polyhedron

listen to the pronunciation of polyhedron
English - Turkish
çokyüzlü şekil
çok yüzlü
çokyüzlü
çok yüzü olan mücessem şekil
(isim) çok yüzlü cisim
{i} çok yüzlü cisim
polyhedralçok yüzlü
çok düzlemli
geom

Related Terms

concave polyhedron
içbükey çokyüzlü
polyhedral
çokyüzlü
convex polyhedron
(Matematik) dışbükey çokyüzlü
polyhedral
(Tıp) Çok taraflı veya yüzeyli
polyhedral
{s} çok yüzlü
polyhedral
{s} çok düzlemli
polyhedral
s., geom. çokyüzlü
polyhedral
çokdüzlemli
regular polyhedron
(Matematik) düzgün çokyüzlü
regular polyhedron
(Matematik) düzenli çokyüzlü
English - English
A solid figure with many flat faces and straight edges
A polyscope, or multiplying glass
a solid bounded by plane faces, especially by more than four
{n} a solid with many sides
(plural: polyhedra) Any 3-dimensional geometrical figure with many sides Pyramids, cubes, and geodesic domes are all polyhedra From the Greek roots poly (meaning many) and hedron (meaning side)
Regular geometric entity existing in three-dimensional space bounded by regular polygons
a solid figure bounded by plane polygons or faces
Three-dimensional object bound by polygons The polygons, or faces, are typically planar and finite, and meet with exactly two at each edge If more than two faces meet at each edge, the model is sometimes called degenerate
A 3-Dimensional Figure Defined by a Closed Set of Polygons
(pl polyhedra) A set that equals the intersection of a finite number of halfspaces This is generally written as {x: Ax <= b}, where the representation (A,b) is not unique It is often useful to separate the implied equalities: {x: Ax <= b, Ex = c}, so that the relative interior is {x: Ax < b, Ex = c} The system, {Ax <= b, Ex = c}, is a prime representation if it is irredundant, and it is minimal if it is irredundant and contains no implied equality A polyhedron is degenerate if it contains an extreme point that is the intersection of more than n halfspaces (where n is the dimension of the polyhedron) An example is the pyramid (you need a graphics browser to see it, in which case you might also want to see David Chasey's collection of acryllic polyhedra and/or 3D views of virtual polyhedra)
A 3-dimensional solid with flat surfaces as faces A polyhedron need not be convex or bounded
A solid formed by polygons that enclose a single region of space The flat polygonal surfaces of a polyhedron are called its faces A segment where two faces of a polyhedron intersect is an edge A point of intersection of three or more edges is a vertex (Lesson 11 1 )
a closed surface formed by polygonal plane faces, connected at the edges; a "solid polyhedron" is a solid (or the space) enclosed by a polyhedron
A 3D solid that is bounded by a set of polygons whose edges are each a member of an even number of polygons
1 A region in Euclidean space which consists of flat facets with flat edges More technically, a polyhedron must locally be a cone over a lower-dimensional polyhedron It is sometimes but not always implicitly assumed that a polyhedron is a manifold, a topological sphere or ball, or a convex set 2 An abstract space with properties analogous to that of a polyhedron, such as a simplicial complex -----
A solid figure bounded by plane polygonal faces The point at which three or more faces intersect on a polyhedron is called a vertex, and a line along which two faces intersect is called an edge In a regular polyhedron, all the faces are congruent regular polygons There are only five regular polyhedra: tetrahedron, octahedron, cube, icosahedron, and dodecahedron (see "Platonic Polyhedra" above)
{i} solid figure having many plane surfaces (usually more than six)
Most basicly its a solid cube which is convex A polyhedron consists of at least 4 faces so they create a 3-sided pyramid, and up to several hundred faces which probably will be something like a sphere Synonyms that are commonly used for polyhedrons are; brush, cube
A body or solid contained by many sides or planes
A 3-D figure having polygons as faces
(n) A geometric solid bounded by polygons If the polygons are equal, regular polygons, the solid is called a regular polyhedron
a solid shape with many sides (polyedron, from hedra ). In Euclidean geometry, a three-dimensional object composed of a finite number of polygonal surfaces (faces). Technically, a polyhedron is the boundary between the interior and exterior of a solid. In general, polyhedrons are named according to number of faces. A tetrahedron has four faces, a pentahedron five, and so on; a cube is a six-sided regular polyhedron (hexahedron) whose faces are squares. The faces meet at line segments called edges, which meet at points called vertices. See also Platonic solid; Euler's formula
A multisided solid formed by intersecting planes
A solid figure with many faces

Related Terms

dual polyhedron
Either of a pair of polyhedra in which the faces of one are equivalent to the vertices of the other
polyhedral
{a} having many sides
Polyhedral
polyhedrous
concave polyhedron
a polyhedron some of whose plane sections are concave polygons
convex polyhedron
a polyhedron any plane section of which is a convex polygon
polyhedra
plural of polyhedron
polyhedra
The plural of polyhedron
polyhedra
Any solid figure having many faces (cf Polyhedra Discussion)
polyhedra
Any solid figure with an outer surface composed of polygon faces (cf Polyhedra Discussion)
polyhedral
{s} pertaining to a polyhedron; having several plane surfaces (usually more than six)
polyhedral
of or relating to or resembling a polyhedron
polyhedral
Having multiple planar faces or facets
polyhedral
Having multiple dihedral angles along the wingspan
polyhedral
Having many sides, as a solid body
regular polyhedron
any one of five solids whose faces are congruent regular polygons and whose polyhedral angles are all congruent
polyhedron

    Hyphenation

    po·ly·he·dron

    Turkish pronunciation

    pälihidrın

    Pronunciation

    /ˌpälēˈhēdrən/ /ˌpɑːliːˈhiːdrən/

    Etymology

    [ "pä-lE-'hE-dr&n ] (noun.) 1570. From New Latin, from Ancient Greek πολύεδρον (poluedron) πολύς (polus, “many”) + ἕδρα (hedra, “seat”); compare French polyèdre.
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