File:Borromean interlaced torcs Wayland knot.svg

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Summary

Description
Català: Dibuix aproximat del nus de Wayland
English: A decorative form of the Borromean rings, but with elements which are not fully closed; this is occasionally called "Wayland's knot".
Date
Source

self-made (drawn from scratch based loosely on the depictions seen in the images at http://www.math.toronto.edu/~drorbn/Talks/Oporto-0407/KnotsInLisboa.html and http://www.mialagothic.co.uk/page27.htm ).

Converted from the following PostScript vector source code:

%!
306 396 translate 30 rotate 28 setlinewidth
/torc{-49 0 110 194.2 165.8 arc gsave 1 setgray 36
setlinewidth stroke grestore stroke -145.706 25.5 24
0 360 arc closepath fill -145.706 -25.5 24 0 360 arc
closepath fill}def
torc -120 rotate torc -120 rotate torc -120 rotate
-49 0 110 15 60 arc 1 setgray 36 setlinewidth stroke
-49 0 110 14 61 arc 0 setgray 28 setlinewidth stroke
-49 0 110 239 286 arc 1 setgray 36 setlinewidth stroke
-49 0 110 238 287 arc 0 setgray 28 setlinewidth stroke
showpage
%EOF
Author AnonMoos
Other versions

For PNG version, see File:Weylandknot.png.

For other symbols composed of Borromeanly-interlaced elements which are not closed, see Image:Three-Crescents-Diane-Poitiers.png , Image:Snoldelev-three-interlaced-horns.svg , Image:COA_Ednowain_ap_Bradwen,_Lord_of_Merioneth.svg etc.

Licensing

Public domain I, the copyright holder of this work, release this work into the public domain. This applies worldwide.
In some countries this may not be legally possible; if so:
I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

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30 April 2009

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f872894fe90e2a5f03ffeacafdd775b5ff570953

6,428 byte

600 pixel

630 pixel

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Date/TimeThumbnailDimensionsUserComment
current11:01, 30 April 2009Thumbnail for version as of 11:01, 30 April 2009630 × 600 (6 KB)AnonMoos== Summary == {{Information |Description={{ca|Dibuix aproximat del nus de Wayland}} {{en|A decorative form of the Borromean rings, but with elements which are not fully closed; this is occasionally called "Wayland's knot".}} |Source=self-made (drawn from
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