Escher Tessellations

 M. C. Escher, an artist and mathematician, spent many years learning how to use translations, rotations, and reflections to create his masterpieces. Study the Escher tessellation below. What regular polygons are apparent in the tessellation? Can you imagine how he may have constructed the artwork?


from  http://library.advanced.org/16661/gallery/escher/2.html


For your pleasure and future teaching needs, here are several web-based and print resources about tessellations and M. C. Escher. You may want to check these out now and/or keep them in a "safe place" as a resource later!
(compiled by Suzanne Harper, University of Virginia)


Related Articles:

Bolster, C. (1973). Activities: Tessellations. Mathematics Teacher, 66 , 339-42.
Freitag, R. A. (1978). Tiling. Mathematics Teacher, 71, 199-202.
Haak, S. (1976). Transformation geometry and the artwork of M.C. Escher. Mathematics Teacher, 69, 647-52.
Hollingsworth, C. (1984). Perplexed by hexed. Mathematics Teacher, 77, 560-2.
Kingston, M. (1957). Mosaics by reflections. Mathematics Teacher, 50, 280-6.
Maletsky, E. M. (1974). Designs with tessellations. Mathematics Teacher, 67, 335-8.
Ranucci, E. R. (1968). A tiny treasury of tessellations. Mathematics Teacher, 61, 114-7.
Ranucci, E. R. (1974). Master of tessellations: M.C. Escher, 1898-1972. Mathematics Teacher, 67, 299-306.
Teeters, J. L. (1974). How to draw tessellations of the Escher type. Mathematics Teacher, 67, 307-10.
Troccolo, J. A. (1977). A strip of wallpaper. Mathematics Teacher, 70, 55-8.