Original file (SVG file, nominally 1,003 × 988 pixels, file size: 1 KB)
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Summary
| Description |
A three-component Brunnian link which is not the Borromean rings – no two triangles are directly interlinked, but all three are collectively interlinked, and cutting any triangle will free the other two. For another three-component Brunnian link which is not the same as the Borromean rings, see Image:Brunnian-3-not-Borromean.png . A version of this figure is found in the sixth century Marundheeswarar Temple in Thiruvanmayur, South Chennai, India, associated with the goddess Tripurasundari (see external page http://www.liv.ac.uk/%7Espmr02/rings/maths.html ). The three interlaced triangles are a minor symbol in some New Age / occultist / neo-pagan circles (presumably with a different preferred color scheme), and for such purposes it is occasionally called "the star of the muses". For a revised version of this image presumably more artistically suited to such symbolic uses, see Image:Interlaced-Triangles quasi-Arabesque Brunnian-link.svg . |
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| Author | Initial upload by Amada44 based on PNG and PostScript vector source by AnonMoos |
| SVG development |  This vector image was created with a text editor. |
Licensing
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This work has been released into the public domain by its author, AnonMoos. This applies worldwide. In some countries this may not be legally possible; if so: |
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 22:33, 20 April 2013 | | 1,003 × 988 (1 KB) | AnonMoos | slightly simplify, readjust margins |
| 06:47, 28 January 2013 |  | 533 × 525 (2 KB) | AnonMoos | remove Adobe cruft | |
| 13:46, 20 December 2006 |  | 532 × 524 (39 KB) | Amada44 | == Summary == A three-component Brunnian link which is not the Borromean rings -- no two triangles are directly interlinked, but all three are collectively interlinked, and cutting any triangle will f | |
| 13:45, 20 December 2006 |  | 532 × 524 (39 KB) | Amada44 | == Summary == A three-component Brunnian link which is not the Borromean rings -- no two triangles are directly interlinked, but all three are collectively interlinked, and cutting any triangle will f |
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