The ins and outs of peg solitaire
For mathematical game enthusiasts, the 33-hole Peg Solitarie board presents many intriguing and difficult problems, far more fascinating than the simple problmes set out in manufacturers' instructions, and behind these problems lies interesting mathematical theory. Beasley, an internationally known expert on Peg Solitaire, surveys the history of the game, shows how to play it simply and well, explains the theory behind it, and offers over 200 problems and their solutions in over 550 diagramms. Mathematical game fans aged twelve and over will find hours of enjoyment in this book.
John Beasley is a freelance computing expert who has studied Peg Solitaire since 1960 and made many original discoveries about the game. He has also composed and published over 50 chess problems and endgame studies, and represented Great Britain in two World Chess Solving Championships in 1977 and 1978.
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Solitaire made easy
A man on the watch
15 other sections not shown
a+a a+a a+a analysis arm-crossings Bergholt board of Figure board shown c3-complement call and answer catalyst central game centre column Conway's balance sheet count of Figure David Singmaster Davis debts and surpluses diagonal moves draughtsboard edge example final sweep finish free moves full position fundamental class half of Figure horizontal move initial vacancy insoluble J. H. Conway jump leave Leibniz liquidated lose man-on-the-watch marked Martin Gardner move map nine-sweep null-class board number of moves occupied holes odd number ordinary Solitaire ox ox ox parity count Peg Solitaire plane play problem is soluble problem of Figure prove reader region requires an unlike resource count rows shown in Figure shows single-man position single-vacancy complement problems single-vacancy single-survivor problems six-removal Solutions to Chapter solved square lattice Step Suremain de Missery Table target position task map techniques three-removal trellis vacate vertical moves Wiegleb X X X XX XX