Category:Definitions/Examples of Symmetry Groups
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This category contains definitions of examples of Symmetry Group.
Let $P$ be a geometric figure.
Let $S_P$ be the set of all symmetries of $P$.
Let $\struct {S_P, \circ}$ be the algebraic structure such that $\circ$ denotes the composition of mappings.
Then $\struct {S_P, \circ}$ is called the symmetry group of $P$.
Pages in category "Definitions/Examples of Symmetry Groups"
The following 11 pages are in this category, out of 11 total.
S
- Definition:Symmetry Group of Equilateral Triangle
- Definition:Symmetry Group of Isosceles Triangle
- Definition:Symmetry Group of Line Segment
- Definition:Symmetry Group of Parallelogram
- Definition:Symmetry Group of Rectangle
- Definition:Symmetry Group of Regular Hexagon
- Definition:Symmetry Group of Regular Pentagon
- Definition:Symmetry Group of Rhombus
- Definition:Symmetry Group of Square