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Summary
| Description |
English: The conjugate dual process of dissecting a regular dodecagon into rhombitrihexagonal ring, with center hexagon further dissected, such that all polygons have the same side length. Here, from twelve radial lines emanating from a vertex of degree 12, six Cairo Pentagons, and a center regular hexagon of side length 1/(2*sqrt(3)), make a big regular hexagon of side length (1+sqrt(3))/(2*sqrt(3)). All are insetted, along with external branches agreeing with the original radial lines. The dissection is in black, with the original radial lines orange. The dissection lines are minimally extended, such that the entire figure must be included in any corresponding inset. |
| Date | |
| Source | Own work |
| Author | Harry Princeton |
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 15:15, 25 June 2019 | | 921 × 922 (77 KB) | Harry Princeton | Cross-wiki upload from en.wikipedia.org |
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