PDF-Tessellations

1 Katherine Sheu A tessellation is created when a shape is repeated o ver and over again to cover the plan e without any overlaps or gaps 1 Th e picture below can be extend ed to a t essellati. . Tiling. CSE 788. Prof. Roger Crawfis. Seamless Tiling. Seamless Tiling. Where is the seam?. http://homepages.rpi.edu/~mcdanm2/RPI_MediaStudioImaging/MSI_Lecture4_Graffiti.html. Rotations and Edges. With a heavy dose of symmetry. Symmetry. The terms symmetry has many meanings.. In . The Last Supper. , symmetry is about balance in that the disciples are grouped in four groups of three, with two groups on either side of the central figure of Christ.. What is a Tessellation?. Repeated shapes or patterns that cover a surface without any gaps or overlaps. M.C. Escher. * 1898 – 1972. *Dutch. *Respected by mathematicians, scientists, and crystallographers. Make a tangram by drawing an 8 x 8 square and cutting out the 7 shapes as shown below.. Tangrams: making shapes. Use all 7 shapes each time; they can be rotated and flipped over if needed.. Individual pieces must not overlap each other. . St Paul’s Geometry Masterclass I. Who are we?. Mairi Walker. Final year maths PhD student at The Open University. Studying links between geometry and numbers. A. lso interested in the history of maths. Combinatorics. Designs and configurations For applications of design theory. By: Valerie Toothman. What are Tessellations. A tessellation is created when a shape is repeated over and over again covering a plane without any gaps or overlaps. . Becca Stockford Lehman. Tessellations. Tessellate: to form or arrange small squares or blocks in a checkered or mosaic pattern . Comes from the Latin word tessella which refers to the small square pieces used in mosaics . Who is Escher? . Maurits . Cornelius Escher is a very popular artist, and m. any . people recognize his work from posters and calendars. He was born on the . 17. th . of June. , in 1898, in Leeuwarden, Netherlands (Holland). Escher studied at the School of architecture and Decorative Arts in Haarlem, Netherlands. . Stacie D. Wight. EDIM 508. Instructional Purpose:. This PowerPoint will be used as an independent learning center for 6. th. grade math students. Students will be expected to navigate through the PowerPoint by using the table of contents and completing all of the included activities. While completing this learning center students will explore the biographies of well known artists that have contributed tessellations to the art and computer world. In addition, students will be able to create their own tessellations using the computer as well as follow directions to make one using paper and pencil. . Make a tangram by drawing an 8 x 8 square and cutting out the 7 shapes as shown below.. Tangrams: making shapes. Use all 7 shapes each time; they can be rotated and flipped over if needed.. Individual pieces must not overlap each other. . May . 6, . 2016 Sauer. Please copy homework from the back board.. Review . title and learning goal. . Title: Exploring . Tessellations. . Learning Goal: Students will describe and make a tessellation.. Tessellation Project. Maurits Cornelis Escher (1898 – 1972) was a Dutch artist famous for his repetitive, interlocking patterns. His works look like paintings but were done by woodcarving and lithographs.. M.C. Escher. Buckminsterfullerene. Common Cold Virus. Bogota Sport Center. Epcot. Dice. Seven Days . Sci. . Fi. TV Series. Rubies. Giant’s Causeway. Origami. Lamps. Image Sources. http://www.georgehart.com/virtual-polyhedra/escher.html. M.C. Escher. Buckminsterfullerene. Common Cold Virus. Bogota Sport Center. Epcot. Dice. Seven Days . Sci. . Fi. TV Series. Rubies. Giant’s Causeway. Origami. Lamps. Projection of Cube. Projection of a Hypercube.