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- Artin, 1995
-
Artin, M. (1995).
Algebra.
Prentice-Hall.
- Choffrut, 1992
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Choffrut, C. (1992).
Iterated substitutions and locally catenative systems: a decidability
result in the binary case.
In Rozenberg, G. and Salomaa, A., editors, Lindenmayer Systems:
Impacts on theoretical computer science, computer graphics, and developmental
biology, pages 49-92. Springer-Verlag, Berlin.
- Collins and Stephenson, 2003
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Collins, C. R. and Stephenson, K. (2003).
A circle packing algorithm.
Comput. Geom., 25(3):233-256.
- de Bruijn, 1981
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de Bruijn, N. G. (1981).
Algebraic theory of Penrose's non-periodic tilings of the plane,
i,ii.
Nederl. Akad. Wetensch. Proc. Ser. A, 84:38-52, 53-66.
- Ford, 1951
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Ford, L. R. (1951).
Automorphic Functions.
Chelsea, New York, 2nd. edition.
- Francis and Weeks, 1999
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Francis, G. K. and Weeks, J. R. (1999).
Conway's ZIP proof.
Amer. Math. Monthly, 106(5):393-399.
- Gardner, 1997
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Gardner, M. (1997).
Penrose tiles to trapdoor ciphers.
MAA Spectrum. Mathematical Association of America, Washington, DC.
and the return of Dr. Matrix, Revised reprint of the 1989
original.
- Grünbaum and Shephard, 1987
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Grünbaum, B. and Shephard, G. C. (1987).
Tilings and Patterns.
W. H. Freeman, New York.
- Kenyon, 1992
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Kenyon, R. (1992).
Self-replicating tilings.
In Walters, P., editor, Symbolic Dynamics and its Applications,
volume 135 of Contemporary Mathematics, pages 239-263. Amer. Math.
Soc.
- Klein, 1956
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Klein, F. (1956).
Lectures on the icosahedron and the solution of equations of the
fifth degree.
Dover, New York.
- Mumford et al., 2002
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Mumford, D., Series, C., and Wright, D. (2002).
Indra's Pearls: The Vision of Felix Klein.
Cambridge University Press.
- Penrose, 1979
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Penrose, R. (1979).
Pentaplexity.
Math. Intelligencer, 2:32-37.
- Penrose, 1989
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Penrose, R. (1989).
The emperor's new mind: concerning computers, minds, and the
laws of physics.
Oxford University Press, Oxford.
- Prusinkiewicz and Hanan, 1989
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Prusinkiewicz, P. and Hanan, J. (1989).
Lindenmayer systems, fractals, and plants, volume 79 of Lecture notes in biomathematics.
Springer-Verlag, New York.
- Prusinkiewicz and Lindenmayer, 1990
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Prusinkiewicz, P. and Lindenmayer, A. (1990).
The Algorithmic Beauty of Plants.
Springer-Verlag, New York.
- Rozenberg and Salomaa, 1992
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Rozenberg, G. and Salomaa, A. (1992).
Lindenmayer systems: impacts on theoretical computer science,
computer graphics, and developmental biology.
Springer-Verlag, New York.
- Schattschneider, 1990
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Schattschneider, D. (1990).
Visions of symmetry.
W. H. Freeman and Company, New York.
Notebooks, periodic drawings, and related work of M. C. Escher.
- Senechal, 1990
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Senechal, M. (1990).
Finding the finite groups of symmetries of the spheres.
AMEMM, 97(4):329-335.
- Senechal, 1995
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Senechal, M. (1995).
Quasicrystals and geometry.
Cambridge University Press, Cambridge.
- Stephenson, 2003
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Stephenson, K. (2003).
Circle packing: a mathematical tale.
Notices Amer. Math. Soc., 50(11):1376-1388.
- Stillwell, 1992
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Stillwell, J. (1992).
Geometry of surfaces.
Universitext. Springer-Verlag, New York.
Corrected reprint of the 1992 original.
- Thurston, 1989
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Thurston, W. (1989).
Groups, tilings, and finite state automata.
Technical Report GCG1, Geometry Supercomputer Project Research
Report.
Summer 1989 AMS Colloquium Lectures.
- Thurston, 1990
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Thurston, W. P. (1990).
Conway's tiling groups.
AMEMM, 97:757-773.
- Weeks, 1985
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Weeks, J. R. (1985).
The shape of space.
Marcel Dekker Inc., New York.
How to visualize surfaces and three-dimensional manifolds.
- with James W. Cannon et al., 1992
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with James W. Cannon, D. B. A. E., Holt, D. F., Levy, S. V. F., Paterson,
M. S., and Thurston, W. P. (1992).
Word processing in groups.
Jones and Bartlett, Boston.
David Wright
2004-11-24