Fill the whole graphics window by using the images of basic cell in reflection about some point.
Symmetrical pattern
The basic cell is given. Use only 2-fold symmetry (reflect about point [icon]/images/ggb/toolbar/mode_midpoint.png[/icon]) for symmetrical pavement.
Task 1
Is it possible to construct connected pavement area by using only the original cell without compounding of different 2-fold symmetry?
No, you should use images of images, i. e. compounding of the mapping.[br][img]data:image/png;base64,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[/img]
Taks 2
Find the largest connected pavement by using the images in reflection about two points S1 and S2.
Find (x, y) coordinates of center points of pavement symmetry.
This material is included in the GeoGebra book [url=https://www.geogebra.org/m/pzb5mfku]Symetrie ornamentu[/url] (in Czech).