathematics), specifically an element of a reflection group an element

    Reflection map

    Reflection_map

  • Klein four-group
  • Mathematical abelian group

    as the symmetry group of a non-square rectangle (with the three non-identity elements being horizontal reflection, vertical reflection and 180-degree rotation)

    Klein four-group

    Klein four-group

    Klein_four-group

  • E-Infrastructure Reflection Group
  • European intergovernmental advisory group

    The E-Infrastructure Reflection Group (e-IRG) is a European inter-governmental advisory group dealing with policies on electronic infrastructures (e-Infrastructures)

    E-Infrastructure Reflection Group

    E-Infrastructure_Reflection_Group

  • Monster vertex algebra
  • Vertex algebra acted on by the monster group

    torus induced by the Leech lattice and orbifolded by the two-element reflection group. Borcherds, Richard (1986), "Vertex algebras, Kac-Moody algebras, and

    Monster vertex algebra

    Monster_vertex_algebra

  • Binary tetrahedral group
  • Nonabelian group in algebraic group theory

    by the spin group. It follows that the binary tetrahedral group is a discrete subgroup of Spin(3) of order 24. The complex reflection group named 3(24)3

    Binary tetrahedral group

    Binary tetrahedral group

    Binary_tetrahedral_group

  • Data infrastructure
  • Digital infrastructure promoting data sharing

    within collections, archives, and databases. The e-Infrastructure Reflection Group (e-IRG) has proposed a similar vision. In particular, it envisions

    Data infrastructure

    Data_infrastructure

  • Hyperbolic 3-manifold
  • Manifold of dimension 3 equipped with a hyperbolic metric

    /m,m\in \mathbb {N} } ). Such a polytope gives rise to a Kleinian reflection group, which is a discrete subgroup of isometries of hyperbolic space. Taking

    Hyperbolic 3-manifold

    Hyperbolic_3-manifold

  • Orthogonal matrix
  • Real square matrix whose columns and rows are orthogonal unit vectors

    bring any orthogonal matrix to the identity; thus an orthogonal group is a reflection group. The last column can be fixed to any unit vector, and each choice

    Orthogonal matrix

    Orthogonal_matrix

  • Frieze group
  • Type of symmetry group

    and reflection in the horizontal axis (isomorphic to C2, the cyclic group of order 2). the groups each consisting of the identity and reflection in a

    Frieze group

    Frieze group

    Frieze_group

  • List of group theory topics
  • Heisenberg group, discrete Heisenberg group Molecular symmetry Nielsen transformation Reflection group Tarski monster group Thompson groups Tietze transformation

    List of group theory topics

    List of group theory topics

    List_of_group_theory_topics

  • Mirrors and Reflections
  • Undergraduate mathematics textbook

    Mirrors and Reflections: The Geometry of Finite Reflection Groups is an undergraduate-level textbook on the geometry of reflection groups. It was written

    Mirrors and Reflections

    Mirrors_and_Reflections

  • Vaira Vīķe-Freiberga
  • 6th President of Latvia

    pro-European, as such, in December 2007 she was named vice-chair of the Reflection group on the long-term future of the European Union. She is also known for

    Vaira Vīķe-Freiberga

    Vaira Vīķe-Freiberga

    Vaira_Vīķe-Freiberga

  • Schwarz triangle
  • Spherical triangle that can be used to tile a sphere

    angle, the orientation-preserving subgroup of the reflection group of the triangle is a Hecke group. For an ideal triangle in which all angles are zero

    Schwarz triangle

    Schwarz triangle

    Schwarz_triangle

  • Point groups in two dimensions
  • Geometry concept

    subgroup of the orthogonal group O(2), including O(2) itself. Its elements are rotations and reflections, and every such group containing only rotations

    Point groups in two dimensions

    Point groups in two dimensions

    Point_groups_in_two_dimensions

  • Gustav Lehrer
  • Australian mathematician

    Robert Howlett), and the determination of the action of a complex reflection group on the cohomology of the complement of its reflecting hyperplanes.

    Gustav Lehrer

    Gustav Lehrer

    Gustav_Lehrer

  • Hessian group
  • group is a complex reflection group, 3[3]3[3]3 or of order 648, and the product of this with a group of order 2 is another complex reflection group,

    Hessian group

    Hessian_group

  • No Reflection
  • 2012 single by Marilyn Manson

    "No Reflection" is a song by American rock band Marilyn Manson. The track serves as the lead single from the band's eighth studio album, Born Villain.

    No Reflection

    No_Reflection

  • Restricted root system
  • Root system associated to a symmetric space

    associated with a symmetric space. The associated finite reflection group is called the restricted Weyl group. The restricted root system of a symmetric space

    Restricted root system

    Restricted root system

    Restricted_root_system

  • Group for Reflection among Catholics
  • Dialogue among traditionalist Catholics in France

    The Group for Reflection among Catholics (French: Groupe de réflexion entre catholiques, GREC) is an informal organization for "meetings and discussions

    Group for Reflection among Catholics

    Group_for_Reflection_among_Catholics

  • Reflections
  • Topics referred to by the same term

    Look up reflections or reflexions in Wiktionary, the free dictionary. Reflections may refer to: Reflections; or Sentences and Moral Maxims, a series of

    Reflections

    Reflections

  • Point groups in three dimensions
  • Groups of point isometries in 3 dimensions

    its full symmetry group if and only if the object is chiral. The point groups that are generated purely by a finite set of reflection mirror planes passing

    Point groups in three dimensions

    Point_groups_in_three_dimensions

  • Plane symmetry
  • plane symmetry groups: Reflection groups. These are plane symmetry groups that are generated by reflections, possibly limited to reflections in lines through

    Plane symmetry

    Plane_symmetry

  • Coxeter notation
  • Classification system for symmetry groups in geometry

    is a system of classifying symmetry groups, describing the angles between fundamental reflections of a Coxeter group in a bracketed notation expressing

    Coxeter notation

    Coxeter notation

    Coxeter_notation

  • Glossary of Lie groups and Lie algebras
  • construct analogues of Lie groups over finite fields, called Chevalley groups. complex reflection group complex reflection group coroot coroot Coxeter 1

    Glossary of Lie groups and Lie algebras

    Glossary of Lie groups and Lie algebras

    Glossary_of_Lie_groups_and_Lie_algebras

  • List of character tables for chemically important 3D point groups
  • rotation axis Cn. The C1 group is covered in the nonaxial groups section. The reflection groups are denoted by Cnh. These groups are characterized by i)

    List of character tables for chemically important 3D point groups

    List_of_character_tables_for_chemically_important_3D_point_groups

  • Healing Through Remembering
  • Day of Reflection group considers how best the conflict can be collectively remembered and reflected upon. The first Day of Private Reflection took place

    Healing Through Remembering

    Healing_Through_Remembering

  • Improper rotation
  • Rotation composed with a reflection

    geometry, an improper rotation (also called rotation-reflection, rotoreflection, rotary reflection, or rotoinversion) is an isometry in Euclidean space

    Improper rotation

    Improper_rotation

  • Kaleidoscope
  • Optical instrument to view patterns due to repeated reflection

    displaying short descriptions of redirect targets Reflection group – Discrete group type in group theory Teleidoscope – Optical toy Uniform tilings in

    Kaleidoscope

    Kaleidoscope

    Kaleidoscope

  • Faces in Reflection
  • 1974 studio album by George Duke

    Faces in Reflection is the third studio album by American keyboardist George Duke issued in 1974 on MPS Records. The album reached No. 31 on the Billboard

    Faces in Reflection

    Faces_in_Reflection

  • Hartman effect
  • Physical effect used in quantum mechanics

    frustrated total internal reflection (FTIR) and is an optical analog of quantum tunneling. Balcou and Dutriaux obtained the group delay from a measurement

    Hartman effect

    Hartman_effect

  • Parabolic subgroup
  • Topics referred to by the same term

    subgroup may refer to: a parabolic subgroup of a reflection group a subgroup of an algebraic group that contains a Borel subgroup This disambiguation

    Parabolic subgroup

    Parabolic_subgroup

  • Selberg integral
  • Mathematical function

    the ring of invariants of the reflection group. Opdam (1989) gave a uniform proof for all crystallographic reflection groups. Several years later he proved

    Selberg integral

    Selberg_integral

  • Leech lattice
  • 24-dimensional repeating pattern of points

    two-element reflection group, provides an explicit construction of the Griess algebra that has the monster group as its automorphism group. This monster

    Leech lattice

    Leech_lattice

  • (2,3,7) triangle group
  • hyperbolic reflection group), but rather to the ordinary triangle group (the von Dyck group) D(2,3,7) of orientation-preserving maps (the rotation group), which

    (2,3,7) triangle group

    (2,3,7)_triangle_group

  • Energy Community
  • International cooperative community

    this occasion, the Ministerial Council also established a High Level Reflection Group, which was mandated to assess the adequacy of the institutional set

    Energy Community

    Energy Community

    Energy_Community

  • Polyhedral group
  • Geometric polyhedral group

    symmetries double to 24, 48, 120 respectively for the full reflectional groups. The reflection symmetries have 6, 9, and 15 mirrors respectively. The octahedral

    Polyhedral group

    Polyhedral_group

  • Reflection Eternal
  • American hip hop duo

    Reflection Eternal is an American hip hop duo composed of emcee Talib Kweli and producer Hi-Tek. They released their first album, Train of Thought, in

    Reflection Eternal

    Reflection_Eternal

  • Krzysztof Michalski
  • Polish philosopher (1948–2013)

    European Commission on several occasions, most notably as chairman of the Reflection Group The Spiritual and Cultural Dimension of Europe (2002–04). He is chairman

    Krzysztof Michalski

    Krzysztof_Michalski

  • Symmetry group
  • Group of transformations under which the object is invariant

    detail. The isometry groups in one dimension are: the trivial cyclic group C1 the groups of two elements generated by a reflection; they are isomorphic

    Symmetry group

    Symmetry group

    Symmetry_group

  • Self-reflection
  • Capacity of humans to exercise introspection

    Self-reflection is the ability to witness and evaluate one's own cognitive, emotional, and behavioural processes. In psychology, other terms used for this

    Self-reflection

    Self-reflection

    Self-reflection

  • Adam Daniel Rotfeld
  • Polish academician and diplomat (born 1938)

    foreign minister. While in that position, Rotfeld established the Warsaw Reflection Group on UN Reform and the Transformation of the Euro-Atlantic Security Institutions

    Adam Daniel Rotfeld

    Adam Daniel Rotfeld

    Adam_Daniel_Rotfeld

  • Valentiner group
  • group of order 2 is a 3-dimensional complex reflection group of order 2160 generated by 45 complex reflections of order 2. The invariants form a polynomial

    Valentiner group

    Valentiner_group

  • KAJ (group)
  • Musical trio from Finland

    voluntary cooperation ("talko" spirit). The song ends with a nostalgic reflection: You can take the boy out of the village, but not the village out of the

    KAJ (group)

    KAJ (group)

    KAJ_(group)

  • Hurwitz surface
  • hyperbolic reflection group), but rather to the ordinary triangle group (the von Dyck group) D(2,3,7) of orientation-preserving maps (the rotation group), which

    Hurwitz surface

    Hurwitz surface

    Hurwitz_surface

  • Reflection principle (disambiguation)
  • Topics referred to by the same term

    function f and a constant a Reflection theorem, one of a collection of theorems about the sizes of class groups Schwarz reflection principle, a way to extend

    Reflection principle (disambiguation)

    Reflection_principle_(disambiguation)

  • Geoffrey Colin Shephard
  • British mathematician (1927–2016)

    2016) was a British mathematician who worked on convex geometry and reflection groups. He asked Shephard's problem on the volumes of projected convex bodies

    Geoffrey Colin Shephard

    Geoffrey_Colin_Shephard

  • Representation theory of the symmetric group
  • Area of mathematics

    Stembridge, John (1989-12-01). "On the eigenvalues of representations of reflection groups and wreath products". Pacific Journal of Mathematics. 140 (2). Mathematical

    Representation theory of the symmetric group

    Representation_theory_of_the_symmetric_group

  • Force for Change Democratic Movement – Liberal Party
  • Political party in São Tomé and Príncipe

    2002, the party won together with the Democratic Convergence Party-Reflection Group 39.4% of the popular vote and 23 out of 55 seats. The same alliance

    Force for Change Democratic Movement – Liberal Party

    Force_for_Change_Democratic_Movement_–_Liberal_Party

  • Reflection (Fifth Harmony album)
  • 2015 studio album by Fifth Harmony

    Reflection is the debut studio album by American girl group Fifth Harmony. It was released on January 30, 2015, by Syco Music and Epic Records. Lyrically

    Reflection (Fifth Harmony album)

    Reflection_(Fifth_Harmony_album)

  • Carlos Westendorp
  • Spanish diplomat and politician (1937–2026)

    of the transatlantic agenda. In this last capacity, he chaired the Reflection group set up to prepare the negotiations on treaty change, which led to the

    Carlos Westendorp

    Carlos Westendorp

    Carlos_Westendorp

  • Ideal triangle
  • Type of hyperbolic triangle

    does not preserve angles. The real ideal triangle group is the reflection group generated by reflections of the hyperbolic plane through the sides of an

    Ideal triangle

    Ideal triangle

    Ideal_triangle

  • A Dark Reflection
  • 2015 British film

    experience as a commercial pilot. A Dark Reflection was made largely by volunteers with funding from unions, passenger groups and concerned aviation figures. It

    A Dark Reflection

    A_Dark_Reflection

  • Rank 3 permutation group
  • finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was

    Rank 3 permutation group

    Rank_3_permutation_group

  • Piotr Hofmański
  • President of the ICC from 2021 to 2024

    2001–2002 he was working as an expert at the Council of Europe in the Reflection Group on developments in international cooperation in criminal matters and

    Piotr Hofmański

    Piotr Hofmański

    Piotr_Hofmański

  • Alberto Quadrio Curzio
  • Italian professor of economics

    Money and Finance” (2003). In 2002 he was part of the Reflection Group on the “Reflection Group on the Spiritual and Cultural Dimension of Europe Archived

    Alberto Quadrio Curzio

    Alberto Quadrio Curzio

    Alberto_Quadrio_Curzio

  • Dead Reflection
  • 2017 studio album by Silverstein

    Dead Reflection is the ninth studio album by the Canadian post-hardcore band Silverstein, released on July 14, 2017 through Rise Records worldwide and

    Dead Reflection

    Dead_Reflection

  • Pizza theorem
  • Equality of areas of a sliced disk

    Yury (2021), "Reflection groups and the pizza theorem", Algebra i Analiz (in Russian), 33 (6): 1–8 Brailov, Yury (2022), "Reflection groups and the pizza

    Pizza theorem

    Pizza theorem

    Pizza_theorem

  • Charles F. Dunkl
  • American mathematician (born 1941)

    Charles F. (1989), "Differential-difference operators associated to reflection groups", Trans. Amer. Math. Soc., 311 (1): 167–183, doi:10.2307/2001022,

    Charles F. Dunkl

    Charles_F._Dunkl

  • Complex polytope
  • Generalization of a polytope in real space

    symmetry. For any regular polytope the symmetry group (here a complex reflection group, called a Shephard group) acts transitively on the flags, that is, on

    Complex polytope

    Complex_polytope

  • Chevalley–Shephard–Todd theorem
  • a complex reflection group". Shephard and Todd derived a full classification of such groups. Let V be one-dimensional. Then any finite group faithfully

    Chevalley–Shephard–Todd theorem

    Chevalley–Shephard–Todd_theorem

  • Hessian polyhedron
  • lines through each point. Its complex reflection group is 3[3]3[3]3 or , order 648, also called a Hessian group. It has 27 copies of , order 24, at each

    Hessian polyhedron

    Hessian polyhedron

    Hessian_polyhedron

  • Mirror image
  • Reflected duplication of an object

    to the mirror surface. As an optical effect, it results from specular reflection off from surfaces of lustrous materials, especially a mirror or water

    Mirror image

    Mirror image

    Mirror_image

  • Chamber of Reflection
  • Initiation room in Freemasonry

    Freemasonry, the Chamber of Reflection, often abbreviated as C.O.R., and alternatively known as the Room of Reflection, Reflection Cabinet, or Meditation Cabinet

    Chamber of Reflection

    Chamber_of_Reflection

  • Michael W. Davis
  • American mathematician (born 1949)

    Davis–Moussong complex, Davis manifolds, Davis–Januszkiewicz space, and the reflection group trick. Davis attended Princeton University where he earned a bachelor's

    Michael W. Davis

    Michael W. Davis

    Michael_W._Davis

  • 37 (number)
  • Natural number

    indexes makes 73 the only Sheldon prime. There are precisely 37 complex reflection groups. In three-dimensional space, the most uniform solids are: the five

    37 (number)

    37_(number)

  • The Reflection Tour
  • 2015–16 concert tour by Fifth Harmony

    The Reflection Tour was the fourth concert tour by American girl group Fifth Harmony. Visiting Europe, North America and Asia (one date in Adu Dhabi),

    The Reflection Tour

    The_Reflection_Tour

  • Reflection (Pentangle album)
  • 1971 studio album by Pentangle

    Reflection is an album recorded in 1971 by folk-rock band Pentangle. The album was recorded over a three-week period in March 1971, at a time when the

    Reflection (Pentangle album)

    Reflection_(Pentangle_album)

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Online names & meanings

  • Bilagaana
  • Boy/Male

    Native American

    Bilagaana

    White person.

  • Var
  • Boy/Male

    Hindu

    Var

    Gift

  • Pratibodh
  • Boy/Male

    Hindu

    Pratibodh

    Knowledge

  • Surina
  • Girl/Female

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

    Surina

    A Goddess; Wise

  • Presha
  • Girl/Female

    Hindu

    Presha

    Talent given by God, Beloved, Loving, Gods gift

  • Devottham
  • Boy/Male

    Hindu, Indian, Marathi

    Devottham

    Best Among Deva's

  • Somasekara | ஸோமாஂஸேகாரா 
  • Boy/Male

    Tamil

    Somasekara | ஸோமாஂஸேகாரா 

  • Cotten
  • Surname or Lastname

    English

    Cotten

    English : variant spelling of Cotton.Possibly an altered spelling of German Kotten, a habitational name from any of several places so named in Rhineland, Westphalia, Silesia, etc., or an Americanized shortened form of composite German surnames such as Kottenhagen, Kottenhoff, Kottenkamp (see Koth).

  • Grindel
  • Surname or Lastname

    German

    Grindel

    German : topographic name for someone who lived by a swamp or moor.English : variant of Grindle.

  • Veda
  • Girl/Female

    Sanskrit American

    Veda

    Understanding.

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REFLECTION GROUP

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REFLECTION GROUP

  • Flectional
  • a.

    Capable of, or pertaining to, flection or inflection.

  • Reflector
  • n.

    A reflecting telescope.

  • Reflection
  • n.

    That which is produced by reflection.

  • Reflective
  • a.

    Addicted to introspective or meditative habits; as, a reflective person.

  • Preelection
  • n.

    Election beforehand.

  • Inflection
  • n.

    A slide, modulation, or accent of the voice; as, the rising and the falling inflection.

  • Reflecting
  • a.

    Given to reflection or serious consideration; reflective; contemplative; as, a reflecting mind.

  • Reflection
  • n.

    The act of reflecting, or turning or sending back, or the state of being reflected.

  • Reflective
  • a.

    Throwing back images; as, a reflective mirror.

  • Irreflection
  • n.

    Want of reflection.

  • Reflection
  • n.

    An image given back from a reflecting surface; a reflected counterpart.

  • Reflector
  • n.

    A device for reflecting sound.

  • Reelection
  • n.

    Election a second time, or anew; as, the reelection of a former chief.

  • Reflection
  • n.

    The return of rays, beams, sound, or the like, from a surface. See Angle of reflection, below.

  • Deflection
  • n.

    A deviation of the rays of light toward the surface of an opaque body; inflection; diffraction.

  • Flection
  • n.

    The variation of words by declension, comparison, or conjugation; inflection.

  • Reflective
  • a.

    Capable of exercising thought or judgment; as, reflective reason.

  • Reflection
  • n.

    A part reflected, or turned back, at an angle; as, the reflection of a membrane.

  • Reflexion
  • n.

    See Reflection.

  • Election
  • a.

    The act of choosing; choice; selection.