Category:Symmetric Group on 4 Letters
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Symmetric Group on $4$ Letters
Let $S_4$ denote the set of permutations on $4$ letters.
The symmetric group on $4$ letters is the algebraic structure:
- $\struct {S_4, \circ}$
where $\circ$ denotes composition of mappings.
Pages in category "Symmetric Group on 4 Letters"
The following 10 pages are in this category, out of 10 total.
S
- Symmetric Group on 4 Letters
- Symmetric Group on 4 Letters/Cayley Table
- Symmetric Group on 4 Letters/Conjugacy Classes
- Symmetric Group on 4 Letters/Cycle Notation
- Symmetric Group on 4 Letters/Normalizers
- Symmetric Group on 4 Letters/Subgroups
- Symmetric Group on 4 Letters/Subgroups/Examples
- Symmetric Group on 4 Letters/Subgroups/Examples/Disjoint Transpositions
- Symmetric Group on 4 Letters/Subgroups/Examples/Even Permutations