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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.

Q: What are the symbols of permutation groups?

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Permutation is when order matters, combination is when order does not matter

N!/N

Because a permutation includes all the different arrangements or order of the items in a set. In a combination the order doesn't matter or count.

They are concepts used in probability theory.

Symbols are small, well, symbols that are ON the map. The Key is off to the side, and tells you what the symbols mean.

Related questions

yes form cayleys theorem . every group is isomorphic to groups of permutation and finite groups are not an exception.

A permutation group is a group of permutations, or bijections (one-to-one, onto functions) between a finite set and itself.

If there is a group of 3 coloured balls, then any groups of 2 balls selected from it will be considered as a combination, whereas the different arrangements of every combination will be considered as a permutation

i am a permutation is a awesome answer

Permutation is when order matters

Permutation City was created in 1994.

A permutation is an ordered arrangement of a set of objects.

Permutation City has 310 pages.

By definition, a permutation is a bijection from a set to itself. Since a permutation is bijective, it is one-to-one.

Permutation - album - was created on 1998-06-01.

There can be only one permutation of a single number: so the answer is 7.

Ari Vesanen has written: 'On connected transversals in PSL (2, g)' -- subject(s): Loops (Group theory), Permutation groups, Quasigroups