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An encyclopaedia of tiling patterns

Published online by Cambridge University Press:  01 August 2016

Brian Wichmann
Brian Wichmann*
Affiliation:
5 Ellis Farm Close, Woking, Surrey, GU22 9QN
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Extract

I believe many people have been inspired by Grunbaum and Shephard's book on tilings and patterns. On reading the book, as a computer programmer, I thought it would be a challenge to display the tiling patterns in colour on the screen of my home computer. Not having a hard disc, I had found the storage for fractals too demanding, notwithstanding the time needed to compute the intricate patterns. Hence the idea of producing a variety of interesting patterns without such overhead was attractive.

Type
Research Article
Information
The Mathematical Gazette , Volume 78 , Issue 483 , November 1994 , pp. 265 - 273
Copyright
Copyright © The Mathematical Association 1994

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References

1. Grünbaum, B., and Shephard, G.C., Tilings and Patterns. W H Freeman. 1987.Google Scholar
2. Locher, J.L., (editor). Escher: The Complete Graphic Work. Thames and Hudson, 1992.Google Scholar
3. Bourgoin, J., Arabic Geometrical Pattern and Design. Dover 1973.Google Scholar
4. Neal, D.S., Roman mosaics in Britain. Society for the Promotion of Roman studies. 1981.Google Scholar
5. Fontaine, A., and Martin, G.E., Tetramorphic and Pentamorphic Prototiles. Journal of Combinatorial Theory A, Vol 34, 115–118 (1983); Polymorhic tiles. Vol 34, 119–121. An Enneamorhic tile. Vol 37,195–196 (1984).CrossRefGoogle Scholar
6. Goldberg, M., Central tesselations. Scripta Math. 21(1955) pp253–260.Google Scholar
7. Sallows, L.C.F., New Pathways in Serial Isogons. Mathematical Intelligencer. Vol 14, No 2, pp 55–67.CrossRefGoogle Scholar
8. Schattschneider, D., M C Escher: Visions of Symmetry. W H Freeman. 1990.Google Scholar