Pictured above is the most familiar hexagonal tessellation. I’ve found some additional tessellations which use equilateral (but non-equiangular) hexagons, and have radial symmetry. They appear, using various coloring-schemes, below.
Thanks! Within each tessellation, the answer to your question in “yes.” I also think an infinite number of these can be made, simply by repeatedly narrowing the hexagons used, so that different numbers of them meet at the central point. The usual tessellation uses 3, so I’ve simply added 4, 5, and 8 to this list.
Very nice Robert. I’ve not seen anything like these before. Are all the polygons identical?
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Thanks! Within each tessellation, the answer to your question in “yes.” I also think an infinite number of these can be made, simply by repeatedly narrowing the hexagons used, so that different numbers of them meet at the central point. The usual tessellation uses 3, so I’ve simply added 4, 5, and 8 to this list.
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Pingback: Order-Six Radial Tessellations of the Plane, Using Elongated and Equilateral Hexagons, Rendered with Different Coloring-Schemes | RobertLovesPi's Blog
I like this
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