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Cubic graph with 28 vertices and 42 edges
field of graph theory, the Coxeter graph is a 3-regular graph with 28 vertices and 42 edges. It is one of the 13 known cubic distance-regular graphs. It is
Coxeter_graph
Group that admits a formal description in terms of reflections
is a Coxeter matrix. The Coxeter matrix can be conveniently encoded by a Coxeter diagram, as per the following rules. The vertices of the graph are labelled
Coxeter_group
Canadian geometer (1907–2003)
the Coxeter graph, Coxeter groups, Coxeter's loxodromic sequence of tangent circles, Coxeter–Dynkin diagrams, and the Todd–Coxeter algorithm. Coxeter was
Harold Scott MacDonald Coxeter
Harold_Scott_MacDonald_Coxeter
3-regular graph with 30 vertices and 45 edges
mathematical field of graph theory, the Tutte–Coxeter graph or Tutte eight-cage or Cremona–Richmond graph is a 3-regular graph with 30 vertices and 45
Tutte–Coxeter_graph
Pictorial representation of symmetry
a Coxeter–Dynkin diagram (or Coxeter diagram, Coxeter graph) is a graph with numerically labeled edges (called branches) representing a Coxeter group
Coxeter–Dynkin_diagram
Undirected graph with 14 vertices
"From the Coxeter graph to the Klein graph", Journal of Graph Theory, 70: 1–9, arXiv:1002.1960, doi:10.1002/jgt.20597, S2CID 754481. Coxeter (1950), "Self-dual
Heawood_graph
Cubic graph with 10 vertices and 15 edges
Petersen graph. Only five connected vertex-transitive graphs with no Hamiltonian cycles are known: the complete graph K2, the Petersen graph, the Coxeter graph
Petersen_graph
Graph operation
Goldberg–Coxeter construction or Goldberg–Coxeter operation (GC construction or GC operation) is a graph operation defined on regular polyhedral graphs with
Goldberg–Coxeter_construction
Tiling of n-dimensional space
{\displaystyle {\tilde {A}}_{n}} affine Coxeter group symmetry. It is represented by a Coxeter-Dynkin diagram as a cyclic graph of n + 1 nodes with one node ringed
Simplicial_honeycomb
graph Coxeter graph Tutte–Coxeter graph Dyck graph Klein graph Foster graph Biggs–Smith graph The Rado graph Folkman graph Gray graph Ljubljana graph Tutte
List_of_graphs
Distance-regular graph with 56 vertices
vertex in the Gosset graph is isomorphic to the Schläfli graph. The automorphism group of the Gosset graph is isomorphic to the Coxeter group E7 and hence
Gosset_graph
Construction in combinatorial group theory
The graph is named after Otto Schreier, who used the term "Nebengruppenbild". An equivalent definition was made in an early paper of Todd and Coxeter. Given
Schreier_coset_graph
Two special graphs in graph theory
Klein graph, referenced as F056B, is the only cubic symmetric graph on 56 vertices which is not bipartite. It can be derived from the 28-vertex Coxeter graph
Klein_graphs
Graph with all vertices of degree 3
the Desargues graph, the Nauru graph, the Coxeter graph, the Tutte–Coxeter graph, the Dyck graph, the Foster graph and the Biggs–Smith graph. W. T. Tutte
Cubic_graph
Family of cubic graphs formed from regular and star polygons
by H. S. M. Coxeter and was given its name in 1969 by Mark Watkins. In Watkins' notation, G ( n , k ) {\displaystyle G(n,k)} is a graph with vertex set
Generalized_Petersen_graph
Graph property
Cubical graph, the Heawood graph, the Pappus graph, the Coxeter graph, the Tutte–Coxeter graph, the Dodecahedral graph, the Desargues graph, Tutte 12-cage
Distance-regular_graph
Regular graph with girth more than twice its diameter
the complete bipartite graphs Kn,n with girth four, the Heawood graph with degree 3 and girth 6, and the Tutte–Coxeter graph with degree 3 and girth
Moore_graph
Graph where any two nodes of equal distance are isomorphic
In the mathematical field of graph theory, a distance-transitive graph is a graph such that, given any two vertices v and w at any distance i, and any
Distance-transitive_graph
Construction in graph theory
Coxeter elements", Pacific Journal of Mathematics, 18: 587–598, doi:10.2140/pjm.1985.118.587 McKay, John (1982), "Representations and Coxeter Graphs"
McKay_graph
Fewest edge crossings in drawing of a graph
graphs include the Nauru graph and the McGee graph or (3,7)-cage graph, with 24 vertices. The smallest 11-crossing cubic graphs include the Coxeter graph
Crossing number (graph theory)
Crossing_number_(graph_theory)
Length of a shortest cycle contained in the graph
girth of 7 The Tutte–Coxeter graph (Tutte eight cage) has a girth of 8 For any positive integers g and χ, there exists a graph with girth at least g
Girth_(graph_theory)
Representation of cubic graphs
mathematical field of graph theory, LCF notation or LCF code is a notation devised by Joshua Lederberg, and extended by H. S. M. Coxeter and Robert Frucht
LCF_notation
Solid with 12 equal pentagonal faces
represented as a graph, and it is called the dodecahedral graph, a Platonic graph. This graph can also be constructed as the generalized Petersen graph G ( 10
Regular_dodecahedron
angle. A 4-node Coxeter-Dynkin diagram represents this tetrahedral graph with order-2 edges hidden. If many edges are order 2, the Coxeter group can be represented
Goursat_tetrahedron
is a generalized quadrangle with parameters (2,2). Its Levi graph is the Tutte–Coxeter graph. The points of the Cremona–Richmond configuration may be identified
Cremona–Richmond configuration
Cremona–Richmond_configuration
{A}}_{n}} affine Coxeter group. It is given a Schläfli symbol t0,1{3[n+1]}, and is represented by a Coxeter-Dynkin diagram as a cyclic graph of n+1 nodes
Cyclotruncated simplicial honeycomb
Cyclotruncated_simplicial_honeycomb
Solid with eight equal triangular faces
octahedron give rise to a graph, a discrete structure drawn in a plane. The name is octahedral graph. The octahedral graph is an example of a four-connected
Regular_octahedron
Problem in graph theory
complete graph K 2 {\displaystyle K_{2}} , the Petersen graph, the Coxeter graph and two graphs derived from the Petersen and Coxeter graphs by replacing
Lovász_conjecture
7-regular undirected graph with 50 nodes and 175 edges
Singleton graph also contains the odd graph O(4), the Coxeter graph, and the Tutte-Coxeter graph as subgraphs. Take any edge of the Hoffman-Singleton graph, and
Hoffman–Singleton_graph
Area of discrete mathematics
lines". The Coxeter Legacy. Providence, RI: American Mathematical Society. pp. 179–225. MR 2209028. Hahn, Geňa; Tardif, Claude (1997). "Graph homomorphisms:
Graph_theory
Graph in which all ordered pairs of linked nodes are automorphic
In the mathematical field of graph theory, a graph G is symmetric or arc-transitive if, given any two ordered pairs of adjacent vertices ( u 1 , v 1 )
Symmetric_graph
Argentine-born American mathematician
that the 56-vertex Klein cubic graph F{56}B, denoted here Γ', can be obtained from the 28-vertex Coxeter cubic graph Γ by zipping adequately the squares
Italo_Jose_Dejter
Pictorial representation of symmetry
blank in the upper right, corresponding to directed graphs with underlying undirected graph any Coxeter diagram (of a finite group), can be defined formally
Dynkin_diagram
Mathematical classification
ISBN 978-0-8218-1440-6 McKay, John (1982), "Representations and Coxeter Graphs", "The Geometric Vein", Coxeter Festschrift, Berlin: Springer-Verlag, pp. 549– Kac,
ADE_classification
Natural number
hyperbolic Coxeter groups, or 4-prisms, of rank 5, each generating uniform honeycombs in hyperbolic 4-space as permutations of rings of the Coxeter diagrams
5
Four-dimensional analogue of the cube
and The Twilight Zone). Penguin Books. p. 143. Coxeter 1970, p. 18. Pournin, Lionel (2013). "The flip-Graph of the 4-dimensional cube is connected". Discrete
Tesseract
Bipartite graph where each node of 1st set is linked to all nodes of 2nd set
In the mathematical field of graph theory, a complete bipartite graph or biclique is a special kind of bipartite graph where every vertex of the first
Complete_bipartite_graph
Archimedean solid with 62 faces
Archimedean graph. This polyhedron can be considered a member of a sequence of uniform patterns with vertex figure (4.6.2p) and Coxeter-Dynkin diagram
Truncated_icosidodecahedron
28 lines which touch a general quartic plane curve in two places
Manivel (2006). Dejter, Italo J. (2011), "From the Coxeter graph to the Klein graph", Journal of Graph Theory, 70: 1–9, arXiv:1002.1960, doi:10.1002/jgt
Bitangents_of_a_quartic
Regular graph with fewest possible nodes for its girth
Heawood graph, 14 vertices (3,7)-cage: the McGee graph, 24 vertices (3,8)-cage: the Tutte–Coxeter graph, 30 vertices (3,10)-cage: the Balaban 10-cage, 70
Cage_(graph_theory)
this class of graphs was coined by R. M. Foster in a 1966 letter to H. S. M. Coxeter. In the context of group theory, zero-symmetric graphs are also called
Zero-symmetric_graph
Archimedean solid with 62 faces
triangles, squares, and pentagons. The last two correspond to the A2 and H2 Coxeter planes. The rhombicosidodecahedron can also be represented as a spherical
Rhombicosidodecahedron
Skew polygon derived from a polytope
question is the Coxeter plane of the symmetry group of the polygon, and the number of sides, h, is the Coxeter number of the Coxeter group. These polygons
Petrie_polygon
Partial order on a Coxeter group
permutations. The Bruhat graph is a directed graph related to the (strong) Bruhat order. The vertex set is the set of elements of the Coxeter group and the edge
Bruhat_order
Solid with twenty equal triangular faces
of Graph Theory. American Mathematical Society. ISBN 978-1-4704-5549-1. Borovik, Alexandre (2006). Davis, Chandler; Ellers, Erich (eds.). Coxeter Theory:
Regular_icosahedron
British-Canadian codebreaker and mathematician (1917–2002)
fields of graph theory and matroid theory. Tutte's research in the field of graph theory proved to be of remarkable importance. At a time when graph theory
W._T._Tutte
5-dimensional hypercube
n-cube Coxeter plane projections in the Bk Coxeter groups project into k-cube graphs, with power of two vertices overlapping in the projective graphs. The
5-cube
Graph defined from a mathematical group
In mathematics, a Cayley graph, also known as a Cayley color graph, Cayley diagram, group diagram, or color group, is a graph that encodes the abstract
Cayley_graph
There are no regular honeycombs in the family since its Coxeter diagram is a nonlinear graph, but there are three simplest ones, with a single ring at
E9_honeycomb
Graph representing incident points and lines
Ljubljana graph on 112 vertices is the Levi graph of the Ljubljana configuration. Grünbaum, Branko (2006). "Configurations of points and lines". The Coxeter Legacy
Levi_graph
Polyhedron with four faces
tetrahedra. Coxeter 1973, pp. 292–293, Table I(i); "Tetrahedron, 𝛼3". Coxeter 1973, pp. 33–34, §3.1 Congruent transformations. Coxeter 1973, p. 63,
Tetrahedron
Regular 5-polytope
as HM5 for a 5-dimensional half measure polytope. Coxeter named this polytope as 121 from its Coxeter diagram, which has branches of length 2, 1 and 1
5-demicube
Tessellation of convex uniform polyhedron cells
= . Removing a mirror from some of the cyclic hyperbolic Coxeter graphs become bow-tie graphs: [(3,3,4,1+,4)] = [((3,∞,3)),((3,∞,3))] or , [(3,4,4,1+,4)]
Paracompact uniform honeycombs
Paracompact_uniform_honeycombs
Solid with six equal square faces
drawing a graph with vertices connected with an edge in a plane. Such a graph is called the cubical graph, a special case of the hypercube graph. The cube
Cube
Symmetric tessellation of a closed surface
Topological graph theory Abstract polytope Planar graph Toroidal graph Graph embedding Regular tiling Platonic solid Platonic graph Nedela (2007) Coxeter & Moser
Regular_map_(graph_theory)
Classification system for symmetry groups in geometry
Coxeter notation (also Coxeter symbol) is a system of classifying symmetry groups, describing the angles between fundamental reflections of a Coxeter
Coxeter_notation
Periodic spatial graph
an abstract undirected graph, a covering graph of the complete graph on four vertices. H. S. M. Coxeter (1955) named this graph after Fritz Laves, who
Laves_graph
Class of 4-dimensional polytopes
Honeycombs under advisor Coxeter, completes the basic theory of uniform polytopes for dimensions 4 and higher. 1986 Coxeter published a paper Regular
Uniform_4-polytope
24-vertex symmetric bipartite cubic graph
In the mathematical field of graph theory, the Nauru graph is a symmetric, bipartite, cubic graph with 24 vertices and 36 edges. It was named by David
Nauru_graph
Path in a graph that visits each vertex exactly once
as a graph, is Hamiltonian The Cayley graph of a finite Coxeter group is Hamiltonian (see Lovász conjecture for a more general claim) Cayley graphs on nilpotent
Hamiltonian_path
Bipartite non-Hamiltonian polyhedral graph
In graph theory, a branch of mathematics, the Herschel graph is a bipartite undirected graph with 11 vertices and 18 edges. It is a polyhedral graph (the
Herschel_graph
{\displaystyle H(2,3)} . The Bruhat graph is the edge graph of the permutahedron. More generally, the Cayley graph of a finite Coxeter group (with the natural generators)
Graph_of_a_polytope
combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, mathematical logic, number theory, set theory, Ramsey
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
New Zealand mathematician and Fields Medalist
Goodman, Frederick M.; de la Harpe, Pierre; Jones, Vaughan F. R. (1989). Coxeter graphs and towers of algebras. Mathematical Sciences Research Institute Publications
Vaughan_Jones
the graph is planar and F indicates that the graph is not planar. Wikimedia Commons has media related to Graphs by number of vertices. See also Graph theory
List of graphs by edges and vertices
List_of_graphs_by_edges_and_vertices
Infinite regular skew polyhedron
and dual {2r,2q|p}. For the special case of linear graph groups r = 2, this represents the Coxeter group [p,q,p]. It generates regular skews {2q,4|p}
Regular_skew_apeirohedron
Belgian mathematician (1930–2021)
he helped popularize H.S.M. Coxeter's work, introducing terms such as Coxeter number, Coxeter group, and Coxeter graph. Tits died on 5 December 2021
Jacques_Tits
Symmetric bipartite cubic graph with 16 vertices and 24 edges
The Möbius–Kantor graph is a double cover of the graph of the cube. Pauli group, whose Cayley graph is the Möbius–Kantor graph Coxeter 1950. OEIS sequence
Möbius–Kantor_graph
Polyhedron with 8 triangles and 6 squares
Williams 1979, p. 74. Coxeter 1973, p. 69, §4.7 Other honeycombs. Coxeter 1973, pp. 292–293, Table I (ii): column 0R/l. Coxeter 1973, p. 296, Table II:
Cuboctahedron
Five-dimensional geometric shape
Coxeter in his publication Regular and Semi-Regular Polytopes I, II, and III. 1966: Norman W. Johnson completed his Ph.D. dissertation under Coxeter,
Uniform_5-polytope
Polyhedron resembling a soccerball
represented as a polyhedral graph, meaning a planar graph (one that can be drawn without crossing edges) and 3-vertex-connected graph (remaining connected whenever
Truncated_icosahedron
Seven-dimensional geometric object
for Coxeter plane graphs of these polytopes. The E7 Coxeter group has order 2,903,040. There are 127 forms based on all permutations of the Coxeter-Dynkin
Uniform_7-polytope
Polytope in 8-dimensional geometry
He called it an 8-ic semi-regular figure. Its Coxeter symbol is 421, describing its bifurcating Coxeter-Dynkin diagram, with a single ring on the end
4_21_polytope
Constructs with triply-connected vertices
Euclidean and graph theoretic distance, placed in a Molfile, then rendered by Jmol.) The LCF notation is a notation by Joshua Lederberg, Coxeter and Frucht
Table_of_simple_cubic_graphs
Uniform 6-polytope
6-simplex honeycomb. Note: (*) Symmetry doubled for Ak graphs with even k due to symmetrically-ringed Coxeter-Dynkin diagram. This configuration matrix represents
Pentellated_6-simplexes
Four-dimensional analogue of the tetrahedron
pentachoron, pentatope, pentahedroid, tetrahedral pyramid, or 4-simplex (Coxeter's α4 polytope), the simplest possible convex 4-polytope, and is analogous
5-cell
7-dimensional hypercube
6-simplex 6-faces. Coxeter, Regular Polytopes, p. 12, Sec. 1.8 Configurations Coxeter (1991), p. 117. H.S.M. Coxeter: H.S.M. Coxeter, Regular Polytopes
7-cube
Uniform 7-dimensional polytope
polytope is the Gosset graph. This polytope, along with the 7-simplex, can tessellate 7-dimensional space, represented by 331 and Coxeter-Dynkin diagram: .
3_21_polytope
Concept in geometry
In mathematics, a Coxeter element is an element of an irreducible Coxeter group which is a product of all simple reflections. The product depends on the
Coxeter_element
Uniform 6-polytope
(Paper 17) Coxeter, The Evolution of Coxeter-Dynkin diagrams, [Nieuw Archief voor Wiskunde 9 (1991) 233–248], Figure 1: (p. 232) (Node-edge graph of polytope)
2_21_polytope
Archimedean solid with 8 faces
World Cup. In the mathematical field of graph theory, a truncated tetrahedral graph is an Archimedean graph, the graph of vertices and edges of the truncated
Truncated_tetrahedron
One of two different regular graphs with 16 vertices
graph determined by its spectrum. The 5-regular Clebsch graph is a Cayley graph with an automorphism group of order 1920, isomorphic to the Coxeter group
Clebsch_graph
Planar maps require at most four colors
terms of graph theory, by considering it in terms of constructing a graph coloring of the planar graph of adjacencies between regions. In graph-theoretic
Four_color_theorem
Regular polytope dual to the hypercube in any number of dimensions
hypercube. The vertex-edge graph of an n-dimensional cross-polytope is the Turán graph T(2n, n) (also known as a cocktail party graph ). In 1 dimension the
Cross-polytope
Method of describing higher-order polyhedra
pp. 61–70. Deza, M.; Dutour, M (2004). "Goldberg–Coxeter constructions for 3-and 4-valent plane graphs". The Electronic Journal of Combinatorics. 11: #R20
Conway_polyhedron_notation
Positive-definite integral set of repeated points with Abelian group-rank 24
rank either 0 or 24, and all of their components have the same Coxeter number. (The Coxeter number, at least in these cases, is the number of roots divided
Niemeier_lattice
Polytope constructed from alternation of a hypercube
in the hyperoctahedral group (the Coxeter group B C n {\displaystyle BC_{n}} [4,3n−1]) has index 2. It is the Coxeter group D n , {\displaystyle D_{n}
Demihypercube
Archimedean solid with 32 faces
represented as the symmetric graph with 30 vertices and 60 edges, one of the Archimedean graphs. It is a symmetric quartic graph, meaning that each vertex
Icosidodecahedron
Archimedean solid with 26 faces
cuboctahedron has two special orthogonal projections in the A2 and B2 Coxeter planes with [6] and [8] projective symmetry, and numerous [2] symmetries
Truncated_cuboctahedron
Polytope contained by 7-polytope facets
permutations of the Coxeter-Dynkin diagrams with one or more rings. See also a list of B8 polytopes for symmetric Coxeter plane graphs of these polytopes
Uniform_8-polytope
German-Chilean mathematician
cubic Hamiltonian graphs, was named for the initials of Joshua Lederberg, H. S. M. Coxeter, and Frucht, its key developers.[E] With Coxeter and David L. Powers
Robert_Frucht
Book on stellations of the regular icosahedron by H. S. M. Coxeter and colleagues
The Fifty-Nine Icosahedra is a book written and illustrated by H. S. M. Coxeter, P. Du Val, H. T. Flather, and J. F. Petrie. It enumerates certain stellations
The_Fifty-Nine_Icosahedra
was discovered by H. S. M. Coxeter (1982). The vertices and edges form the Perkel graph, the unique distance-regular graph with intersection array {6
57-cell
of Tutte's theorem on perfect matchings, Tutte matrix, Tutte graph, Tutte–Coxeter graph, Tutte 12-cage and Tutte fragment Abraham Robinson (professor
List of University of Toronto faculty
List_of_University_of_Toronto_faculty
Type of geometrical object
symmetry can be generated by these three Coxeter groups, represented by permutations of rings of the Coxeter-Dynkin diagrams: Selected regular and uniform
Uniform_10-polytope
Branch of geometry that studies combinatorial properties and constructive methods
map colourings by Tait, Heawood, and Hadwiger. László Fejes Tóth, H.S.M. Coxeter, and Paul Erdős laid the foundations of discrete geometry. A polytope is
Discrete_geometry
a set of 12 elements in 2 different ways. The Tutte–Coxeter graph: the symmetries of this graph are the automorphisms of S6. The exceptional automorphism
Exceptional_object
Archimedean solid with 14 faces
Publications, Inc. p. 76. ISBN 978-0-486-23729-9. Koca, M.; Koca, N. O. (2013). "Coxeter groups, quaternions, symmetries of polyhedra and 4D polytopes". Mathematical
Truncated_cube
gabach). H.S.M. Coxeter: H.S.M. Coxeter, Regular Polytopes, 3rd edition, Dover, New York, 1973 Kaleidoscopes: Selected Writings of H.S.M. Coxeter, edited by
Stericated_7-simplexes
There are no regular honeycombs in the family since its Coxeter diagram a nonlinear graph, but the 222 and birectified 222 are isotopic, with only one
2_22_honeycomb
COXETER GRAPH
COXETER GRAPH
Girl/Female
Arabic, Muslim
Coveted; Desired
Boy/Male
English
young horse;frisky.
Surname or Lastname
Irish (co. Cork)
Irish (co. Cork) : reduced Anglicized form of Gaelic Mac Oitir ‘son of Oitir’, a personal name borrowed from Old Norse Óttarr, composed of the elements ótti ‘fear’, ‘dread’ + herr ‘army’.English : status name from Middle English cotter, a technical term in the feudal system for a serf or bond tenant who held a cottage by service rather than rent, from Old English cot ‘cottage’, ‘hut’ (see Coates) + -er agent suffix.Probably an Americanized spelling of German Kotter.
Boy/Male
Indian
Desirable, Coveted, Pleasant
Boy/Male
Muslim
Desirable, Coveted, Pleasant
Boy/Male
Arabic, Muslim
Agreeable; Desirable; Coveted
Boy/Male
American, Australian, British, English, Irish
Young Horse; Frisky; Part of a Plough
Surname or Lastname
English
English : occupational name for someone who looked after asses and horses, from an agent derivative of Colt. Compare Coulthard.Variant spelling of German Kolter.
Boy/Male
Arabic, Hindu, Indian
Poeter
Surname or Lastname
English (Devon)
English (Devon) : occupational name for a treasurer or accountant, from Middle English counter (from Old French conteor).
Girl/Female
Muslim
Coveted, Desired
Boy/Male
Muslim/Islamic
Desirable coveted, agreeable
Boy/Male
Indian
Desirable, Coveted, Pleasant
Boy/Male
Muslim
Desirable, Coveted, Pleasant
Boy/Male
English American
Horse herdsman. young horse;frisky.
Boy/Male
Shakespearean
King Henry V' and 'Henry VI, Part 1' and 'King Henry the Sixth, Part III' Duke of Exeter, uncle...
Surname or Lastname
English (Sussex)
English (Sussex) : unexplained.
Surname or Lastname
English
English : variant of Coster.
Boy/Male
American, British, English
Colt Herder; Keeper of the Colt Herd; Horse Herdsman; Variant of Colt; Young Horse; Frisky
Surname or Lastname
English
English : metonymic occupational name for a grower or seller of costards (Anglo-Norman French, from coste ‘rib’), a variety of large apples, so called for their prominent ribs. In some cases, it may have been a nickname (from the same word) for a person with an apple-shaped (i.e. round) head.Dutch : status name for a churchwarden, from Late Latin custor ‘guard’, ‘warden’.Variant spelling of German Koster.This name is recorded in Beverwijck in New Netherland (Albany, NY) in the mid 17th century.
COXETER GRAPH
COXETER GRAPH
Boy/Male
Muslim/Islamic
Intelligent
Male
English
Irish surname transferred to forename use, from an Anglicized form of Gaelic Ó Floinn, FLYNN means "descendant of Flann," hence "red, ruddy."
Boy/Male
German
Nephew.
Surname or Lastname
English
English : variant of Hinckley.
Boy/Male
English
Strict. Restrained. Surname.
Female
Egyptian
, an uncertain goddess.
Girl/Female
Biblical
Tents, tabernacles.
Boy/Male
Hindu, Indian, Malayalam, Marathi
Lord of Speech
Girl/Female
Hindu, Indian
Tender
Girl/Female
Tamil
Soul, Gods blessing, A mosque
COXETER GRAPH
COXETER GRAPH
COXETER GRAPH
COXETER GRAPH
COXETER GRAPH
n.
One who covets.
n.
A counter tally; correspondence (in sound).
adv.
In the wrong way; contrary to the right course; as, a hound that runs counter.
n.
A counter account. See Control.
a.
Contrary; opposite; contrasted; opposed; adverse; antagonistic; as, a counter current; a counter revolution; a counter poison; a counter agent; counter fugue.
n.
Same as Colter.
adv.
A prefix meaning contrary, opposite, in opposition; as, counteract, counterbalance, countercheck. See Counter, adv. & a.
n.
A counter, used in various games.
n.
A colter. See Colter.
n.
A piece of wood or metal, commonly wedge-shaped, used for fastening together parts of a machine or structure. It is driven into an opening through one or all of the parts. [See Illust.] In the United States a cotter is commonly called a key.
v. t.
To take a counter proof of, or a copy in reverse, by taking an impression directly from the face of an original. See Counter proof, under Counter.
n.
Counter tenor; contralto.
v. t.
To fasten with a cotter.
n.
A flatterer; a deceiver; a cozener.
a.
That may be coveted; desirable.
adv.
Same as Contra. Formerly used to designate any under part which served for contrast to a principal part, but now used as equivalent to counter tenor.
n.
A counter.
n.
See Counter irritant, etc., under Counter, a.
v. t.
To check by a counter register or duplicate account; to prove by counter statements; to confute.