HISTORY
Early History of Knight's Tours
Rediscovery of the Knight's Problem
Rhombic Tours and Roget's Method
History of Magic Knight's Tours *
Representation of Knight's Tours
Cryptotours
Chronology: Before 1800
Chronology: 1800 to 1899
Chronology: 1900 to 1999
Chronology: 2000s
Biobibliography
Links
GEOMETRY
Theory of Moves and Pieces
Theory of Journeys
Shortest Path Problem
Non-Intersecting Paths
Knight-Move Geometry
Symmetry in Knight's Tours
Simple-Linking of Pseudotours
SQUARE BOARDS
Odd Square Boards
6×6 Symmetric
6×6 with 4 or 12 Slants
6×6 with 6 or 10 Slants
6×6 with 8 Slants
Enumerations of Classes of 8×8 Tours
Rhombic Tours with 4 Slants
Graphical 8×8 Tours: Lines
Collinian Tours
Crosspatch Tours
Octonarian Tours
Vandermondian Tours
Mixed Quaternary Symmetry
10×10 Board
Even Larger Boards
OBLONG BOARDS
3×N Knight Tours Open
3×N Knight Tours Closed
4×N Knight Tours
Larger Oblongs
MAGIC
Theory of Magic
Torus Tours
Theory of Magic Knight's Tours
Semi-Magic Knight Tours
Semi-Magic 4×N
Semi-Magic 6×N
Semi-Magic 8×N
8×8 Magic Knight's Tours
Catalogue of 8×8 Magic Kt Tours
Catalogue: The Rhombic Tours
Catalogue: The Beverley Tours
Catalogue: The Irregular Tours
12×12 Magic
16×16 Magic
Larger Magic
SHAPED AND HOLEY BOARDS
Smallest Tourable Boards
Smaller Tourable Boards
Octonary Symmetry
Direct Quaternary Symmetry
Oblique Quaternary ≤100
Oblique Quaternary >100
Oblique Binary
Asymmetry (wip)
OTHER PIECES
Wazir
King *
Riders: Rook, Bishop and Queen *
Leapers at Large
Imperial Tours (Knight + R or W)* (wip)
Fiveleaper *
Multimovers *