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6. Groups Associated to Tetraflexagons
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Julie Beier
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Chapters in this book
- Frontmatter i
- Contents v
- Foreword vii
- Preface and Acknowledgments x
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Part I. Vignettes
- 1. Should You Be Happy? 3
- 2. One-Move Puzzles with Mathematical Content 11
- 3. Minimalist Approaches to Figurative Maze Design 29
- 4. Some ABCs of Graphs and Games 43
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Part II. Problems Inspired by Classic Puzzles
- 5. Solving the Tower of Hanoi with Random Moves 65
- 6. Groups Associated to Tetraflexagons 81
- 7. Parallel Weighings of Coins 95
- 8. Analysis of Crossword Puzzle Difficulty Using a Random Graph Process 105
- 9. From the Outside In 127
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Part III. Playing Cards
- 10. Gallia Est Omnis Divisa in Partes Quattuor 139
- 11. Heartless Poker 149
- 12. An Introduction to Gilbreath Numbers 163
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Part IV. Games
- 13. Tic-tac-toe on Affine Planes 175
- 14. Error Detection and Correction Using SET 199
- 15. Connection Games and Sperner’s Lemma 213
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Part V. Fibonacci Numbers
- 16. The Cookie Monster Problem 231
- 17. Representing Numbers Using Fibonacci Variants 245
- About the Editors 261
- About the Contributors 263
- Index 269
Chapters in this book
- Frontmatter i
- Contents v
- Foreword vii
- Preface and Acknowledgments x
-
Part I. Vignettes
- 1. Should You Be Happy? 3
- 2. One-Move Puzzles with Mathematical Content 11
- 3. Minimalist Approaches to Figurative Maze Design 29
- 4. Some ABCs of Graphs and Games 43
-
Part II. Problems Inspired by Classic Puzzles
- 5. Solving the Tower of Hanoi with Random Moves 65
- 6. Groups Associated to Tetraflexagons 81
- 7. Parallel Weighings of Coins 95
- 8. Analysis of Crossword Puzzle Difficulty Using a Random Graph Process 105
- 9. From the Outside In 127
-
Part III. Playing Cards
- 10. Gallia Est Omnis Divisa in Partes Quattuor 139
- 11. Heartless Poker 149
- 12. An Introduction to Gilbreath Numbers 163
-
Part IV. Games
- 13. Tic-tac-toe on Affine Planes 175
- 14. Error Detection and Correction Using SET 199
- 15. Connection Games and Sperner’s Lemma 213
-
Part V. Fibonacci Numbers
- 16. The Cookie Monster Problem 231
- 17. Representing Numbers Using Fibonacci Variants 245
- About the Editors 261
- About the Contributors 263
- Index 269