1. An Old Chinese Theorem and Pierre De Fermat2. Louis Posa3. Equilateral Triangles4. The Orchard Problem5. Δ-Curves6. It's Combinatorics that Counts!7. The Kozyrev-Grinberg Theory of Hamiltonian Circuits8. Morley's Theorem9. A Problem in Combinatorics10. Multiply-Perfect Superabundant and Practical Numbers11. Circles Squares and Lattice Points12. Recursion13. Poulet Super-Poulet and Related Numbers
1. Tricks with cards - part I2. Tricks with cards - part II3. From Gergonne to Gargantua4. Magic with common objects5. Topological tomfoolery6. Tricks with special equipment7. Geometrical vanishes - part I8. Geometrical vanishes - part II9. Magic with pure numbers
Ingang1. De magie van getallen2. Panters houden niet van pap3. Marilyn en de geiten4. De sage van de slijmzwam5. Het wemelt van de sporen6. De treinset van Turing7. De huid van koningin Dido8. Een gang vol monstersUitgangWegwijzers
From coincidences that seem to violate the laws of time and space to the perplexities of the rubber rope to the centuries-old delights of tangram play the puzzles problems and paradoxes presented in Time Travel and Other Mathematical Bewilderments reveal just how enlightening and entertaining mathematical recreations can be.
1. H.L. Dorwart D.T. Finkbeiner - Chromatic Graphs2. K.R. Rebman - How to Get (at least) a Fair Share of the Cake3. R.P. Boas - Some Remarkable Sequences of Integers4. S.K. Stein - Existence out of Chaos5. Ross Honsberger - Some Surprises in Probability6. R.P. Boas - Anomalous Cancellation7. G.D. Chakerian - A Distorted View of Geometry8. R.P. Boas - Convergence Divergence and the Computer9. Ross Honsberger - Kepler's Conics10. R.P. Boas - The Skewes Number
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