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 in Design was created in 2005.

symmetric nephrograms

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

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

Faizan

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

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

no, it is not

yes

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.

Depending on how you write them:

0, 1, and 8 are themselves symmetric

2 and 5 are mirror images

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

(13,31)

(17,71)

(37,73)

(79,97)