Tiling with Polyominoes
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|Ivars Peterson (MathTrek)|
|"Mathematicians have proved that the general question of whether it's possible to cover the plane with identical copies of a given finite set of tiles is, in principle, computationally undecidable. In other words, there's no cookbook recipe or handbook procedure that you can routinely apply to indicate whether you can fit together copies of an arbitrary shape to form a rectangle. Mathematicians, however, have solved a variety of special cases of the tiling problem in two dimensions..."|
|Levels:||High School (9-12), College|
|Math Topics:||Triangles and Other Polygons, Symmetry/Tessellations|
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