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Mathematical Recreations and Essays
This classic work offers scores of stimulating, mind-expanding games and puzzles: arithmetical and geometrical problems, chessboard recreations, magic squares, map-coloring problems, cryptography and cryptanalysis, much more. "A must to add to your mathematics library" ? The Mathematics Teacher. Index. References for Further Study. Includes 150 black-and-white line illustrations.
The Master Book of Mathematical Recreations
Guides the reader in understanding the mathematical principles involved in a wide variety of puzzles and card tricks.
Mathematical Recreations
Ranging from ancient Greek and Roman problems to the most modern applications of special mathematical techniques for amusement, this popular volume contains material to delight both beginners and advanced mathematicians. Its 250 lively puzzles, problems, situations, and demonstrations of recreational mathematics feature full solutions and analyses. Fifty-seven highly unusual historic problems are derived from ancient Greek, medieval European, Arabic, and Hindu sources. Other problems are based on "mathematics without numbers," geometry, topology, the calendar, arithmetic, and the mathematics of chess moves. Fifty pages comprise numerical pastimes built out of figurate numbers, Mersenne numbe...
MATHEMATICAL RECREATIONS AND ESSAYS
The book is divided into two parts. The first part consists of seven chapters, in which are included var-ious problems and amusements of the kind usually called mathematical recreations. The questions discussed in the first of these chapters are connected with arithmetic; those in the second with geometry; and those in the third relate to mechanics. The fourth chapter contains an account of some miscellaneous problems which involve both num-ber and situation; the fifth chapter contains a concise account of magic squares; and the sixth and seventh chapters deal with some unicursal problems. The second part consists of five chapters, which are mostly histori-cal. They deal respectively with three classical problems in geometry—namely, the duplication of the cube, the trisection of an angle, and the quadrature of the circle—astrology, the hypotheses as to the nature of space and mass, and a means of measuring time.
Mathematical Recreations & Essays
For over eighty years this delightful classic has provided entertainment through mathematical problems commonly known as recreations. Although they often involve fundamental mathematical methods and notions, their chief appeal is as games or puzzles rather than the usefulness of their conclusions. This new edition upholds the original, but the terminology and treatment of problems have been updated and much new material has been added. There are new selections on polyominoes and the notion of dragon designs, and a new chapter, ‘Introduction to Combinatorics.’ Other topics dealt with in the fourteen chapters include arithmetical and geometrical recreations and problems, polyhedra, chess-board recreations, unicursal problems, cryptography and cryptanalysis, and calculating prodigies. Since no knowledge of calculus or analytic geometry is necessary to enjoy the recreations, this book will appeal widely to teachers of mathematics and students and to anyone who is mathematically inclined.
Mathematical Recreations
Games, puzzles by disciples of master mathematician include geometrical puzzles, items on tiling, numbers & coding theory, more.
Mathematical Recreations and Essays
In this edition I have inserted in the earlier chapters descriptions ofseveral additional Recreations involving elementary mathematics, andI have added in the second part chapters on the History of the MathematicalTripos at Cambridge, Mersenne's Numbers, and Cryptographyand Ciphers.It is with some hesitation that I include in the book the chapters onAstrology and Ciphers, for these subjects are only remotely connectedwith Mathematics, but to afford myself some latitude I have alteredthe title of the second part to Miscellaneous Essays and Problems.
