Joyner employs permutation puzzles such as the 15 puzzle, the Rainbow Masterball, the Pyraminx, the Skewb, the Megaminx, Merlin's Machine, and variants of the Rubik's Cube to explain topics in introductory algebra (matrices, combinatorics, and permutations) and group theory (Cayley graphs, symmetries, isomorphisms, wreath products, free groups, and finite fields). Joyner also offers strategies for solving the puzzles.

The updated second edition uses SAGE, an open-source computer algebra system, to illustrate many of the computations.

Adventures in Group Theory not only appeals to math enthusiasts but also makes a wonderful supplementary textbook.

Joyner employs permutation puzzles such as the 15 puzzle, the Rainbow Masterball, the Pyraminx, the Skewb, the Megaminx, Merlin's Machine, and variants of the Rubik's Cube to explain topics in introductory algebra (matrices, combinatorics, and permutations) and group theory (Cayley graphs, symmetries, isomorphisms, wreath products, free groups, and finite fields). Joyner also offers strategies for solving the puzzles.

The updated second edition uses SAGE, an open-source computer algebra system, to illustrate many of the computations.

Adventures in Group Theory not only appeals to math enthusiasts but also makes a wonderful supplementary textbook.

Joyner employs permutation puzzles such as the 15 puzzle, the Rainbow Masterball, the Pyraminx, the Skewb, the Megaminx, Merlin's Machine, and variants of the Rubik's Cube to explain topics in introductory algebra (matrices, combinatorics, and permutations) and group theory (Cayley graphs, symmetries, isomorphisms, wreath products, free groups, and finite fields). Joyner also offers strategies for solving the puzzles.

The updated second edition uses SAGE, an open-source computer algebra system, to illustrate many of the computations.

Adventures in Group Theory not only appeals to math enthusiasts but also makes a wonderful supplementary textbook.

Joyner employs permutation puzzles such as the 15 puzzle, the Rainbow Masterball, the Pyraminx, the Skewb, the Megaminx, Merlin's Machine, and variants of the Rubik's Cube to explain topics in introductory algebra (matrices, combinatorics, and permutations) and group theory (Cayley graphs, symmetries, isomorphisms, wreath products, free groups, and finite fields). Joyner also offers strategies for solving the puzzles.

The updated second edition uses SAGE, an open-source computer algebra system, to illustrate many of the computations.

Adventures in Group Theory not only appeals to math enthusiasts but also makes a wonderful supplementary textbook.