Origami design secrets: Mathematical methods for an ancient art

Origami Design Secrets: Mathematical Methods for an Ancient Art

Volumn , Issue , 2003, Pages 1-580

  Lang, Robert J ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 85055933268     PISSN: None     EISSN: None     Source Type: Book    
DOI: None     Document Type: Book

References (167)

1. Lionel Albertino, Safari Origami, Gieres, l’Atelier du Grésivaudan, 1999, p. 5 (Albertino’s Elephant).
2. Steve S and Megumi Biddle, The New Origami, New York, St. Martin’s Press, 1993, p.156 (Biddle’s Elephant).
3. Dave Brill, Brilliant Origami, Tokyo, Japan Publications, 1996, p.148 (Brill’s Elephant).
4. Vicente Palacios, Fascinating Origami, New York, Dover Publications, 1996, pp. 53, 57, 144, 147 (Cerceda’s Elephants 1-4).
5. Paulo Mulatinho, Origami: 30 Fold-by-Fold Projects, Grange Books, 1995, p. 32 (Corrie’s Elephant).
6. Robert Harbin, Origami 4, London, Coronet Books, 1977, p. 81 (Elias’s Elephant).
7. Peter Engel, Folding the Universe: Origami from Angelfish to Zen, New York, Vintage Books, 1989, p. 277 (Engel’s Elephant).
8. Rick Beech, Origami: The Complete Guide to the Art of Paperfolding, London, Lorenz Books, 2001, p. 96 (Enomoto Elephant).
9. Thomas Hull, Russian Origami, New York, St. Martin’s Press, 1998, p. 81 (Fridryh Elephant).
10. Isao Honda, The World of Origami, Tokyo, Japan Publications, 1965, p. 168 (Honda Elephant).
11. Kunihiko Kasahara, Origami Omnibus, Tokyo, Japan Publications, 1988, p. 162 (Kasahara Elephant).
12. Toyoaki Kawai, Origami, Tokyo, Hoikusha Publishing Co., 1970, p. 10 (Kawai Elephant).
13. Mari Kanegae, ed., A Arte Dos Mestres De Origami, Rio de Janeiro, Aliança Cultural Brasil-Japäo, 1997, p. 119 (Kobayashi Elephant).
14. Robert J. Lang, The Complete Book of Origami, New York, Dover Publications, 1988, p. 68 (Lang Elephant).
15. John Montroll, Origami for the Enthusiast, New York, Dover Publications, 1979, p. 67 (Montroll 1 Elephant).
16. John Montroll, Animal Origami for the Enthusiast, New York, Dover Publications, 1985, p. 70 (Montroll 2 Elephant).
17. John Montroll, Origami Sculptures, New York, Dover Publications, 1990, p. 130 (Montroll 3 Elephant).
18. John Montroll, African Animals in Origami, New York, Dover Publications, 1991, p. 79 (Montroll 4 Elephant).
19. John Montroll, Bringing Origami to Life, New York, Dover Publications, 1999, p. 90 (Montroll 5 Elephant).
20. John Montroll, Teach Yourself Origami, New York, Dover Publications, 1998, p. 109 (Montroll 6 Elephant).
21. John Montroll, Origami Inside Out, New York, Dover Publications, 1993, p. 75 (Montroll 7 Elephant).
22. Robert Harbin, Secrets of Origami, London, Octopus Books, 1971, p. 224 (Neale Elephant).
23. Thomas Hull and Robert Neale, Origami Plain and Simple, New York, St. Martin’s Press, 1994, p. 72 (Neale Elephant Major).
24. Thomas Hull and Robert Neale, Origami Plain and Simple, New York, St. Martin’s Press, 1994, p. 89 (Neale Elephant Minor).
25. Robert Harbin, Origami 3, London, Coronet Books, 1972, p. 121 (Noble Elephant).
26. Samuel L. Randlett, Best of Origami, New York, E. P. Dutton, 1963, p. 134 (Rhoads Elephant).
27. Hector Rojas, Origami Animals, New York, Sterling Publishing Co., 1993, p. 37 (Rojas Elephant).
28. Robert Harbin, Origami: the Art of Paperfolding, New York, Funk & Wagnalls, 1969, p. 182 (Ward & Hatchett Elephant).
29. Robert J. Lang and Stephen Weiss, Origami Zoo, New York, St. Martin’s Press, 1990, p. 95 (Weiss Mammoth).
30. www.origamidatabase.com
31. Akira Yoshizawa, Origami Dokuhon, Tokyo, Kamakura Shobo, 1957.
32. Robert Harbin, Secrets of Origami, Tokyo, Kamakura Shobo, 1957.
33. Samuel L. Randlett, The Art of Origami, New York, E. P. Dutton, 1961.
34. Paul Jackson, “An Elephantine Challenge: Part 3,” British Origami #161, August, 1993, pp. 4-7.
35. John Montroll and Robert J. Lang, Origami Sea Life, New York, Dover Publications, 1990, p. 147.
36. Eric Kenneway’s column, “The ABCs of Origami,” which originally appeared in British Origami in 1979-1980.
37. Eric Kenneway, Complete Origami, New York, St. Martin’s Press, 1987.
38. Peter Engel, Folding the Universe, New York, St. Martin’s Press, 1987.
39. Robert J. Lang, “Albert Joins the Fold,” New Scientist, vol. 124, no. 1696/1697, December 23/30, pp. 38-57, 1989.
40. Robert J. Lang, “Origami: Complexity Increasing,” Engineering & Science, vol. 52, no. 2, pp. 16-23, 1989.
41. Jun Maekawa, “Evolution of Origami Organisms,” Symmetry: Culture and Science, vol. 5, no. 2, pp. 167-177, 1994.
42. Robert Harbin, Secrets of Origami, Symmetry: Culture and Science, vol. 5, no. 2, p. 212 (Rohm’s Hippopotamus).
43. Robert Harbin, Origami 4, London, Coronet Books, pp. 132-133 (Elias’s Chick Hatching).
44. Robert Harbin, Origami 4, London, Coronet Books, pp. 134-135 (Elias’s Siesta).
45. Pete Ford (ed.), The World of Fred Rohm (BOS Booklet #49), London, British Origami Society, 1998.
46. Pete Ford (ed.), The World of Fred Rohm (BOS Booklet #50), London, British Origami Society, 1998.
47. Pete Ford (ed.), The World of Fred Rohm(BOS Booklet #51), London, British Origami Society, 1998.
48. James Minoru Sakoda, Modern Origami, New York, Simon and Schuster, 1969.
49. Akira Yoshizawa, Sosaku Origami, Tokyo, Nippon Hoso Shuppan Kyokai, 1984, pp. 72-73.
50. Samuel L. Randlett, Best of Origami, Tokyo, Nippon Hoso Shuppan Kyokai, 1984, p. 134.
51. Akira Yoshizawa, Origami Dokuhon, Tokyo, Nippon Hoso Shuppan Kyokai, 1984, p. 61.
52. Robert J. Lang, Origami Insects and their Kin, New York, Dover Publications, 1995, p. 106.
53. John Montroll and Robert J. Lang, Origami Sea Life, New York, Dover Publications, 1995, pp. 31-33.
54. Robert J. Lang, Origami Insects & Their Kin, New York, Dover Publications, 1995, pp. 59-65.
55. Masao Okamura, Hiden Sembazuru Orikata: Fukkoku to Kaisetsu, Tokyo, NOABooks, 1992.
56. Masaki Sakai and Michi Sahara, Origami Roko-an Style, Tokyo, Heian International Publishing, 1998.
57. Kunihiko Kasahara, Creative Origami, Tokyo, New York, Japan Publications, 1967, p. 86.
58. Robert Neale, “Dragon,” The Flapping Bird/An Origami Monthly, Chicago, Jay Marshall, vol. 1, no. 5, p. 27, 1969.
59. Robert J. Lang, Origami Animals, New York, Crescent Books, 1992, pp. 52-55.
60. Robert J. Lang, Origami Insects & Their Kin, New York, Crescent Books, 1992, pp. 10-13.
61. Robert J. Lang, Origami Insects & Their Kin, New York, Crescent Books, 1992, pp. 132-142.
62. Akira Yoshizawa, Origami Dokuhon II, Tokyo, New Science Sha, 1998, p. 3.
63. Eric Kenneway, Origami: Paperfolding for Fun, London, Octopus, 1980, pp. 86-87.
64. Michael G. LaFosse, Origamido: Masterworks of Paper Folding, Gloucester, Rockport, 2000, pp. 15-16.
65. Chris K. Palmer, “Extruding and tessellating polygons from a plane,” Origami Science & Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, Koryo Miura, ed., Otsu, Japan, Nov. 29-Dec. 4, 1994, pp. 323-331.
66. Michael G. LaFosse, Paper Art: The Art of Sculpting with Paper, Gloucester, Rockport, 1998, pp. 26-33.
67. http://www.shadowfolds.com
68. Paulo Taborda Barreto, “Lines meeting on a surface: the ‘Mars’ paperfolding,” Origami Science & Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, London, Coronet Books, pp. 343-359.
69. 3, Thomas Hull, ed., Natick, A K Peters, 2002, pp. 121-127.
70. Peter Engel, Folding the Universe: Origami from Angelfish to Zen, Thomas Hull, ed., Natick, A K Peters, 2002, pp. 121-127.
71. Peter Engel, “Breaking Symmetry: origami, architecture, and the forms of nature,” Origami Science & Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, Thomas Hull, ed., Natick, A K Peters, 2002, pp. 119-145.
72. Jun Maekawa, “Evolution of Origami Organisms,” Symmetry: Culture and Science, vol. 5, no. 2, 1994, pp. 167-177.
73. Fumiaki Kawahata, “Seiyaku-eno chosen: kado-no oridashikata [Challenge to restrictions: how to make points]”, Oru, no. 2, Autumn 1993, pp. 100-104.
74. Jay Ansill, Mythical Beings, New York, HarperPerennial, 1992, pp. 70-75.
75. Robert J. Lang, Origami Insects and their Kin, New York, HarperPerennial, 1992, pp. 82-89.
76. Robert J. Lang, Origami Insects and their Kin, New York, HarperPerennial, 1992, pp. 106-113.
77. Robert J. Lang, Origami Insects II, Tokyo, Gallery Origami House (to be published).
78. Robert J. Lang, Origami Insects II, New York, HarperPerennial, 1992.
79. Robert J. Lang, Origami Insects II, New York, HarperPerennial, 1992.
80. John Montroll, Animal Origami for the Enthusiast, New York, HarperPerennial, 1992, pp. 21-22.
81. Toshiyuki Meguro, “‘Tobu Kuwagatamushi’-to Ryoikienbunshiho [‘Flying Stag Beetle’ and the circular area molecule method]”, Oru no. 5, Summer 1994, pp. 92-95.
82. Seiji Nishikawa, “‘Tora’ Saiko [‘Tiger’ Reconsidered]”, Oru no. 7, Winter 1994, pp. 89-93.
83. Robert J. Lang, Origami Insects II, Winter 1994, pp. 89-93.
84. Robert J. Lang, Origami Insects II, Winter 1994, pp. 89-93.
85. Robert J. Lang, Origami Insects II, Winter 1994, pp. 89-93.
86. Jonathan Schaer and A. Meir, “On a geometric extremum problem,” Canadian Mathematical Bulletin, 8, 1965, pp. 21-27.
87. Jonathan Schaer, “The densest packing of nice circles in a square,” Canadian Mathematical Bulletin, 8, 1965, pages 273-277.
88. Michael Goldberg, “The packing of equal circles in a square,” Mathematics Magazine, 43, 1970, pages 24-30.
89. Benjamin L. Schwartz, “Separating points in a square,” Journal of Recreational Mathematics, 3, 1970, pp. 195-204.
90. Jonathan Schaer, “On the packing of ten equal circles in a square,” Mathematics Magazine, 44, 1971, pages 139-140.
91. Benjamin L. Schwartz, “Separating points in a rectangle,” Mathematics Magazine, 46, 1973, pages 62-70.
92. R. Milano, “Configurations optimales de disques dans un polygone régulier,” Mémoire de Licence, Unversité Libre do Bruxelles, 1987.
93. Guy Valette, “A better packing of ten equal circles in a square,” Discrete Mathematics, 76, 1989, pages 57-59.
94. Michael Molland and Charles Payan, “Some progress in the packing of equal circles in a square,” Discrete Mathematics, 84, 1990, pages 303-305.
95. Martin Gardner, “Tangent Circles,” Fractal Music and Hypercards, W. H. Freeman, 1992, pp. 149-166.
96. Hans Melissen, On the Packing of Circles, Ph.D. Thesis, University of Utrecht, 1997.
97. Samuel L. Randlett, The Best of Origami, Ph.D. Thesis, University of Utrecht, 1997, pp. 130-131.
98. http://www.ics.uci.edu/~eppstein/junkyard/napkin.html
99. Robert J. Lang, Origami Insects II, Ph.D. Thesis, University of Utrecht, 1997, pp. 130-131.
100. Robert J. Lang, Origami Insects II, Ph.D. Thesis, University of Utrecht, 1997, pp. 130-131.
101. Robert J. Lang, Origami Insects II, Ph.D. Thesis, University of Utrecht, 1997, pp. 130-131.
102. Thomas Hull, “The combinatorics of flat folds: a survey,” in Origami 3, Ph.D. Thesis, University of Utrecht, 1997, pp. 29-37.
103. Toshiyuki Meguro, “Jitsuyou origami sekkeihou [Practical methods of origami designs],” Origami Tanteidan Shinbun, nos. 7-14, 1991-1992.
104. Robert J. Lang, “Mathematical algorithms for origami design,” Symmetry: Culture and Science, vol. 5, no. 2, 1994, pp. 115-152.
105. Robert J. Lang, “The tree method of origami design,” Origami Science & Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, vol. 5, no. 2, 1994, pp. 73-82.
106. Robert J. Lang, “A computational algorithm for origami design,” Computational Geometry: 12th Annual ACM Symposium, Philadelphia, Pennsylvania, May 24-26, 1996, pp. 98-105.
107. Robert J. Lang, Origami Insects II, Philadelphia, Pennsylvania, May 24-26, 1996, pp. 98-105.
108. Toshikazu Kawasaki, “The geometry of orizuru,” in Origami 3, Philadelphia, Pennsylvania, May 24-26, 1996, pp. 61-73.
109. Fumiaki Kawahata, “The technique to fold free flaps of formative art ‘origami,’” in Koryo Miura (ed.), Origami Science & Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, Philadelphia, Pennsylvania, May 24-26, 1996, pp. 63-71.
110. Fumiaki Kawahata, Fantasy Origami, Tokyo, Gallery Origami House, 1995, pp. 174-179.
111. Esther M. Arkin, Michael A. Bender, Erik D. Demaine, Martin L. Demaine, Joseph S. B. Mitchell, Saurabh Sethia, and Steven S. Skiena, “When can you fold a map?,” Proceedings of the 7th Workshop on Algorithms and Data Structures, edited by F. Dehne, J.-R. Sack, and R. Tamassia, Lecture Notes in Computer Science, volume 2125, Providence, Rhode Island, August 2001, pp. 401-413.
112. Hideki Azuma, “Some mathematical observations on flat foldings (abstract),” Abstracts for the Second International Meeting of Origami Science and Scientific Origami, Otsu, Japan, 1994, pp. 45-46.
113. th ACM-SIAM Symposium on Discrete Algorithms, Atlanta, GA., 1996, pp. 175-183.
114. Marshall Bern, Erik Demaine, David Eppstein, and Barry Hayes, “A disk-packing algorithm for an origami magic trick,” in Origami 3, Atlanta, GA., 1996, pp. 17-28.
115. Marshall Bern, Erik Demaine, David Eppstein, and Barry Hayes, “A disk-packing algorithm for an origami magic trick,” Proceedings of the International Conference on Fun with Algorithms, Isola d’Elba, Italy, June 1998, pp. 32-42.
116. Therese C. Biedl, Erik D. Demaine, Martin L. Demaine, Anna Lubiw, and Godfried T. Toussaint, “Hiding disks in folded polygons,” Proceedings of the 10th Canadian Conference on Computational Geometry, Montreal, Quebec, Canada, August 1998.
117. Chandler Davis, “The set of non-linearity of a convex piecewise-lin-ear function,” Scripta Mathematica, vol. 24, 1959, pp. 219-228.
118. Erik D. Demaine and Martin L. Demaine, “Folding and unfolding linkages, paper, and polyhedra,” Proceedings of the Japan Conference on Discrete and Computational Geometry: Lecture Notes in Computer Science, Tokyo, Japan, November 2000.
119. Erik D. Demaine, Martin L. Demaine, “Planar drawings of origami polyhedra,” Proceedings of the 6th Symposium on Graph Drawing, Lecture Notes in Computer Science, volume 1547, Montreal, Quebec, Canada, August 1998, pp. 438-440.
120. Erik D. Demaine, Martin L. Demaine, and Anna Lubiw, “Folding and cutting paper,” Revised Papers from the Japan Conference on Discrete and Computational Geometry, edited by Jin Akiyama, Mikio Kano, and Masatsugu Urabe, Lecture Notes in Computer Science, volume 1763, Tokyo, Japan, December 1998, pp. 104-117.
121. Erik D. Demaine, Martin L. Demaine, and Anna Lubiw, “Folding and one straight cut suffice,” Proceedings of the 10th Annual ACM-SIAM Symposium on Discrete Algorithms, 1999, pp. 891-892.
122. Erik D. Demaine, Martin L. Demaine, and Anna Lubiw, “The CCCG 2001 Logo,” Proceedings of the 13th Canadian Conference on Computational Geometry, Waterloo, Ontario, Canada, August 2001, pp. iv-v.
123. Erik D. Demaine and Joseph S. B. Mitchell, “Reaching folded states of a rectangular piece of paper,” Proceedings of the 13th Canadian Conference on Computational Geometry, Waterloo, Ontario, Canada, August 2001, pp. 73-75.
124. Erik D. Demaine, Martin L. Demaine, and Joseph S. B. Mitchell, “Folding flat silhouettes and wrapping polyhedral packages: new results in computational origami,” Computational Geometry: Theory and Applications, 16 1: 3-21, 2000.
125. Erik D. Demaine, Martin L. Demaine, and Joseph S. B. Mitchell, Preliminary versions in Proceedings of the 15th Annual ACM Symposium on Computational Geometry 1999, 105-114 and Proceedings of the 3rd CGC Workshop on Computational Geometry 1998.
126. Erik D. Demaine, “Folding and unfolding linkages, paper, and polyhedra,” Revised Papers from the Japan Conference on Discrete and Computational Geometry JCDCG 2000, edited by Jin Akiyama, Mikio Kano, and Masatsugu Urabe, Lecture Notes in Computer Science, volume 2098, Tokyo, Japan, November 2000, pp. 113-124.
127. J. P. Duncan and J. L. Duncan, “Folded developables,” Proceedings of the Royal Society of London, Series A, vol. 383, 1982, pp. 191-205.
128. P. Di Francesco, “Folding and coloring problems in mathematics and physics,” Bulletin of the American Mathematical Society, vol. 37, no. 3, July 2000, pp. 251-307.
129. D. Fuchs and S. Tabachnikov, “More on paperfolding,” The American Mathematical Monthly, vol. 106, no. 1, Jan. 1999, pp. 27-35.
130. David A. Huffman, “Curvatures and creases: a primer on paper,” IEEE Trans. on Computers, Volume C-25, 1976, pp. 1010-1019.
131. Thomas Hull, “On the mathematics of flat origamis,” Congressus Numerantium 100, 1994, pp. 215-224.
132. Thomas Hull, “Origami math, parts 1, 2, 3 and 4,” Newsletter for Origami USA, nos. 49-52, Fall 1994-Fall 1995.
133. Koji Husimi and M. Husimi, The Geometry of Origami, Tokyo, Nihon Nyoron-sha, 1979.
134. Jacques Justin, “Mathematics of origami, part 9,” British Origami, June 1986, pp. 28-30.
135. Jacques Justin, “Aspects mathematiques du pliage de papier,” Proceedings of the First International Meeting of Origami Science and Technology, H. Huzita, ed., 1989, pp. 263-277.
136. Jacques Justin, “Mathematical remarks about origami bases,” Symmetry: Culture and Science, vol. 5, no. 2, 1994, pp. 153-165.
137. Jacques Justin, “Towards a mathematical theory of origami,” Origami Science and Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, K. Miura (ed.), Otsu, Japan 1997, pp. 15-30.
138. Toshikazu Kawasaki, “On the relation between mountain-creases and valley-creases of a flat origami,” in Proceedings of the First International Meeting of Origami Science and Technology, K. Miura (ed.), Otsu, Japan 1997, pp. 229-237.
139. Toshikazu Kawasaki, “On high dimensional flat origamis,” Proceedings of the First International Meeting of Origami Science and Technology, K. Miura (ed.), Otsu, Japan 1997, pp. 131-141.
140. Toshikazu Kawasaki, “On solid crystallographic origamis [in Japanese],” Sasebo College of Technology Report, vol. 24 1987, pp. 101-109.
141. Toshikazu Kawasaki, “On the relation between mountain-creases and valley-creases of a flat origami [abridged, English translation],”Proceedings of the First International Meeting of Origami Science and Technology, vol. 24 1987, pp. 229-237.
142. Toshikazu Kawasaki, “On the relation between mountain-creases and valley-creases of a flat origami [unabridged, in Japanese],”Sasebo College of Technology Report, Vol. 27 1990, pp. 55-80.
143. Toshikazu Kawasaki, “R(gamma) =1,” Origami Science and Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, K. Miura ed., Otsu, Japan 1997, pp. 31-40.
144. Toshikazu Kawasaki and Masaaki Yoshida, “Crystallographic flat origamis,” Memoirs of the Faculty of Science, Kyushu University, Series A, vol. 42, no. 2, 1988, pp. 153-157.
145. J. Koehler, “Folding a strip of stamps,” Journal of Combinatorial Theory, vol. 5, 1968, pp. 135-152.
146. W. F. Lunnon, “A map-folding problem,” Mathematics of Computation, vol. 22, no. 101, 1968, pp. 193-199.
147. W. F. Lunnon, “Multi-dimensional map folding,” The Computer Journal, vol. 14, no. 1, 1971, pp. 75-80.
148. Jun Maekawa, “Evolution of origami organisms,” Symmetry: Culture and Science, vol. 5, no. 2, 1994, pp. 167-177.
149. Jun Maekawa, “Similarity in origami (abstract),” Abstracts for the Second International Meeting of Origami Science and Scientific Origami, Otsu, Japan 1994, pp. 65-66.
150. Koryo Miura, “A note on intrinsic geometry of origami,” Proceedings of the First International Meeting of Origami Science and Technology, Otsu, Japan 1994, pp. 239-249.
151. Koryo Miura, “Folds—the basis of origami,” Symmetry: Culture and Science, vol. 5, no. 1, 1994, pp. 13-22.
152. Koryo Miura, “Fold—its physical and mathematical principles,” Origami Science and Art: Proceedings of the Second International Meeting of Origami Science and Scientific Origami, K. Miura (ed.), Otsu, Japan 1997, pp. 41-50.
153. Ileana Streinu and Walter Whiteley, “The spherical carpenter’s rule problem and conical origami folds,” Proceedings of the 11th Annual Fall Workshop on Computational Geometry, Brooklyn, New York, November 2001.
154. Kunio Suzuki, “Creative origami ‘snowflakes’: some new approaches to geometric origami (abstract),” Abstracts for the Second International Meeting of Origami Science and Scientific Origami, Otsu, Japan 1994, pp. 37-38.
155. http://origami.kvi.nl/programs/treemaker/index.htm
156. Robert J. Lang, Origami Insects II, Otsu, Japan 1994, pp. 37-38.
157. Dave Venables, Max Hulme: Selected Works 1973-1979 (BOS Booklet #15), London, British Origami Society, 1979.
158. Dave Venables, Focus on Neal Elias (BOS Booklet #10), London, British Origami Society, 1978.
159. Dave Venables (ed.), Neal Elias: Miscellaneous Folds I (BOS Booklet #34), London, British Origami Society, 1990.
160. Dave Venables (ed.), Neal Elias: Miscellaneous Folds II (BOS Booklet #35), London, British Origami Society, 1990.
161. Dave Venables (ed.), Neal Elias: Faces and Busts (BOS Booklet #36), London, British Origami Society, 1990.
162. Eric Kenneway, Origami: Paperfolding for Fun, London, Octopus, 1980, pp. 90-91 (Hulme’s Fly).
163. Peter Engel, Folding the Universe: Origami from Angelfish to Zen, London, Octopus, 1980, pp. 292-311.
164. Robert J. Lang, Origami Insects and their Kin, London, Octopus, 1980, pp. 40-45.
165. Robert J. Lang, Origami Insects II, London, Octopus, 1980.
166. Robert J. Lang and Stephen Weiss, Origami Zoo, London, Octopus, 1980, pp. 115-119.
167. Robert J. Lang and Stephen Weiss, Origami Zoo, London, Octopus, 1980, pp. 89-92.