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 *
Indian 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
-- with high symmetry

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

8×8 Board: Counting Tours
Rhombic Tours with 4 Slants
Graphical 8×8 Tours: Lines
Collinian Tours
Crosspatch Tours
Octonarian Tours
Vandermondian Tours

Mixed Quaternary Symmetry
8×8 Symmetric Tours
Rhombic Halfboard Tours
Symmetric Rhombic Tours
Quaternary Pseudotours

10×10 Board
Even Larger Boards

OBLONG BOARDS
3×N Knight Tours Open
3×N Knight Tours Closed
4×N Knight Tours
Larger Oblongs
6×7 Extra Diagrams

SHAPED AND HOLEY BOARDS
Smallest Tourable Boards
Open Tours
Octonary Symmetry
Biaxial Symmetry
Axial Symmetry
Birotary Symmetry, Shaped
Birotary Symmetry, Holey
Rotary Symmetry
Asymmetry

MAGIC
Theory of Magic
Torus Tours

Theory of Magic Knight's Tours
Oblong Magic Knight 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

FIGURED TOURS
History
Dawsonian

OTHER PIECES
Wazir
King *
Riders *
Leapers at Large *
Imperial Tours *
Princely Tours
Fiveleaper *
Multimovers *

Honeycomb Pieces
Space Pieces *