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STELLATION

  • Stellation
  • Extending the elements of a polytope to form a new figure

    In geometry, stellation is the process of extending a polygon in two dimensions, a polyhedron in three dimensions, or, in general, a polytope in n dimensions

    Stellation

    Stellation

    Stellation

  • Rhombic dodecahedron
  • Catalan solid with 12 faces

    dodecahedron, one of which is the Bilinski dodecahedron. There are some stellations of the rhombic dodecahedron, one of which is the Escher's solid. The

    Rhombic dodecahedron

    Rhombic dodecahedron

    Rhombic_dodecahedron

  • Regular icosahedron
  • Solid with twenty equal triangular faces

    icosahedron, including its 59 stellations. The great dodecahedron, one of the Kepler–Poinsot polyhedra, is constructed by either stellation of the regular dodecahedron

    Regular icosahedron

    Regular icosahedron

    Regular_icosahedron

  • Constellation
  • Group of stars on the celestial sphere

    A constellation is an area on the celestial sphere in which a group of visible stars forms a perceived pattern or outline, typically representing an animal

    Constellation

    Constellation

    Constellation

  • First stellation of the rhombic dodecahedron
  • Self-intersecting polyhedron with 12 faces

    first stellation of the rhombic dodecahedron is a self-intersecting polyhedron with 12 faces, each of which is a non-convex hexagon. It is a stellation of

    First stellation of the rhombic dodecahedron

    First stellation of the rhombic dodecahedron

    First_stellation_of_the_rhombic_dodecahedron

  • Kepler–Poinsot polyhedron
  • Any of 4 regular star polyhedra

    both regular icosahedron and regular dodecahedron, an operation named stellation. This operation results in four different polyhedra: Great dodecahedron:

    Kepler–Poinsot polyhedron

    Kepler–Poinsot polyhedron

    Kepler–Poinsot_polyhedron

  • List of polyhedral stellations
  • of stellation to a polyhedron extends its faces (or edges and planes) until they generate new vertices that bound a newly formed figure. Stellation represents

    List of polyhedral stellations

    List_of_polyhedral_stellations

  • Great icosahedron
  • Kepler-Poinsot polyhedron with 20 faces

    icosahedron" ("Uniform polyhedron") at MathWorld. Weisstein, Eric W. "Fifteen stellations of the icosahedron". MathWorld. Uniform polyhedra and duals

    Great icosahedron

    Great icosahedron

    Great_icosahedron

  • 17 (number)
  • Natural number

    fully supported stellations generated by an icosahedron. The seventeenth prime number is 59, which is equal to the total number of stellations of the icosahedron

    17 (number)

    17_(number)

  • Final stellation of the icosahedron
  • Outermost stellation of the icosahedron

    In geometry, the complete, final stellation of the icosahedron, or echidnahedron is the outermost stellation of the icosahedron, and is "complete" and

    Final stellation of the icosahedron

    Final stellation of the icosahedron

    Final_stellation_of_the_icosahedron

  • Icosahedron
  • Polyhedron with 20 faces

    Kepler–Poinsot polyhedron. Both have icosahedral symmetry. There are 59 stellations of a regular icosahedron (including the original icosahedron itself)

    Icosahedron

    Icosahedron

  • 8
  • Natural number

    deltahedra. The stella octangula, or eight-pointed star, is the only stellation with octahedral symmetry. It has eight triangular faces alongside eight

    8

    8

  • The Fifty-Nine Icosahedra
  • Book on stellations of the regular icosahedron by H. S. M. Coxeter and colleagues

    Coxeter, P. Du Val, H. T. Flather, and J. F. Petrie. It enumerates certain stellations of the regular convex or Platonic icosahedron, according to a set of

    The Fifty-Nine Icosahedra

    The Fifty-Nine Icosahedra

    The_Fifty-Nine_Icosahedra

  • Faceting
  • Removing parts of a polytope without creating new vertices

    of polyhedra. Faceting is the reciprocal or dual process to stellation. For every stellation of some convex polytope, there exists a dual faceting of the

    Faceting

    Faceting

    Faceting

  • Polyhedron
  • Flat-sided three-dimensional shape

    the Platonic solids by a process called stellation. Most stellations are not regular. The study of stellations of the Platonic solids was given a big push

    Polyhedron

    Polyhedron

    Polyhedron

  • 59
  • Topics referred to by the same term

    Fifty-Nine Icosahedra a book by H. S. M. Coxeter, and others it enumerates stellations of the regular icosahedron, 59th (disambiguation) Fifty-Niner This disambiguation

    59

    59

  • Compound of dodecahedron and icosahedron
  • Polyhedral compound

    In geometry, this polyhedron can be seen as either a polyhedral stellation or a compound. It can be seen as the compound of an icosahedron and dodecahedron

    Compound of dodecahedron and icosahedron

    Compound of dodecahedron and icosahedron

    Compound_of_dodecahedron_and_icosahedron

  • Stellation diagram
  • In geometry, a stellation diagram or stellation pattern is a two-dimensional diagram in the plane of some face of a polyhedron, showing lines where other

    Stellation diagram

    Stellation diagram

    Stellation_diagram

  • Rhombic hexecontahedron
  • 3D geometric shape

    In geometry, a rhombic hexecontahedron is a stellation of the rhombic triacontahedron. It is nonconvex with 60 golden rhombic faces with icosahedral symmetry

    Rhombic hexecontahedron

    Rhombic hexecontahedron

    Rhombic_hexecontahedron

  • Compound of five cubes
  • Polyhedral compound

    form pentagrams, which are the stellations of the pentagonal faces of the dodecahedron. It is one of the stellations of the rhombic triacontahedron.

    Compound of five cubes

    Compound of five cubes

    Compound_of_five_cubes

  • Stellated octahedron
  • Polyhedral compound

    5-cells. The stellated octahedron is constructed by a stellation of the regular octahedron. In a stellation, the faces of the underlying polyhedron are extended

    Stellated octahedron

    Stellated octahedron

    Stellated_octahedron

  • Star polygon
  • Regular non-convex polygon

    also be obtained as a sequence of stellations of a convex regular core polygon. Constructions based on stellation also allow regular polygonal compounds

    Star polygon

    Star polygon

    Star_polygon

  • Compound of five octahedra
  • Polyhedral compound

    one of the five regular polyhedron compounds, and can also be seen as a stellation. It was first described by Edmund Hess in 1876. It is unique among the

    Compound of five octahedra

    Compound of five octahedra

    Compound_of_five_octahedra

  • Dodecahedron
  • Polyhedron with 12 faces

    There are also three regular star dodecahedra, which are constructed as stellations of the convex form. All of these have icosahedral symmetry, order 120

    Dodecahedron

    Dodecahedron

  • Great grand stellated 120-cell
  • Regular Schläfli-Hess 4-polytope with 600 vertices

    in the name. The great grand stellated 120-cell is the final regular stellation of the 120-cell, and is the only Schläfli-Hess polychoron to have the

    Great grand stellated 120-cell

    Great grand stellated 120-cell

    Great_grand_stellated_120-cell

  • Waterfall (M. C. Escher)
  • Lithograph print by M. C. Escher

    one on the left is a compound of three cubes. The one on the right is a stellation of a rhombic dodecahedron (or a compound of three non-regular octahedra)

    Waterfall (M. C. Escher)

    Waterfall_(M._C._Escher)

  • List of Tron (franchise) characters
  • Characters of the Tron film series

    dodecahedron and icosahedron and the small triambic icosahedron, the first stellation of the icosahedron. When it answers "yes", it changes into a yellow octahedron

    List of Tron (franchise) characters

    List_of_Tron_(franchise)_characters

  • List of Wenninger polyhedron models
  • and stellation groupings. back to top back to top back to top List of uniform polyhedra The Fifty-Nine Icosahedra List of polyhedral stellations Wenninger

    List of Wenninger polyhedron models

    List_of_Wenninger_polyhedron_models

  • 59 (number)
  • Natural number

    number is sixty-one, with which it comprises a twin prime. There are 59 stellations of the regular icosahedron. Fifty-nine is: The "59-minute rule" is an

    59 (number)

    59 (number)

    59_(number)

  • Great dodecahedron
  • Kepler–Poinsot polyhedron

    pentagonal pyramids onto each of its faces, known as the first stellation. The second stellation appears when 30 wedges are attached to it. Given a great dodecahedron

    Great dodecahedron

    Great dodecahedron

    Great_dodecahedron

  • Con†Stellation
  • 86°37′28″W / 34.73500°N 86.62444°W / 34.73500; -86.62444 Con†Stellation (also written as Con*Stellation) was an annual general-interest science fiction convention

    Con†Stellation

    Con†Stellation

  • Rhombic triacontahedron
  • Catalan solid with 30 faces

    tiling. The rhombic triacontahedron has 227 fully supported stellations. One of the stellations of the rhombic triacontahedron is the compound of five cubes

    Rhombic triacontahedron

    Rhombic triacontahedron

    Rhombic_triacontahedron

  • Regular dodecahedron
  • Solid with 12 equal pentagonal faces

    Goldberg polyhedron. The stellations of the regular dodecahedron make up three of the four Kepler–Poinsot polyhedra. The first stellation of a regular dodecahedron

    Regular dodecahedron

    Regular dodecahedron

    Regular_dodecahedron

  • Great stellated dodecahedron
  • Kepler–Poinsot polyhedron

    regular dodecahedron, as well as being a stellation of a (smaller) dodecahedron. It is the only dodecahedral stellation with this property, apart from the dodecahedron

    Great stellated dodecahedron

    Great stellated dodecahedron

    Great_stellated_dodecahedron

  • Rhombus
  • Quadrilateral with sides of equal length

    with 30 intersecting rhombic faces. The rhombic hexecontahedron is a stellation of the rhombic triacontahedron. It is nonconvex with 60 golden rhombic

    Rhombus

    Rhombus

    Rhombus

  • 92 (number)
  • Natural number

    has 92 vertices. On the other hand, as a simple polyhedron, the final stellation of the icosahedron has 92 vertices. There are 92 Johnson solids. 92 is

    92 (number)

    92_(number)

  • Star polyhedron
  • Polyhedron with some pattern of nonconvexity

    classes are the stellations of convex polyhedra and their duals, the facettings of the dual polyhedra. For example, the complete stellation of the icosahedron

    Star polyhedron

    Star_polyhedron

  • Constellation (disambiguation)
  • Topics referred to by the same term

    hip hop/rock band Con†Stellation, an annual general-interest science fiction convention held in Huntsville, Alabama ConStellation, the 41st World Science

    Constellation (disambiguation)

    Constellation_(disambiguation)

  • Regular polyhedron
  • Polyhedron with regular congruent polygons as faces

    solids by a process called stellation. The reciprocal process to stellation is called facetting (or faceting). Every stellation of one polyhedron is dual

    Regular polyhedron

    Regular_polyhedron

  • 63 (number)
  • Natural number

    Lie algebra. In the third dimension, there are a total of sixty-three stellations generated with icosahedral symmetry I h {\displaystyle \mathrm {I_{h}}

    63 (number)

    63_(number)

  • Regular 4-polytope
  • Four-dimensional analogues of the regular polyhedra in three dimensions

    adds a grand modifier. Conway offered these operational definitions: stellation – replaces edges with longer edges in same lines. (Example: a pentagon

    Regular 4-polytope

    Regular 4-polytope

    Regular_4-polytope

  • Great triambic icosahedron
  • dual uniform polyhedra. The exterior surface also represents the De2f2 stellation of the icosahedron. These figures can be differentiated by marking which

    Great triambic icosahedron

    Great triambic icosahedron

    Great_triambic_icosahedron

  • 187 (number)
  • Natural number

    produces 187 distinct stellations. It is the smallest Catalan solid, dual to the truncated tetrahedron, which only has 9 distinct stellations. 187 (disambiguation)

    187 (number)

    187_(number)

  • 90 (number)
  • Natural number between 89 and 91

    icosahedron, a near-miss Johnson solid. On the other hand, the final stellation of the icosahedron has 90 edges. It also has 92 vertices like the rhombic

    90 (number)

    90_(number)

  • Merkabah (disambiguation)
  • Topics referred to by the same term

    2000 box set Salival The stellated octahedron, a polyhedral compound and stellation named "merkaba" by some contemporary mystics Markaba (Arabic: مركبا),

    Merkabah (disambiguation)

    Merkabah_(disambiguation)

  • Small triambic icosahedron
  • disconnected plane figures as still being faces) coincides with the first (B) stellation of the icosahedron. If instead, after removing the surrounded parts of

    Small triambic icosahedron

    Small triambic icosahedron

    Small_triambic_icosahedron

  • Compound of cube and octahedron
  • Polyhedral compound

    and octahedron is a polyhedron which can be seen as either a polyhedral stellation or a compound. The 14 Cartesian coordinates of the vertices of the compound

    Compound of cube and octahedron

    Compound of cube and octahedron

    Compound_of_cube_and_octahedron

  • Compound of great icosahedron and great stellated dodecahedron
  • Two polyhedral compounds with the same name

    dodecahedron: one is a dual compound and a stellation of the great icosidodecahedron, the other is a stellation of the icosidodecahedron. It can be seen

    Compound of great icosahedron and great stellated dodecahedron

    Compound of great icosahedron and great stellated dodecahedron

    Compound_of_great_icosahedron_and_great_stellated_dodecahedron

  • Pentagram
  • Five-pointed star polygon

    pentagon; see details of the construction. It can also be constructed as a stellation of a pentagon, by extending the edges of a pentagon until the lines intersect

    Pentagram

    Pentagram

    Pentagram

  • Great dirhombicosidodecacron
  • Polyhedron with 60 faces

    suggested these figures are members of a new class of stellation polyhedra, called stellation to infinity. However, he also acknowledged that strictly

    Great dirhombicosidodecacron

    Great dirhombicosidodecacron

    Great_dirhombicosidodecacron

  • Enneagram (geometry)
  • Nine-pointed star polygon

    Enneagram Enneagrams shown as sequential stellations Edges and vertices 9 Symmetry group Dihedral (D9) Internal angle (degrees) 100° {9/2} 20° {9/4}

    Enneagram (geometry)

    Enneagram (geometry)

    Enneagram_(geometry)

  • 41st World Science Fiction Convention
  • 41st Worldcon (1983)

    The 41st World Science Fiction Convention (Worldcon), also known as ConStellation, was held on 1–5 September 1983 at the Baltimore Convention Center in

    41st World Science Fiction Convention

    41st_World_Science_Fiction_Convention

  • Polytope compound
  • 3D shape made of polyhedra sharing a common center

    of the compound. This polyhedron can be used as the core for a set of stellations. A regular polyhedral compound can be defined as a compound which, like

    Polytope compound

    Polytope_compound

  • Excavated dodecahedron
  • Concave polyhedron

    represents the Ef1g1 stellation of the icosahedron. It appears in Magnus Wenninger's book Polyhedron Models as model 28, the third stellation of icosahedron

    Excavated dodecahedron

    Excavated dodecahedron

    Excavated_dodecahedron

  • Compound of five tetrahedra
  • Compound polyhedron

    five regular polyhedral compounds. This compound polyhedron is also a stellation of the regular icosahedron. It was first described by Edmund Hess in 1876

    Compound of five tetrahedra

    Compound of five tetrahedra

    Compound_of_five_tetrahedra

  • Catalan solid
  • 13 polyhedra; duals of the Archimedean solids

    solid. Diudea (2018), p. 39. Wenninger (1983), p. 1, Basic notions about stellation and duality. Diudea (2018), p. 39 Heil & Martini (1993), p. 352 Cundy

    Catalan solid

    Catalan solid

    Catalan_solid

  • Apple II processor cards
  • Zimmermann), ran CP/M-86, MS-DOS, and UCSD Pascal Motorola 6809 – The Mill, by Stellation Two, ran OS-9 Level One. AP10 by IBS running FLEX Motorola 68008 – mc

    Apple II processor cards

    Apple_II_processor_cards

  • Heptagram
  • Star polygon with 7 sides

    "Children's Books Are Important". Grünbaum–Rigby configuration Star polygon Stellation § Stellating polygons List of regular polytopes § Two-dimensional regular

    Heptagram

    Heptagram

    Heptagram

  • Small stellated dodecahedron
  • Kepler-Poinsot polyhedron

    forms a degenerate uniform compound figure. It is the second of four stellations of the dodecahedron (including the original dodecahedron itself). The

    Small stellated dodecahedron

    Small stellated dodecahedron

    Small_stellated_dodecahedron

  • Facet (geometry)
  • Feature of a polyhedron, polytope, etc.

    form the faces of a new polyhedron; this is the reciprocal process to stellation and may also be applied to higher-dimensional polytopes. In polyhedral

    Facet (geometry)

    Facet_(geometry)

  • The Right Stuff (film)
  • 1983 film directed by Philip Kaufman

    Yeager, Gordon Cooper, Scott Glenn and Dennis Quaid appeared in 1983 at ConStellation, the 41st World Science Fiction Convention in Baltimore. The Right Stuff

    The Right Stuff (film)

    The_Right_Stuff_(film)

  • List of uniform polyhedra
  • convex semiregular 20–22, 41: 4 non-convex regular 19–66: Special 48 stellations/compounds (Nonregulars not given on this list) 67–109: 43 non-convex

    List of uniform polyhedra

    List_of_uniform_polyhedra

  • Icosidodecahedron
  • Archimedean solid with 32 faces

    rotunda. An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices

    Icosidodecahedron

    Icosidodecahedron

    Icosidodecahedron

  • Great disnub dirhombidodecahedron
  • Uniform star polyhedron with 204 faces

    suggested these figures are members of a new class of stellation polyhedra, called stellation to infinity. However, he also acknowledged that strictly

    Great disnub dirhombidodecahedron

    Great disnub dirhombidodecahedron

    Great_disnub_dirhombidodecahedron

  • Stella (software)
  • 3D graphics software

    polyhedra. Operations which can be performed on these polyhedra include stellation, faceting, augmentation, dualization (also called "reciprocation"), creating

    Stella (software)

    Stella (software)

    Stella_(software)

  • Orders of magnitude (numbers)
  • the United States was 331,449,281 in 2020. Mathematics: 358,833,097 stellations of the rhombic triacontahedron. Mathematics: There are 406,425,600 possible

    Orders of magnitude (numbers)

    Orders_of_magnitude_(numbers)

  • Compound of ten tetrahedra
  • Polyhedral compound

    regular polyhedral compounds. This polyhedron can be seen as either a stellation of the icosahedron or a compound. This compound was first described by

    Compound of ten tetrahedra

    Compound of ten tetrahedra

    Compound_of_ten_tetrahedra

  • Yoshimoto Cube
  • Polyhedral mechanical puzzle toy

    dodecahedron 2×2×2 cube form of Yoshimoto Cube STL model of the first stellation of the rhombic dodecahedron decomposed into pyramids and half-cubes Rubik's

    Yoshimoto Cube

    Yoshimoto Cube

    Yoshimoto_Cube

  • Deltoidal icositetrahedron
  • Catalan solid with 24 kite faces

    24 faces of a dyakis dodecahedron. The great triakis octahedron is a stellation of the deltoidal icositetrahedron. Tetrakis hexahedron, another 24-face

    Deltoidal icositetrahedron

    Deltoidal icositetrahedron

    Deltoidal_icositetrahedron

  • Max Brückner
  • German geometer (1860–1934)

    Teubner, 1900). The shapes first studied in this book include the final stellation of the icosahedron and the compound of three octahedra, made famous by

    Max Brückner

    Max Brückner

    Max_Brückner

  • Stellated truncated hexahedron
  • Polyhedron with 14 faces

    {8/3} octagrams. Even though the stellated truncated hexahedron is a stellation of the truncated hexahedron, its core is a regular octahedron. It shares

    Stellated truncated hexahedron

    Stellated truncated hexahedron

    Stellated_truncated_hexahedron

  • Regular octahedron
  • Solid with eight equal triangular faces

    and this compound—called the stella octangula—is its first and only stellation. Correspondingly, a regular octahedron is the result of cutting off from

    Regular octahedron

    Regular octahedron

    Regular_octahedron

  • Isogonal figure
  • Polytope or tiling whose vertices are identical

    2-uniform). This tiling is made of equilateral triangle and regular hexagonal faces. 2-isogonal 9/4 enneagram (face of the final stellation of the icosahedron)

    Isogonal figure

    Isogonal_figure

  • Grand 600-cell
  • Regular star 4-polytope with 600 faces

    turn is also analogous to the pentagram); all of these are the final stellations of the n-dimensional "dodecahedral-type" pentagonal polytope. It has

    Grand 600-cell

    Grand 600-cell

    Grand_600-cell

  • Stellate
  • Topics referred to by the same term

    Stellate trichomes (hairs) Stellate wounds from lacerations or incisions Stellation, a geometric process of extending a polygon or polyhedron This disambiguation

    Stellate

    Stellate

  • Edmund Hess
  • German mathematician (1843–1903)

    Stellation diagrams (1876) On the right are those of the compound of five cubes and its dual.

    Edmund Hess

    Edmund Hess

    Edmund_Hess

  • Pentagonal pyramid
  • Pyramid with a pentagon base

    each pentagonal face, similar to the small stellated dodecahedron by stellation, and a regular icosahedron constructed from a pentagonal antiprism by

    Pentagonal pyramid

    Pentagonal pyramid

    Pentagonal_pyramid

  • Platonic solid
  • Any of the five regular polyhedra

    polyhedra. These all have icosahedral symmetry and may be obtained as stellations of the dodecahedron and the icosahedron. The next most regular convex

    Platonic solid

    Platonic solid

    Platonic_solid

  • Dodecagram
  • Star polygon with 12 vertices

    series by Bryn Donovan The twelve tribes of Nauru on the national flag. Stellation Star polygon List of regular polytopes and compounds γραμμή, Henry George

    Dodecagram

    Dodecagram

    Dodecagram

  • Great dodecahemicosahedron
  • Polyhedron with 22 faces

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, he also suggested that strictly speaking

    Great dodecahemicosahedron

    Great dodecahemicosahedron

    Great_dodecahemicosahedron

  • Small stellated 120-cell
  • Complicated polygon

    eight other regular star 4-polytopes. It may also be seen as the first stellation of the 120-cell. In this sense it could be seen as analogous to the three-dimensional

    Small stellated 120-cell

    Small stellated 120-cell

    Small_stellated_120-cell

  • Snub polyhedron
  • Polyhedron resulting from the snub operation

    convex, non-uniform) Bipyramids (infinite) Pyramids (infinite) Stellations Stellations Polyhedral compounds (5 regular) Deltahedra (Deltahedra, equilateral

    Snub polyhedron

    Snub_polyhedron

  • Disdyakis dodecahedron
  • Catalan solid with 48 faces

    symmetry group with order 2,3,n mirrors at each triangle face vertex. First stellation of rhombic dodecahedron Disdyakis triacontahedron Kisrhombille tiling

    Disdyakis dodecahedron

    Disdyakis dodecahedron

    Disdyakis_dodecahedron

  • List of regular polytopes
  • speaking {n/m} = {n/(n − m)}) and m and n are coprime (as such, all stellations of a polygon with a prime number of sides will be regular stars). Symbols

    List of regular polytopes

    List of regular polytopes

    List_of_regular_polytopes

  • Tetrahemihexahedron
  • Polyhedron with 7 faces

    Wenninger suggested these figures are members of a new class of stellation figures, called "stellation to infinity". However, he also suggested that strictly speaking

    Tetrahemihexahedron

    Tetrahemihexahedron

    Tetrahemihexahedron

  • Triakis tetrahedron
  • Catalan solid with 12 faces

    triakis tetrahedron. Truncated triakis tetrahedron Smith, Anthony (1965), "Stellations of the Triakis Tetrahedron", The Mathematical Gazette, 49 (368): 135–143

    Triakis tetrahedron

    Triakis tetrahedron

    Triakis_tetrahedron

  • Small icosihemidodecacron
  • Star polyhedron

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, he also suggested that strictly speaking

    Small icosihemidodecacron

    Small icosihemidodecacron

    Small_icosihemidodecacron

  • Triakis icosahedron
  • Catalan solid with 60 faces

    the triples of coplanar isosceles triangles form the faces of the first stellation of the icosahedron. Yet another non-convex form, with golden isosceles

    Triakis icosahedron

    Triakis icosahedron

    Triakis_icosahedron

  • List of uniform polyhedra by vertex figure
  • convex, non-uniform) Bipyramids (infinite) Pyramids (infinite) Stellations Stellations Polyhedral compounds (5 regular) Deltahedra (Deltahedra, equilateral

    List of uniform polyhedra by vertex figure

    List_of_uniform_polyhedra_by_vertex_figure

  • Octahemioctahedron
  • Uniform star polyhedron with 12 faces

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, Wenninger also suggested that strictly

    Octahemioctahedron

    Octahemioctahedron

    Octahemioctahedron

  • W42
  • Topics referred to by the same term

    may refer to: W42 (nuclear warhead) Fallston Airport, in Maryland Final stellation of the icosahedron Shibetsu Station, in Hokkaido, Japan W42, a Toyota

    W42

    W42

  • Dual polyhedron
  • Polyhedron associated with another by swapping vertices for faces

    Self-dual graph Self-dual polygon Wenninger (1983), "Basic notions about stellation and duality", p. 1. Grünbaum (2003) Cundy & Rollett (1961), 3.2 Duality

    Dual polyhedron

    Dual polyhedron

    Dual_polyhedron

  • List of uniform polyhedra by spherical triangle
  • convex, non-uniform) Bipyramids (infinite) Pyramids (infinite) Stellations Stellations Polyhedral compounds (5 regular) Deltahedra (Deltahedra, equilateral

    List of uniform polyhedra by spherical triangle

    List_of_uniform_polyhedra_by_spherical_triangle

  • Compound of three octahedra
  • Polyhedral compound

    to each face of the central cube. Thus, the compound can be seen as a stellation of the tetrakis hexahedron. A different form of the tetrakis hexahedron

    Compound of three octahedra

    Compound of three octahedra

    Compound_of_three_octahedra

  • Hexany
  • Class of musical pitch sets

    and confusingly overlapped with the Euler–Fokker genus, the subsequent stellation of Wilson's combination product sets (CPS) are outside of that Genus.

    Hexany

    Hexany

    Hexany

  • Small dodecahemicosacron
  • Polyhedron with 30 faces

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, he also suggested that strictly speaking

    Small dodecahemicosacron

    Small dodecahemicosacron

    Small_dodecahemicosacron

  • Hemipolyhedron
  • Uniform star polyhedron whose faces intersect its center

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, he also suggested that strictly speaking

    Hemipolyhedron

    Hemipolyhedron

  • Hendecagram
  • 11-pointed star polygon

    connected by edges. These same four forms can also be considered as stellations of a regular hendecagon. Since 11 is prime, all hendecagrams are star

    Hendecagram

    Hendecagram

    Hendecagram

  • Great dodecahemidodecacron
  • Polyhedron with 30 faces

    Wenninger suggested these figures are members of a new class of stellation figures, called stellation to infinity. However, he also suggested that strictly speaking

    Great dodecahemidodecacron

    Great dodecahemidodecacron

    Great_dodecahemidodecacron

  • Polyhedron model
  • Physical manifestation of a geometric shape

    simpler related polyhedron used as a colour guide. Complex models, such as stellations, can have hundreds of polygons in their nets. Recent computer graphics

    Polyhedron model

    Polyhedron model

    Polyhedron_model

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STELLATION

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Online names & meanings

  • Addams
  • Surname or Lastname

    English

    Addams

    English : variant spelling of Adams.

  • Butte
  • Surname or Lastname

    English

    Butte

    English : unexplained; possibly a variant spelling of Butt.

  • Mahatmane
  • Boy/Male

    Hindu

    Mahatmane

    Supreme being

  • Maribel
  • Girl/Female

    American, Australian, Chinese, Danish, French, Hawaiian, Hebrew, Latin, Swedish

    Maribel

    Star of the Sea; Beautiful; Mary means Bitter and Belle means Beautiful; Beloved; God is My Oath; Blend of Mary and Belle

  • Gower
  • Boy/Male

    Welsh Shakespearean

    Gower

    Pure.

  • SIPP
  • Male

    Swiss

    SIPP

    , addition.

  • Adidhar
  • Boy/Male

    Hindu, Indian

    Adidhar

    Base for Something

  • Shoorpakarna
  • Boy/Male

    Hindu

    Shoorpakarna

    Large eared Lord

  • Deaarshi
  • Girl/Female

    Gujarati, Hindu, Indian, Telugu, Traditional

    Deaarshi

    Goddess Lakshmi

  • Kamille
  • Girl/Female

    Arabic French English Latin

    Kamille

    Perfection.

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STELLATION

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Other words and meanings similar to

STELLATION

AI search in online dictionary sources & meanings containing STELLATION

STELLATION

  • Stellation
  • n.

    Radiation of light.