Yes!

Cayley's Theorem states that every group G is isomorphic to a subgroup of the symmetric group on G.

William Findlay has written:

'The Sylow subgroups of the symmetric group ..' -- subject(s): Group theory

Symmetric cryptography is impractival when a large group is involved.

symmetric about the y-axis

symmetric about the x-axis

symmetric about the line y=x

symmetric about the line y+x=0

Yes a flower is symmetric.

Symmetric

The answer is not avalible

yes, it is both symmetric as well as skew symmetric

yes

es she is symmetric

Alphonsus Lawrence O'Toole has written:

'On symmetric functions and symmetric functions of symmetric functions' -- subject(s): Symmetric functions

Symmetric is a term used to describe an object in size or shape. For example, you could say that an orange is symmetric to the sun or a glass is symmetric to a cone

A sponge is neither bilateral or radial symmetric. It doesn't have any symmetry.

a circle is symmetric so is a triangle, a rectangle.

symmetric nephrograms

Symmetric in Design was created in 2005.

The point group for Al2Cl6 is (D_{3h}). It consists of two Al atoms and six Cl atoms arranged in a symmetric manner with a trigonal prismatic geometry.

I can't find that commutator. Maybe he took some lessons with Wally... but where's Wally?

Ahmed Bello Abubakar has written:

'The structure of symmetric group algebras at arbitrary characteristic'

An even function is symmetric about the y-axis. If a function is symmetric about the origin, it is odd.

#include<iostream.h>

Let A be a matrix which is both symmetric and skew symmetric.

so AT=A and AT= -A

so A =- A

that implies 2A =zero matrix

that implies A is a zero matrix

Symmetric

some examples of symbols for permuation groups are: Sn Cn An These are the symmetric group, the cyclic group and the alternating group of order n. (Alternating group is order n!/2, n>2) One other is the Dihedral group Dn of order 2n.

If it is a symmetric distribution, the median must be 130.

what is the difference between commutative and symmetric properties

They are continuous, symmetric.

Michael Kapovich has written:

'The generalized triangle inequalities in symmetric spaces and buildings with applications to algebra' -- subject(s): Symmetric spaces, Rings (Algebra), Geometric group theory, Lorentz groups, Linear algebraic groups, Semisimple Lie groups

A skew symmetric matrix is a square matrix which satisfy, Aij=-Aji or A=-At

If your graph is undirected, then its adjacency matrix will be symmetric.

Faizan

No, in general is not. It is only symmetric if the probability of success in each trial is 0.5

Symmetric Property of Congruence

They can be either. If they are roots of a real polynomial then purely imaginary would be symmetric and only real roots can be skew symmetric.

The t-distribution is symmetric so the question is irrelevant.

The t-distribution is symmetric so the question is irrelevant.

The t-distribution is symmetric so the question is irrelevant.

The t-distribution is symmetric so the question is irrelevant.

there are many symmetric numbers. 111, 121, 454, 252, 999, 545 etc

if you fold a shape and it is not crocked or too big or small that and it is equal that is how you know it is a symmetric

The eigen values of a real symmetric matrix are all real.

A symmetric cipher means that the key is the same for scrambling and unscrambling the data. Symmetric = same

yes

no, it is not

No

A is, G is not.

No. Do your own homework.

Essentially. One's a noun, one's an adjective. Things that have symmetry are said to be symmetric.

There are 4 symmetric prime's from 1 - 200. They are:

(13,31)

(17,71)

(37,73)

(79,97)

Yes, it is symmetric. The C is at the center, surrounded by 4 Br atoms at equal angles.