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Method of describing higher-order polyhedra
In geometry and topology, Conway polyhedron notation, invented by John Horton Conway and promoted by George W. Hart, is used to describe polyhedra based
Conway_polyhedron_notation
Topics referred to by the same term
Conway notation may refer to the following notations created by John Horton Conway: Conway chained arrow notation Conway notation (knot theory) Conway
Conway_notation
Notation used to describe knots based on operations on tangles
In knot theory, Conway notation, invented by John Horton Conway, is a way of describing knots that makes many of their properties clear. It composes a
Conway_notation_(knot_theory)
Means of expressing certain extremely large numbers
Conway chained arrow notation, created by mathematician John Horton Conway, is a means of expressing certain extremely large numbers. It is simply a finite
Conway_chained_arrow_notation
English mathematician (1937–2020)
uniform polychoron. Conway also suggested a system of notation dedicated to describing polyhedra called Conway polyhedron notation. In the theory of tessellations
John_Horton_Conway
Study of mathematical knots
Dowker–Thistlethwaite notation. The Conway notation for knots and links, named after John Horton Conway, is based on the theory of tangles (Conway 1970). The advantage
Knot_theory
Simplest non-trivial closed knot with three crossings
listed as 31 in the Alexander-Briggs notation. The Dowker notation for the trefoil is 4 6 2, and the Conway notation is [3]. The trefoil can be described
Trefoil_knot
Notation for 2-dimensional spherical, euclidean and hyperbolic symmetry groups
geometry, orbifold notation (or orbifold signature) is a system, invented by the mathematician William Thurston and promoted by John Conway, for representing
Orbifold_notation
Prime knot named for John Horton Conway
specifically in knot theory, the Conway knot (or Conway's knot) is a particular knot with 11 crossings, named after John Horton Conway. It is related by mutation
Conway_knot
Geometric operation applied to a polyhedron
uniform polytopes. John Conway explored generalized polyhedron operators, defining what is now called Conway polyhedron notation, which can be applied to
Snub_(geometry)
Three linked but pairwise separated rings
Alexander–Briggs notation "63 2", meaning that this is the second of three 6-crossing 3-component links to be listed. The Conway notation for the Borromean
Borromean_rings
Notation for trigonometric relationships
In geometry, the Conway triangle notation simplifies and clarifies the algebraic expression of various trigonometric relationships in a triangle. Using
Conway_triangle_notation
here for quick comparison of their properties and varied naming schemes. Conway knot 11n34 Kinoshita–Terasaka knot 11n42 List of knots List of mathematical
List_of_prime_knots
Method of notation of very large integers
In mathematics, Knuth's up-arrow notation is a method of notation for very large integers, introduced by Donald Knuth in 1976. In his 1947 paper, R. L
Knuth's_up-arrow_notation
Mathematical notation for describing the structure of knots
different number sequences possible in this notation. Alexander–Briggs notation Conway notation Gauss notation Dowker, C. H.; Thistlethwaite, Morwen B. (1983-07-01)
Dowker–Thistlethwaite notation
Dowker–Thistlethwaite_notation
Polyhedron with parallel bases connected by triangles
by an alternating band of 2n triangles. They are represented by the Conway notation An. Antiprisms are a subclass of prismatoids, and are a (degenerate)
Antiprism
Mathematical knot with crossing number 5
three-half twists. It is listed as the 52 knot in the Alexander-Briggs notation, and is one of two knots with crossing number five, the other being the
Three-twist_knot
Convex polyhedron with 38 faces
Symmetries of Things 2008, ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input v t e
Rectified_truncated_cube
(knot theory) – a notation invented by Conway for describing knots in knot theory Conway polyhedron notation – notation invented by Conway used to describe
List of things named after John Horton Conway
List_of_things_named_after_John_Horton_Conway
Geometric operation on a regular polytope
regular polytope to its birectified form. Chamfer (geometry) Conway polyhedron notation Uniform 4-polytope Uniform polyhedron Coxeter, H.S.M. Regular
Cantellation_(geometry)
Notation for mathematical knots
Computation. 105 (2–3): 271–289. doi:10.1016/S0096-3003(98)10106-6. MR 1710214. See p. 274 Conway notation (knot theory) Dowker–Thistlethwaite notation v t e
Gauss_notation
Near-miss Johnson solid with 92 faces
isosceles instead. The shape is a symmetrohedron with notation I(1,2,*,[2]) By Conway polyhedron notation, the dual polyhedron can be called a joined truncated
Rectified truncated icosahedron
Rectified_truncated_icosahedron
Mathematical knot with crossing number 5
three-twist knot. It is listed as the 51 knot in the Alexander-Briggs notation, and can also be described as the (5,2)-torus knot. The cinquefoil is the
Cinquefoil_knot
Origin and evolution of the symbols used to write equations and formulas
including the Conway chained arrow notation, the Conway notation of knot theory, and the Conway polyhedron notation. The Coxeter notation system classifies
History of mathematical notation
History_of_mathematical_notation
Unique knot with a crossing number of four
{\begin{pmatrix}1&-1\\0&-1\end{pmatrix}}} is a possible Seifert matrix, or because of its Conway polynomial, which is ∇ ( z ) = 1 − z 2 , {\displaystyle \nabla (z)=1-z^{2}
Figure-eight knot (mathematics)
Figure-eight_knot_(mathematics)
Loop seen as a trivial knot
but the Kinoshita–Terasaka knot and Conway knot (both of which have 11 crossings) have the same Alexander and Conway polynomials as the unknot. It is an
Unknot
Goldberg polyhedron with 42 faces
edge-truncation of the Platonic and Archimedean solids leading to vertex-transitive polyhedra Livio Zefiro VRML polyhedral generator (Conway polyhedron notation)
Chamfered_dodecahedron
Motif with two doubly-interlinked loops
no. 4 Hyperbolic volume 0 Linking no. 2 Stick no. 5 Unknotting no. 2 Conway notation [4] Thistlethwaite L4a1 Last / Next L2a1 / L5a1 Other alternating
Solomon's_knot
The Symmetries of Things 2008, ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input
Snub_rhombicuboctahedron
Two-dimensional cellular automaton
Conway's Game of Life (sometimes abbreviated as CGoL) or simply Life, is a cellular automaton devised by the British mathematician John Horton Conway
Conway's_Game_of_Life
Polyhedron with 7 faces
Virtual Reality Polyhedra www.georgehart.com: The Encyclopedia of Polyhedra Conway Notation for Polyhedra Try: "Y6" [1] Hexagonal pyramid - Polytope Wiki
Hexagonal_pyramid
Archimedean solid with 62 faces
Elements F = 62, E = 120, V = 60 (χ = 2) Faces by sides 20{3}+30{4}+12{5} Conway notation eD or aaD Schläfli symbols rr{5,3} or r { 5 3 } {\displaystyle
Rhombicosidodecahedron
Geodesic polyhedron with 180 faces
archived from the original on July 4, 2008 Reprinted by Dover 1999 ISBN 978-0-486-40921-4 VTML polyhedral generator Try "ktI" (Conway polyhedron notation)
Hexapentakis truncated icosahedron
Hexapentakis_truncated_icosahedron
Catalan solid with 24 kite faces
octahedron divides its equilateral triangles into kite faces. In Conway polyhedron notation this represents an ortho operation to a cube or octahedron. The
Deltoidal_icositetrahedron
Mathematical knot with crossing number 6
knot. The stevedore knot is listed as the 61 knot in the Alexander–Briggs notation, and it can also be described as a twist knot with four half twists, or
Stevedore_knot_(mathematics)
Non-trivial knot which cannot be written as the knot sum of two non-trivial knots
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Prime_knot
Two interlinked loops with five structural crossings
each other by a geometric symmetry of the realization. In braid theory notation, the link is written σ 1 2 σ 2 2 σ 1 − 1 σ 2 − 2 . {\displaystyle \sigma
Whitehead_link
Knot that bounds an embedded disk in 4-space
math.indiana.edu/ for the notation and list of slice knots (genus-4D = 0 and genus-4D (Top.) = 0). Lisa Piccirillo: The Conway knot is not slice. Ann. of
Slice_knot
Type of polyhedron
truncating the vertices down to the midpoint of the original edges. In Conway polyhedron notation, it is represented as aPn, an ambo-prism. The lateral squares
Rectified_prism
Approach to knot theory by John Conway
closures of rational tangles. One motivation for Conway's study of tangles was to provide a notation for knots more systematic than the traditional enumeration
Tangle_(mathematics)
Polyhedron with 10 faces
Polyhedra www.georgehart.com: The Encyclopedia of Polyhedra VRML model Archived 2018-02-24 at the Wayback Machine Conway Notation for Polyhedra Try: "dA5"
Pentagonal_trapezohedron
Polyhedron made by cutting off a trapezohedron's polar vertices
America. p. 52. ISBN 978-1-4704-7184-2. Alsina & Nelsen (2023), p. 53. Conway Notation for Polyhedra Try: "tndAn", where n=4,5,6... example "t5dA5" is a dodecahedron
Truncated_trapezohedron
Alexander polynomial. Alexander–Briggs notation organizes knots by their crossing number. Alexander polynomials and Conway polynomials can not recognize the
Knot_polynomial
Mathematical knot with crossing number 7
Hyperbolic volume 5.13794 Stick no. 9 Unknotting no. 2 Conway notation [313] A–B notation 74 Dowker notation 6, 10, 12, 14, 4, 2, 8 Last / Next 73 / 75 Other
74_knot
Mathematical knot with crossing number 7
) = 3 t − 5 + 3 t − 1 , {\displaystyle \Delta (t)=3t-5+3t^{-1},\,} its Conway polynomial is ∇ ( z ) = 3 z 2 + 1 , {\displaystyle \nabla (z)=3z^{2}+1,\
7_2_knot
Polynomials arising in knot theory
Józef H. Przytycki; .Paweł Traczyk (1987). "Invariants of Links of Conway Type". Kobe J. Math. 4: 115–139. arXiv:1610.06679. Ramadevi, P.; Govindarajan
HOMFLY_polynomial
Mathematical knot with crossing number 7
{\displaystyle \Delta (t)=t^{3}-t^{2}+t-1+t^{-1}-t^{-2}+t^{-3},\,} its Conway polynomial is ∇ ( z ) = z 6 + 5 z 4 + 6 z 2 + 1 , {\displaystyle \nabla
71_knot
Polyhedron made of 12 congruent kites
twelve faces which are congruent kites. It can be described by the Conway notation dA6. It is an isohedral (face-transitive) figure, meaning that all
Hexagonal_trapezohedron
of a non-invertible knot is the knot 817 (Alexander-Briggs notation) or .2.2 (Conway notation). The pretzel knot 7, 5, 3 is non-invertible, as are all pretzel
Invertible_knot
Mathematical invariant of a knot or link
and require other invariants to distinguish them. Examples include the Conway knot and the Kinoshita-Terasaka knot, with 11 crossings. HOMFLY polynomial
Jones_polynomial
Orientable surface whose boundary is a knot or link
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Seifert_surface
Topics referred to by the same term
Arrow notation may refer to: Conway chained arrow notation Knuth's up-arrow notation Arrow notation (Ramsey theory), or infinitary combinatorics Arrow
Arrow_notation
Type of polyhedron
Symmetries of Things 2008, ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input v t e
Truncated rhombicosidodecahedron
Truncated_rhombicosidodecahedron
Catalan solid with 12 faces
Page 19, Rhombic dodecahedron) The Symmetries of Things 2008, John H. Conway, Heidi Burgiel, Chaim Goodman-Strauss, ISBN 978-1-56881-220-5 (Chapter 21
Rhombic_dodecahedron
Convex polyhedron with 38 faces
Symmetries of Things 2008, ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input v t e
Rectified truncated octahedron
Rectified_truncated_octahedron
Solid with 2 parallel n-gonal bases connected by n parallelograms
char. 2 Vertex configuration 4.4.n Schläfli symbol {n}×{ } t{2,n} Conway notation Pn Coxeter diagram Symmetry group Dnh, [n,2], (*n22), order 4n Rotation
Prism_(geometry)
Knot which lies on the surface of a torus in 3-dimensional space
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Torus_knot
Catalan solid with 60 faces
Page 18, Pentakisdodecahedron) The Symmetries of Things 2008, John H. Conway, Heidi Burgiel, Chaim Goodman-Strauss, ISBN 978-1-56881-220-5 [2] (Chapter
Pentakis_dodecahedron
Type of polyhedron
George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input Variations on a Rhombic Theme www.software3d.com: Prism-Expanded
Expanded_cuboctahedron
Convention where symbols represent concepts
Set-builder notation, a formal notation for defining sets in set theory Systems to represent very large numbers Conway chained arrow notation, an arrow
Notation_system
Simplest nontrivial knot link
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Hopf_link
Polyhedron made of congruent kites arranged radially
dodecahedron Rhombic triacontahedron Bipyramid Truncated trapezohedron Conway polyhedron notation The Haunter of the Dark, a short story by H.P. Lovecraft in which
Trapezohedron
or t s { 4 2 } {\displaystyle ts{\begin{Bmatrix}4\\2\end{Bmatrix}}} Conway notation tA4 Faces 18: 2 {8}, 8 {6}, 8 {4} Edges 48 Vertices 32 Symmetry group
Truncated_square_antiprism
Catalan solid with 120 faces
each triangle face vertex. This is *n32 in orbifold notation, and [n,3] in Coxeter notation. Conway, Symmetries of things, p.284 "DisdyakisTriacontahedron"
Disdyakis_triacontahedron
Collection of knots that do not intersect, but may be linked
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Link_(knot_theory)
Group whose operation is a composition of braids
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Braid_group
Property in knot theory
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Tricolorability
Catalan solid with 24 faces
Polyhedra www.georgehart.com: The Encyclopedia of Polyhedra VRML model Archived 2018-10-11 at the Wayback Machine Conway Notation for Polyhedra Try: "dtC"
Triakis_octahedron
Catalan solid with 24 faces
duals to the uniform polyhedra related to the cube and regular octahedron. Conway, Symmetries of things, p.284 "Promorphology of Crystals I". "Crystal Form
Pentagonal_icositetrahedron
Truncated trapezohedron with a 6-sided base
space-filling honeycomb along with an irregular dodecahedron. Goldberg polyhedron Wearie-Phelan Bubbles Conway Notation for Polyhedra Try: "t6dA6". v t e
Truncated hexagonal trapezohedron
Truncated_hexagonal_trapezohedron
Knot invariant
knot polynomial, in 1923. In 1969, John Conway showed a version of this polynomial, now called the Alexander–Conway polynomial, could be computed using a
Alexander_polynomial
Function of a knot that takes the same value for equivalent knots
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Knot_invariant
Attempt to classify and tabulate all possible knots
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Knot_tabulation
Classification of a two-dimensional repetitive pattern
full notation. The remaining names are p1, p2, p3, p3m1, p31m, p4, and p6. Orbifold notation for wallpaper groups, advocated by John Conway (Conway, 1992)
Wallpaper_group
Type of polyhedron
ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input Prism Expansions [1] Toroid model
Truncated_rhombicuboctahedron
Archimedean solid with 14 faces
The Uniform Polyhedra Virtual Reality Polyhedra www.georgehart.com: The Encyclopedia of Polyhedra VRML model Conway Notation for Polyhedra Try: "tC"
Truncated_cube
Integer-valued knot invariant; least number of crossings in a knot diagram
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Crossing_number_(knot_theory)
Catalan solid with 24 faces
of Polyhedra VRML model Archived 2021-11-22 at the Wayback Machine Conway Notation for Polyhedra Try: "dtO" or "kC" Tetrakis Hexahedron – Interactive
Tetrakis_hexahedron
Catalan solid with 30 faces
triacontahedron box - KO Sticks LLC The Symmetries of Things 2008, John H. Conway, Heidi Burgiel, Chaim Goodman-Strauss, ISBN 978-1-56881-220-5 [2] (Chapter
Rhombic_triacontahedron
Invariant of mathematical knots
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Khovanov_homology
Polyhedron formed by capping an antiprism with pyramids
Mathematics Magazine. 51 (1): 55–57. doi:10.2307/2689647. JSTOR 2689647. Conway Notation for Polyhedra Try: "knAn", where n=4,5,6... example "k5A5" is an icosahedron
Gyroelongated_bipyramid
Type of mathematical knot
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Ribbon_knot
Invariant of a knot diagram
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Writhe
Type of stopper knot used in sailing and climbing
General-purpose stopper knot. Replaces the common overhand knot in many uses. ABoK #420 #520 #570 Conway Notation 2 2 A/B notation 41 Instructions [1]
Figure-eight_knot
Catalan solid with 48 faces
and (c, c, 0), which do not coincide. "Keyword: "forms" | ClipArt ETC". Conway, Symmetries of things, p.284 Langer, Joel C.; Singer, David A. (2010), "Reflections
Disdyakis_dodecahedron
Fundamental group of a knot complement
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Knot_group
Type of knot
other knots. Caveat Spills if the standing part is pulled forcibly in the wrong direction ABoK #4, #46, #514, #515, #519 Conway Notation 3 A/B notation 31
Overhand_knot
Normalized hyperbolic volume of the complement of a hyperbolic knot
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Hyperbolic_volume
lens space. The names rational knot and rational link were coined by John Conway who defined them as arising from numerator closures of rational tangles
2-bridge_knot
Polyhedron with 6 congruent rhombus faces
Rhode Island: American Mathematical Society. pp. 159–177. MR 2209027. Conway, John H.; Burgiel, Heidi; Goodman-Strauss, Chaim (2008). The Symmetries
Trigonal_trapezohedron
Smallest number of edges of an equivalent polygonal path for a knot
crossing knots (9). The 8 crossing knots 16 through 21 in Alexander-Briggs notation (8 or 9), and 9-crossing knots 29, 34, 35, and 39 through 49 (9), and 10124
Stick_number
Polyhedron; 2 hexagonal pyramids joined base-to-base
Polyhedra The Encyclopedia of Polyhedra VRML model hexagonal dipyramid Archived 2021-04-14 at the Wayback Machine Conway Notation for Polyhedra Try: dP6
Hexagonal_bipyramid
Two pentagonal pyramids fused base-to-base
1002/andp.18310991003, ISSN 0003-3804. Weisstein, Eric W., "Pentagonal dipyramid" ("Dipyramid") at MathWorld. Conway Notation for Polyhedra Try: dP5
Pentagonal_bipyramid
Convex polyhedron with 20 faces
Symmetries of Things 2008, ISBN 978-1-56881-220-5 George Hart's Conway interpreter: generates polyhedra in VRML, taking Conway notation as input v t e
Rectified truncated tetrahedron
Rectified_truncated_tetrahedron
Polyhedron with 8 triangles and 6 squares
24 Vertices 12 Vertex configuration 3.4.3.4 Schläfli symbol r{4,3} Conway notation aC Coxeter diagram Symmetry group Octahedral O h {\displaystyle \mathrm
Cuboctahedron
Knot that is not equivalent to its mirror image
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Chiral_knot
than a decimal numeric representation, although longer than scientific notation. Two naming scales for large numbers have been used in English and other
Names_of_large_numbers
Interlinked multi-loop construction where cutting one loop frees all the others
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Brunnian_link
Operation combining two oriented knots
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Knot_(mathematics)
Unknotting no. and problem Notation and operations Alexander–Briggs notation Conway notation Dowker–Thistlethwaite notation Flype Mutation Reidemeister
Alternating_knot
CONWAY NOTATION
CONWAY NOTATION
Surname or Lastname
English
English : habitational name from Rodway in Somerset, Radway in Warwickshire or Devon, or Reddaway or Roadway, both in Devon. The modern surname appears to relate principally to the Warwickshire place name, which is from Old English rÄ“ad ‘red’ (or possibly rÄd ‘ride’) + weg ‘way’.
Male
English
Anglicized form of Irish Gaelic Conláed, CONLEY means "purifying fire."
Boy/Male
Australian, Finnish, French, German, Irish, Swedish
Brave Adviser; Strong; Wild; Steadfast; Brave; Strong Willed; Wise; Constant; Diminutive of Conrad
Male
English
 Variant spelling of German Konrad, CONRAD means "bold counsel." In use by the English.
Boy/Male
Celtic Gaelic Irish Welsh
Hound of the plain.
Boy/Male
Welsh
Holy river. Place-name and surname.
Surname or Lastname
English
English : variant of Donat.Possibly a respelling of French Donné, also a variant of Donat.
Male
English
Hound in the Plain
Boy/Male
Australian, Christian, German, Greek, Irish, Welsh
Hound of the Plain; Holy River
Girl/Female
Irish
Constant.
Male
English
Anglicized form of Irish Gaelic Comhghall, COWAL means "joint pledge."
Surname or Lastname
English
English : possibly a topographic name from Middle English long ‘long’ + weye ‘way’, ‘road’, or a habitational name from some minor place so named; Longway Bank in Derbyshire, however, is named from Old English lang ‘long’ + hÅh ‘hill spur’.
Surname or Lastname
English
English : from the Old Norse personal name Mundi, a short form of the various compound names containing the element mundr ‘protection’.English : nickname for someone who had a particular association with this day of the week (Old English mÅnandæg ‘day of the moon’), normally because he owed feudal service then. It was considered lucky to be born on a Monday.Irish (Ulster) : quasi-translation of Mac Giolla Eoin ‘son of the servant of Eoin’, by confusion of the last part of the name with Irish Luain ‘Monday’.
Surname or Lastname
English
English : unexplained.Jewish (American) : variant spelling of Soloway.
Surname or Lastname
English
English : unexplained. Compare Dunaway.
Surname or Lastname
English
English : from Middle English cony ‘rabbit’ (a back-formation from conies, from Old French conis, plural of conil), a nickname for someone thought to resemble a rabbit in some way or a metonymic occupational name for a dealer in rabbits or rabbit skins.
Boy/Male
Shakespearean
Hamlet, Prince of Denmark' Fortinbras, Prince of Norway.
Male
English
Anglicized form of Irish Gaelic Cónán, CONAN means "little hound."
Surname or Lastname
English
English : variant of Holloway, possibly specifically from Holway in Somerset.
Boy/Male
Celtic Irish
High, wise. Introduced into Britain after the Norman Conquest. Famous bearers: Sir Arthur Conan...
CONWAY NOTATION
CONWAY NOTATION
Boy/Male
Arabic
Servant of Allah.
Boy/Male
American, Australian, French, German, Polish
Mighty and Brave; Strong Judgment; Strong Counselor; Fox; Powerful and Courageous; Strong Decision; Brave Counsel
Boy/Male
Hindu
Fame
Girl/Female
British, English, French
Love and Care to People
Boy/Male
Tamil
Boy/Male
Arabic
Most Honourable; Most Precious
Girl/Female
Indian, Telugu
Laughter
Girl/Female
Arabic
Princess
Girl/Female
American, British, English, French, Greek, Jamaican
Lover; City Name; French Capital
Girl/Female
English French American
Rules with elf-wisdom.
CONWAY NOTATION
CONWAY NOTATION
CONWAY NOTATION
CONWAY NOTATION
CONWAY NOTATION
n.
The channel of a stream.
n.
The beaten path made by deer or other animals in passing to and from their feeding grounds.
v.
To carry; to convey.
imp. & p. p.
of Convey
v. t.
To convey; to give.
n.
A fish. See Cony.
v. t.
To accompany; to convoy.
v. t.
To cause to pass from one place or person to another; to serve as a medium in carrying (anything) from one place or person to another; to transmit; as, air conveys sound; words convey ideas.
n.
Convoy; escort; guard; guide.
imp. & p. p.
of Convoy
n.
A rabbit. See Cony.
n.
The second day of the week; the day following Sunday.
p. pr. & vb. n.
of Convey
p. pr. & vb. n.
of Convoy
v. t.
To impart or communicate; as, to convey an impression; to convey information.
n.
A small passageway, as in a mine, that a man may pass through.
n.
A native of Norway.
pl.
of Cowry