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References

Published online by Cambridge University Press:  12 August 2009

Les Pook
Les Pook
Affiliation:
University College London
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Flexagons Inside Out , pp. 164 - 166
Publisher: Cambridge University Press
Print publication year: 2003

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References

Chapman, P. B. (1961). Square flexagons. Mathematical Gazette, 45, 192–194CrossRefGoogle Scholar
Conrad, A. S. (1960). The Theory of the Flexagon, RIAS Technical Report 60–24. Baltimore, MD: RIAS
Conrad, A. S. and Hartline, D. K. (1962). Flexagons. RIAS Technical Report 62–11. Baltimore, MD: RIAS
Coxeter, H. S. M. (1963). Regular Polytopes, 2nd edn, New York: The Macmillan Company
Cromwell, P. R. (1997). Polyhedra, Cambridge: Cambridge University Press
Cundy, H. M. and Rollett, A. R. (1981). Mathematical Models, 3rd edn, Stradbrooke, Diss, Nfk: Tarquin Publications
Dunkerley, S. (1910). Mechanisms, 3rd edn, London: Longmans, Green and Co
Dunlap, R. A. (1997/8). Regular polygon rings. Mathematical Spectrum, 30, 13–15
Engel, D. (1969). Hybrid flexahedrons. Journal of Recreational Mathematics, 2, 35–41Google Scholar
Feynman, R. P. (1989). Surely You're Joking, Mr Feynman, London: Unwin paperbacks
Gardner, M. (1965). Mathematical Puzzles and Diversions, Harmondsworth, Middx: Penguin Books
Gardner, M. (1966). More Mathematical Puzzles and Diversions, Harmondsworth, Middx: Penguin Books
Gardner, M. (1976). Mathematical games. Scientific American, 234, 120–125CrossRefGoogle Scholar
Gardner, M. (1978). Mathematical games. Scientific American, 239, 18–19, 22, 24–25CrossRefGoogle Scholar
Gardner, M. (1988). Hexaflexagons and Other Mathematical Diversions, Chicago: University of Chicago Press
Griffiths, M. (2001). Two proofs concerning ‘Octagon loops’. Mathematical Gazette, 85, 80–84CrossRefGoogle Scholar
Hilton, P. and Pedersen J. (1994). Build Your Own Polyhedra, Menlo Park, CA: Addison-Wesley
Hilton, P., Pedersen, J. and Walser, H. (1997). The faces of the tri-hexaflexagon. Mathematics Magazine, 20, front cover, 243–251CrossRefGoogle Scholar
Hirsch, R. (1997). What Is Mathematics Really?, London: Jonathan Cape
Hirst, A. (1995). Can you do it with heptagons?Mathematical Gazette, 79, 17–29CrossRefGoogle Scholar
Holden, A. (1991). Shapes, Space and Symmetry, New York: Dover Publications, Inc
Johnson, D. (1974). Mathmagic with Flexagons, Hayward, CA: Activity Resource Co
Kenneway, E. (1987). Complete Origami, New York: St Martin's Press
Laithwaite, E. (1980). Engineer through the Looking Glass, London: British Broadcasting Corporation
Liebeck, P. (1964). The construction of flexagons. Mathematical Gazette, 48, 397–402CrossRefGoogle Scholar
McIntosh, H. V. (2000a). My Flexagon Experiences, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000b). REC-F for Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000c). A Flexagon, Flexatube, and Bregdoid Book of Designs, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000d), Heptagonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000e). Hexagon Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000f). Pentagonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000g). Tetragonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000h). Trigonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McLean, T. B. (1979). V-flexing the hexahexaflexagonAmerican Mathematical Monthly, 86, 457–466CrossRefGoogle Scholar
Macmillan, R. H. (1950). The freedom of linkages. Mathematical Gazette, 34, 26–37CrossRefGoogle Scholar
Madachy, J. S. (1968). Mathematics on Vacation, London: Thomas Nelson and Sons Ltd
Maunsell, F. G. (1954) The flexagon and the hexaflexagram. Mathematical Gazette, 38, 213–214CrossRefGoogle Scholar
Mitchell, D. (1999). The Magic of Flexagons Paper: Manipulative Paper Puzzles to Cut Out and Make, Stradbrooke, Diss, Nfk: Tarquin Publications
Neale, R. E. (1999). Self-designing tetraflexagons. In The Mathematician and Pied Puzzler, Ed. E. Berlekamp and T. Rodgers, pp. 117–126. Natick, MA: A. K. Peters Ltd
Oakley, C. O. and Wisner, R. J. (1957). Flexagons. American Mathematical Monthly, 64, 143–154CrossRefGoogle Scholar
O'Reilly, T. (1976). Classifying and counting hexaflexagrams. Journal of Recreational Mathematics, 8(3), 182–187Google Scholar
Pedersen, J. J. and Pedersen, K. A. (1973). Geometric Playthings to Color, Cut and Fold, San Francisco: Troubadour Press
Sawyer, W. W. (1943). Prelude to Mathematics, London: Penguin Books
Schattschneider, D. and Walker, W. (1983). M. C. Escher Kaleidocycles. Stradbrooke, Diss, Nfk: Tarquin Publications
Sloane, N. J. A. and Plouffe, S. (1995). The Encyclopedia of Integer Sequences, San Diego: Academic Press
Taylor, P. (1997). The Complete? Polygon, Ipswich: Nattygrafix
Velleman, D. (1992). Rubik's tesseract. Mathematics Magazine, 65, 27–36CrossRefGoogle Scholar
Wenninger, M. J. (1971). Polyhedron Models, Cambridge: Cambridge University Press
Wheeler, R. F. (1958). The flexagon family. Mathematical Gazette, 42, 1–6CrossRefGoogle Scholar
Chapman, P. B. (1961). Square flexagons. Mathematical Gazette, 45, 192–194CrossRefGoogle Scholar
Conrad, A. S. (1960). The Theory of the Flexagon, RIAS Technical Report 60–24. Baltimore, MD: RIAS
Conrad, A. S. and Hartline, D. K. (1962). Flexagons. RIAS Technical Report 62–11. Baltimore, MD: RIAS
Coxeter, H. S. M. (1963). Regular Polytopes, 2nd edn, New York: The Macmillan Company
Cromwell, P. R. (1997). Polyhedra, Cambridge: Cambridge University Press
Cundy, H. M. and Rollett, A. R. (1981). Mathematical Models, 3rd edn, Stradbrooke, Diss, Nfk: Tarquin Publications
Dunkerley, S. (1910). Mechanisms, 3rd edn, London: Longmans, Green and Co
Dunlap, R. A. (1997/8). Regular polygon rings. Mathematical Spectrum, 30, 13–15
Engel, D. (1969). Hybrid flexahedrons. Journal of Recreational Mathematics, 2, 35–41Google Scholar
Feynman, R. P. (1989). Surely You're Joking, Mr Feynman, London: Unwin paperbacks
Gardner, M. (1965). Mathematical Puzzles and Diversions, Harmondsworth, Middx: Penguin Books
Gardner, M. (1966). More Mathematical Puzzles and Diversions, Harmondsworth, Middx: Penguin Books
Gardner, M. (1976). Mathematical games. Scientific American, 234, 120–125CrossRefGoogle Scholar
Gardner, M. (1978). Mathematical games. Scientific American, 239, 18–19, 22, 24–25CrossRefGoogle Scholar
Gardner, M. (1988). Hexaflexagons and Other Mathematical Diversions, Chicago: University of Chicago Press
Griffiths, M. (2001). Two proofs concerning ‘Octagon loops’. Mathematical Gazette, 85, 80–84CrossRefGoogle Scholar
Hilton, P. and Pedersen J. (1994). Build Your Own Polyhedra, Menlo Park, CA: Addison-Wesley
Hilton, P., Pedersen, J. and Walser, H. (1997). The faces of the tri-hexaflexagon. Mathematics Magazine, 20, front cover, 243–251CrossRefGoogle Scholar
Hirsch, R. (1997). What Is Mathematics Really?, London: Jonathan Cape
Hirst, A. (1995). Can you do it with heptagons?Mathematical Gazette, 79, 17–29CrossRefGoogle Scholar
Holden, A. (1991). Shapes, Space and Symmetry, New York: Dover Publications, Inc
Johnson, D. (1974). Mathmagic with Flexagons, Hayward, CA: Activity Resource Co
Kenneway, E. (1987). Complete Origami, New York: St Martin's Press
Laithwaite, E. (1980). Engineer through the Looking Glass, London: British Broadcasting Corporation
Liebeck, P. (1964). The construction of flexagons. Mathematical Gazette, 48, 397–402CrossRefGoogle Scholar
McIntosh, H. V. (2000a). My Flexagon Experiences, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000b). REC-F for Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000c). A Flexagon, Flexatube, and Bregdoid Book of Designs, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000d), Heptagonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000e). Hexagon Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000f). Pentagonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000g). Tetragonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McIntosh, H. V. (2000h). Trigonal Flexagons, Puebla, Mexico: Departamento de Aplicación de Microcomputadoras, Instituto de Ciencias, Universidad Autónoma de Puebla
McLean, T. B. (1979). V-flexing the hexahexaflexagonAmerican Mathematical Monthly, 86, 457–466CrossRefGoogle Scholar
Macmillan, R. H. (1950). The freedom of linkages. Mathematical Gazette, 34, 26–37CrossRefGoogle Scholar
Madachy, J. S. (1968). Mathematics on Vacation, London: Thomas Nelson and Sons Ltd
Maunsell, F. G. (1954) The flexagon and the hexaflexagram. Mathematical Gazette, 38, 213–214CrossRefGoogle Scholar
Mitchell, D. (1999). The Magic of Flexagons Paper: Manipulative Paper Puzzles to Cut Out and Make, Stradbrooke, Diss, Nfk: Tarquin Publications
Neale, R. E. (1999). Self-designing tetraflexagons. In The Mathematician and Pied Puzzler, Ed. E. Berlekamp and T. Rodgers, pp. 117–126. Natick, MA: A. K. Peters Ltd
Oakley, C. O. and Wisner, R. J. (1957). Flexagons. American Mathematical Monthly, 64, 143–154CrossRefGoogle Scholar
O'Reilly, T. (1976). Classifying and counting hexaflexagrams. Journal of Recreational Mathematics, 8(3), 182–187Google Scholar
Pedersen, J. J. and Pedersen, K. A. (1973). Geometric Playthings to Color, Cut and Fold, San Francisco: Troubadour Press
Sawyer, W. W. (1943). Prelude to Mathematics, London: Penguin Books
Schattschneider, D. and Walker, W. (1983). M. C. Escher Kaleidocycles. Stradbrooke, Diss, Nfk: Tarquin Publications
Sloane, N. J. A. and Plouffe, S. (1995). The Encyclopedia of Integer Sequences, San Diego: Academic Press
Taylor, P. (1997). The Complete? Polygon, Ipswich: Nattygrafix
Velleman, D. (1992). Rubik's tesseract. Mathematics Magazine, 65, 27–36CrossRefGoogle Scholar
Wenninger, M. J. (1971). Polyhedron Models, Cambridge: Cambridge University Press
Wheeler, R. F. (1958). The flexagon family. Mathematical Gazette, 42, 1–6CrossRefGoogle Scholar

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  • References
  • Les Pook, University College London
  • Book: Flexagons Inside Out
  • Online publication: 12 August 2009
  • Chapter DOI: https://doi.org/10.1017/CBO9780511543302.015
Available formats
×

Save book to Dropbox

To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to Dropbox.

  • References
  • Les Pook, University College London
  • Book: Flexagons Inside Out
  • Online publication: 12 August 2009
  • Chapter DOI: https://doi.org/10.1017/CBO9780511543302.015
Available formats
×

Save book to Google Drive

To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to Google Drive.

  • References
  • Les Pook, University College London
  • Book: Flexagons Inside Out
  • Online publication: 12 August 2009
  • Chapter DOI: https://doi.org/10.1017/CBO9780511543302.015
Available formats
×