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2014 ◽  
Vol 205 (10) ◽  
pp. 1387-1412 ◽  
Author(s):  
V Z Grines ◽  
S Kh Kapkaeva ◽  
O V Pochinka


Author(s):  
Arthur T. White

AbstractThe ancient and continuing art of change ringing, or campanology (how the British ring church bells), is studied from a mathematical viewpoint. An extent on n bells is regarded as a hamiltonian cycle in a Cayley colour graph for the symmetric group Sn, embedded on an appropriate surface. Two methods for variable n (Plain Bob for all n and Grandsire for n =; 3 (mod 4)) are discussed, and a new method for n odd is introduced. All minimus methods (n = 4) and five doubles methods (n = 5) are depicted, one of these being the new No Call Doubles.



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