Examples of 'group of order' in a sentence
Meaning of "group of order"
group of order - A collection of individuals or entities organized according to a specific system or structure
How to use "group of order" in a sentence
Basic
Advanced
group of order
Let us be a finite simple group of order two.
A finite abelian group of order n has exactly n distinct characters.
And gives the unique cyclic group of order n.
Cyclic group of order two.
Representations of the cyclic group of order n.
The dihedral group of order 8 requires two generators, as represented by this cycle diagram.
This is a cyclic group of order n.
The nth roots of unity form an irreducible representation of any cyclic group of order n.
Finite simple group of order two.
In the special case where, is a dihedral group of order.
Let be a group of order.
One of the simplest examples of a non-abelian group is the dihedral group of order 6.
If n is squarefree, then any group of order n is solvable.
In this case, the second oligomer assembly may belong to a dihedral point group of order 2.
Called symmetric group of order n.
See also
The dihedral group of order 2n with n odd is a Frobenius group with complement of order 2.
Sn is the symmetric group of order n.
The cyclic group of order 3 is defined as the unique group of order 3.
Now suppose that G is a group of order k.
This new group of order 4n is called Dnh.
It 's called the dihedral group of order eight.
It is a cyclic group of order two, and therefore isomorphic to Z/2Z.
They therefore form a cyclic group of order 2.
Let G be a finite group of order n, written multiplicatively.
Its symmetry is p or, a cyclic group of order pp.
It is a group of order 2.
Some non-prime numbers n are such that every group of order n is cyclic.
The dihedral group of order 10 has two Nielsen equivalence classes of generating sets of size 2.
The name comes from the fact that it is the special orthogonal group of order 4.
First, we show that any group of order must be an abelian group.
A similar space for an equilateral triangle is the dihedral group of order three, D3.
Dihedral group of order 4.
We know of course that is a non-abelian group of order 8.
Quaternion group of order 8.
The dihedral group ( discussed above ) is a finite group of order 8.
It has an automorphism group of order 54 automorphisms.
This group is isomorphic to the binary icosahedral group of order 120.
The dihedral group of order 2n.
In this case, the multiplicative group of integers modulo p form a cyclic group of order p - 1.
Its symmetry group, the dihedral group of order 4, has eight elements.
The automorphism group of the Möbius - Kantor graph is a group of order 96.
I The cases in proving that group of order 90 is not simple.
The further oligomer assembly is E. Coli PurE which belongs to a dihedral D4 point group of order 4.
Generates the cyclic group of order n, Cn.
Burnside considered some easy cases in his original paper, B ( 1, n ) is the cyclic group of order n.
Given, A simple group of order sixty.
The automorphism group of the Ljubljana graph is a group of order 168.
However, every group of order p2 is abelian.
The automorphism group of the Coxeter graph is a group of order 336.
Thus, there is only one group of order 15 up to isomorphism.
You'll also be interested in:
Examples of using Group
Show more
Salbutamol is one of a group of medicines called bronchodilators
No group of people is more or less deserving of protection
Donor support working group meetings were held
Examples of using Order
Show more
Should seek to order the happy son
In order to improve the integration of development concerns
Bring me the order and show it to him
