Geometric Dissections
Bibliography
I particularly recommend the books by Harry Lindgren and Greg Frederickson.
Harry Lindgren’s books are a good introduction to
geometric dissections. Greg Frederickson’s first book
builds on this. His last book is very
attractive and introduces many more dissection challenges.
- Problem 2799
- by Harry C. Bradley (1921) American Mathematical Monthly
28, pp. 186–187
- Problem 3048
- by Harry C. Bradley (1921) American Mathematical Monthly
37, pp. 158–159
- Professor Kelland’s problem on superposition
- by Robert Brodie (1891)
Transactions of Royal Society of Edinburgh 36, part II
12, pp. 307–311
- Problèmes de géométrie
- by Paul-Jean Busschop (1876)
Nouvelle Correspondance Mathématique 2,
pp. 83–84
-
Dissections: Plane & Fancy
- by Greg N. Frederickson (1997)
Cambridge University Press
-
Hinged Dissections: Swinging & Twisting
- by Greg N. Frederickson (2002)
Cambridge University Press
-
Piano-Hinged Dissections
- by Greg N. Frederickson (2006)
A K Peters
-
Ernest Irving Freese’s Geometric Transformations: the Man,
the Manuscript, the Magnificent Dissections!
- by Greg N. Frederickson (2018)
World Scientific Publishing
- Problem E972: Six piece dissection of a pentagon into a triangle
- by Michael Goldberg (1952)
Australian Mathematics Teacher 59, pp. 106–107
- The Illustrated Book of Puzzles
-
- by Don Lemon (1890) Saxon, London
- Geometric Dissections
- by Harry Lindgren (1951)
Australian Mathematics Teacher 7, pp. 7–10
- Geometric Dissections
- by Harry Lindgren (1964)
D. Van Nostrand Company
- Recreational Problems in Geometric Dissections and How to Solve Them
- by Harry Lindgren (1972)
Dover Publications
- Mathematical Puzzles for Beginners and Enthusiasts
- by Geoffery Mott-Smith (1946) (Blakiston Co., Philadelphia). reprinted
by Dover Publications, New York, 1954
- Disecciones geometricas
- by Robert Reid [Dalmau] (1987)
Umbral (2), 59–65.
Published in Lima, Peru by Asociacion Civil Antares.
- New dissections of pentagon and pentagram
- by Philip G. Tilson (1978–1979)
Journal of Recreational Mathematics 11 2, pp. 108–111