Faster access than browser!Similarities between Dihedral symmetry in three dimensions and Schoenflies notation
Dihedral symmetry in three dimensions and Schoenflies notation have 6 things in common (in Unionpedia): Arthur Moritz Schoenflies, Dihedral group, Improper rotation, List of finite spherical symmetry groups, Point groups in three dimensions, Tetrahedron.
Arthur Moritz Schoenflies
Arthur Moritz Schoenflies (17 April 1853 – 27 May 1928), sometimes written as Schönflies, was a German mathematician, known for his contributions to the application of group theory to crystallography, and for work in topology.
Arthur Moritz Schoenflies and Dihedral symmetry in three dimensions · Arthur Moritz Schoenflies and Schoenflies notation ·
Dihedral group
In mathematics, a dihedral group is the group of symmetries of a regular polygon, which includes rotations and reflections.
Dihedral group and Dihedral symmetry in three dimensions · Dihedral group and Schoenflies notation ·
Improper rotation
In geometry, an improper rotation,.
Dihedral symmetry in three dimensions and Improper rotation · Improper rotation and Schoenflies notation ·
List of finite spherical symmetry groups
Finite spherical symmetry groups are also called point groups in three dimensions.
Dihedral symmetry in three dimensions and List of finite spherical symmetry groups · List of finite spherical symmetry groups and Schoenflies notation ·
Point groups in three dimensions
In geometry, a point group in three dimensions is an isometry group in three dimensions that leaves the origin fixed, or correspondingly, an isometry group of a sphere.
Dihedral symmetry in three dimensions and Point groups in three dimensions · Point groups in three dimensions and Schoenflies notation ·
Tetrahedron
In geometry, a tetrahedron (plural: tetrahedra or tetrahedrons), also known as a triangular pyramid, is a polyhedron composed of four triangular faces, six straight edges, and four vertex corners.
Dihedral symmetry in three dimensions and Tetrahedron · Schoenflies notation and Tetrahedron ·
The list above answers the following questions
- What Dihedral symmetry in three dimensions and Schoenflies notation have in common
- What are the similarities between Dihedral symmetry in three dimensions and Schoenflies notation
Dihedral symmetry in three dimensions and Schoenflies notation Comparison
Dihedral symmetry in three dimensions has 34 relations, while Schoenflies notation has 23. As they have in common 6, the Jaccard index is 10.53% = 6 / (34 + 23).
References
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