HISTORY Early History of Knight's Tours Rediscovery of the Knight's Problem Squares, Diamonds and Roget's Method History of Magic Knight's Tours Chronology: Before 1800 Chronology: 1800 to 1899 Chronology: 1900 to 1999 Chronology: 2000s + Links Biobibliography	MAGIC TOURS General Theory of Magic Knight's Tours Semi-Magic Knight Tours » » » Theory of 8×8 Magic Knight's Tours 12×12 Magic Kt Tours 16×16 Magic Kt Tours Catalogue of 8×8 Magic Kt Tours Catalogue: The Rhombic Tours Catalogue: The Beverley Tours Catalogue: The Irregular Tours
SMALLER RECTANGLES 3×N Knight's Tours » 4×N Knight's Tours 5×5 Knight's Tours 6×6 Knight's Tours » » »	GENERALISATIONS Theory of Moves Wazir Wanderings Leapers at Large Fiveleaper Tours
CHESSBOARD TOURS Enumerations of Classes of 8×8 Tours » Graphical 8×8 Tours: Lines Simple-Linking of Pseudotours Collinian Tours Crosspatch Tours Octonarian Tours Vandermondian Tours	GEOMETRY Knight-Move Geometry Symmetry in Knight's Tours Octonary Symmetry Direct Quaternary Symmetry Oblique Quaternary » . » Leads to further pages.
LARGER RECTANGLES 10×10 Knight's Tours Boards Larger than 12×12	RECREATIONS Literary Tours Non-Intersecting Paths

Most recent developments: January 2003: Tim Roberts discovers two new 8×8 magic knight tours. Tom Marlow discovers 10×10 semimagic tour with quaternary symmetry. George Jelliss proves (nondiagonal) magic knight tours on boards 2h×2k with h and k odd to be impossible. March 2003: Awani Kumar constructs four 12×12 magic knight's tours with both diagonals magic. June-August 2003: G. Stertenbrink, J.-C. Meyrignac and H. Mackay find five new 8×8 magic knight tours. This work in now complete. Go to: Computing Magic Knight Tours for complete details. See: The Games and Puzzles Journal Issues 25 and 26 for further details of the other results.

Comments, queries, new work or other information on knight's tours are always welcome and I always endeavour to reply by return if possible. email (remove spaces): gpj now @ ntlworld.com.