dodecahedra वाक्य
उदाहरण वाक्य
मोबाइल
- The two dodecahedra project onto the decagonal faces of the envelope.
- Each vertex has 3 truncated dodecahedra and one tetrahedron around it.
- For dodecahedra, which are the dual of the icosahedron.
- Other forms include dodecahedra and ( rarely ) cubes.
- Regular dodecahedra have been used as dice and probably also as divinatory devices.
- The dodecahedral prism consists of two dodecahedra connected to each other via 12 pentagonal prisms.
- A sea of boiling hyper-dodecahedra.
- Naturally occurring rhombic dodecahedra are found as crystals of Andradite ( a kind of Garnet ) and Fluorite.
- Miwin s nontransitive prime-numbered dodecahedra win cyclically against each other in a ratio of 35 : 34.
- Fine rhombic dodecahedra occur in the schistose rocks of the Zillertal, in Tyrol, and are sometimes cut and polished.
- It is also possible to construct sets of nontransitive dodecahedra such that there are no repeated numbers and all numbers are primes.
- During the hellenistic era, small, hollow bronze Roman dodecahedra were made and have been found in various Roman ruins in Europe.
- The three dodecahedra are all stellations of the regular convex dodecahedron, and the great icosahedron is a stellation of the regular convex icosahedron.
- The union of both forms is a compound of two snub dodecahedra, and the convex hull of both forms is a truncated icosidodecahedron.
- It is a somewhat rare mineral sought after by collectors as it typically forms euhedral isometric crystals exhibiting various cubes, octahedra, and dodecahedra.
- There are 4800 edges of two types : 3600 shared by three truncated dodecahedra and 1200 are shared by two truncated dodecahedra and one tetrahedron.
- There are 4800 edges of two types : 3600 shared by three truncated dodecahedra and 1200 are shared by two truncated dodecahedra and one tetrahedron.
- The small stellated dodecahedron and the great icosahedron are facettings of the convex dodecahedron, while the two great dodecahedra are facettings of the regular convex icosahedron.
- So do regular geometric figures and pattens with 5-fold symmetry ( e . g ., pentagons, pentagrams, dodecahedra, Penrose tilings ).
- Simulations combining local improvement methods with random packings suggest that the lattice packings for icosahedra, dodecahedra, and octahedra are optimal in the broader class of all packings.
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