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Group Theory
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Demonstrations 101  117 of 117
Cycles from Permutations
Polyhedra with Prismatic Symmetry
Rotating a Hypercube
Group of Symmetries of the Square
GL(2,p) and GL(3,3) Acting on Points
The Group of Rotations of the Cube
C3v Group Operations
Lengths of Permutation Cycles
Cycles in Random Sample Permutations
Connect the Dots
A Function Invariant under a Group of Transformations
Applying the PólyaBurnside Enumeration Theorem
Rotating by Powers of i
Icosahedral Group Polyhedra
2D Root Systems
Cellular Automata Based on Permutation Groups
Mirror Flip Transpose
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