Examples of 'dihedral group' in a sentence
Meaning of "dihedral group"
dihedral group - a mathematical concept referring to a group of symmetries of a geometric object that preserves the object's shape
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- a group of symmetries of a regular polygon
How to use "dihedral group" in a sentence
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dihedral group
Cycle index of the dihedral group.
Dihedral group at Groupprops.
These elements generate the dihedral group of the square.
The dihedral group of order 8 requires two generators, as represented by this cycle diagram.
Generalized dihedral group.
The dihedral group example mentioned above can be viewed as a ( very small ) matrix group.
This is the Coxeter complex of the infinite dihedral group.
The notation for the dihedral group differs in geometry and abstract algebra.
For example, any generalized dihedral group.
It 's called the dihedral group of order eight.
One of the simplest examples of a non-abelian group is the dihedral group of order 6.
The abstract group type is dihedral group Dihn, which is also denoted by Dn.
Dihedral group - This snowflake has the dihedral symmetry of a regular hexagon.
In the special case where, is a dihedral group of order.
The dihedral group of order 2n with n odd is a Frobenius group with complement of order 2.
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A similar space for an equilateral triangle is the dihedral group of order three, D3.
The dihedral group Dih4 has ten subgroups, counting itself and the trivial subgroup.
Instead, its unit distance graph representation has the dihedral group Dih6 as its symmetry group.
The dihedral group ( discussed above ) is a finite group of order 8.
These symmetries determine a group called the dihedral group of degree 4 and denoted D4.
The dihedral group of order 2n.
The girth of the dihedral group is 2.
Any dihedral group is metabelian, as it has a cyclic normal subgroup of index 2.
Another notation is Dih2, because it is a dihedral group.
Action of a dihedral group of order 8.
Dihedral group of order 4.
Its symmetry group, the dihedral group of order 4, has eight elements.
In abstract algebra, D2n refers to this same dihedral group.
The dihedral group D4 is the group of symmetries ( symmetry group ) of a square.
Abstract group Dihn, the dihedral group.
The dihedral group of order 10 has two Nielsen equivalence classes of generating sets of size 2.
As an example of a group cycle graph, consider the dihedral group Dih4.
Hence the dihedral group D5 acts faithfully on this subset of Young 's lattice.
The simplest non-Abelian group is the dihedral group D3, which is of group order six.
Dihedral group of order 8 Subgroups, Dihedral group of order 8 Subgroups, Dihedral group of order 8 Subgroups,.
Its symmetry group is the dihedral group of order 6 D3.
It is also called Dih ( S1 ) as it is the generalized dihedral group of S1.
The symmetry group of { n / k } is dihedral group Dn of order 2n, independent of k.
The Sylow 2-subgroup is a dihedral group of order 8.
The associated rotations and reflections make up the dihedral group D n { \ displaystyle \ mathrm { D } _ { n.
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Examples of using Dihedral
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Of dihedral were added after the first tests
