Wolfram Demonstrations Project
Polyhedra
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Demonstrations 281 - 300 of 681
Transforming a Dodecahedron to a Snub DodecahedronTransforming a Cube to a Snub CubeA One-Parameter Family of Polyhedra with Two Kinds of SymmetriesRelations between Golden Rhombic Solids and Some Archimedean SolidsBall of 30 Octahedra
Transforming a Dodecahedron to a Snub Dodecahedron
Transforming a Cube to a Snub Cube
A One-Parameter Family of Polyhedra with Two Kinds of Symmetries
Relations between Golden Rhombic Solids and Some Archimedean Solids
Ball of 30 Octahedra
Dissection of Two Stellated Dodecahedra26-Piece Dissection of a CubeDissection of a Concave Rhombic TriacontahedronDissection of a Cube to a Quarter of a Rhombic Dodecahedron of the Second KindGalactohedra
Dissection of Two Stellated Dodecahedra
26-Piece Dissection of a Cube
Dissection of a Concave Rhombic Triacontahedron
Dissection of a Cube to a Quarter of a Rhombic Dodecahedron of the Second Kind
Galactohedra
Rhombic 210-hedronFractal Tetrahedron in an OctahedronSymmetries of a PrismProposition 30, Book XI, Euclid's ElementsProposition 29, Book XI, Euclid's Elements
Rhombic 210-hedron
Fractal Tetrahedron in an Octahedron
Symmetries of a Prism
Proposition 30, Book XI, Euclid's Elements
Proposition 29, Book XI, Euclid's Elements
KaleidocyclesIntersection of a Convex Polyhedron and a PlaneInverting the Rhombic DodecahedronExpanding CubeHow Five-Petal Flowers Grow on a Rhombic Triacontahedron to Become a Rhombic Hexecontahedron
Kaleidocycles
Intersection of a Convex Polyhedron and a Plane
Inverting the Rhombic Dodecahedron
Expanding Cube
How Five-Petal Flowers Grow on a Rhombic Triacontahedron to Become a Rhombic Hexecontahedron

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