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- Compound_of_six_tetrahedra_with_rotational_freedom abstract "This uniform polyhedron compound is a symmetric arrangement of 6 tetrahedra, considered as antiprisms. It can be constructed by superimposing six tetrahedra within a cube, and then rotating them in pairs about the three axes that pass through the centres of two opposite cubic faces. Each tetrahedron is rotated by an equal (and opposite, within a pair) angle θ. Equivalently, a tetrahedron may be inscribed within each cube in the compound of six cubes with rotational freedom, in such a way as to preserve tetrahedral symmetry. When θ=0, all six tetrahedra coincide. When θ is 45 degrees, the more symmetric compound of six tetrahedra (without rotational freedom) arises.".
- Compound_of_six_tetrahedra_with_rotational_freedom thumbnail UC01-6_tetrahedra.png?width=300.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageID "14892794".
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageLength "1737".
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageOutDegree "17".
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageRevisionID "575382154".
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Antiprism.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Antiprisms.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Category:Polyhedral_compounds.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Compound_of_six_cubes_with_rotational_freedom.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Compound_of_six_tetrahedra.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Cube.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Cyclic_symmetries.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Cyclic_symmetry_in_three_dimensions.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Subgroup.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Symmetry_group.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Tetrahedral_symmetry.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Tetrahedron.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Triangle.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Triangles.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink Uniform_polyhedron_compound.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLink File:UC01-6_tetrahedra.png.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageWikiLinkText "Compound of six tetrahedra with rotational freedom".
- Compound_of_six_tetrahedra_with_rotational_freedom hasPhotoCollection Compound_of_six_tetrahedra_with_rotational_freedom.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageUsesTemplate Template:Citation.
- Compound_of_six_tetrahedra_with_rotational_freedom wikiPageUsesTemplate Template:Polyhedron-stub.
- Compound_of_six_tetrahedra_with_rotational_freedom subject Category:Polyhedral_compounds.
- Compound_of_six_tetrahedra_with_rotational_freedom hypernym Arrangement.
- Compound_of_six_tetrahedra_with_rotational_freedom type MusicalWork.
- Compound_of_six_tetrahedra_with_rotational_freedom comment "This uniform polyhedron compound is a symmetric arrangement of 6 tetrahedra, considered as antiprisms. It can be constructed by superimposing six tetrahedra within a cube, and then rotating them in pairs about the three axes that pass through the centres of two opposite cubic faces. Each tetrahedron is rotated by an equal (and opposite, within a pair) angle θ.".
- Compound_of_six_tetrahedra_with_rotational_freedom label "Compound of six tetrahedra with rotational freedom".
- Compound_of_six_tetrahedra_with_rotational_freedom sameAs Kombinaĵo_de_6_kvaredroj_kun_turna_libereco.
- Compound_of_six_tetrahedra_with_rotational_freedom sameAs m.03h0pr5.
- Compound_of_six_tetrahedra_with_rotational_freedom sameAs Sestav_šestih_tetraedrov_z_vrtilno_svobodo.
- Compound_of_six_tetrahedra_with_rotational_freedom sameAs Q5156888.
- Compound_of_six_tetrahedra_with_rotational_freedom sameAs Q5156888.
- Compound_of_six_tetrahedra_with_rotational_freedom wasDerivedFrom Compound_of_six_tetrahedra_with_rotational_freedom?oldid=575382154.
- Compound_of_six_tetrahedra_with_rotational_freedom depiction UC01-6_tetrahedra.png.
- Compound_of_six_tetrahedra_with_rotational_freedom isPrimaryTopicOf Compound_of_six_tetrahedra_with_rotational_freedom.