2024-05-05T16:55:09Z https://www.grasshopper3d.com/video/video/listTagged?tag=kaleidoscope&rss=yes&xn_auth=no tag:www.grasshopper3d.com,2016-12-13:2985220:Video:1656955 2016-12-13T11:28:25.937Z phillip https://www.grasshopper3d.com/profile/phillip

<a href="https://www.grasshopper3d.com/video/polyhedralkaleidoscopes"><br /> <img alt="Thumbnail" height="135" src="https://storage.ning.com/topology/rest/1.0/file/get/2778223262?profile=original&amp;width=240&amp;height=135" width="240"></img><br /> </a> <br></br>Most regular polyhedrons are based on either tetrahedral and/or octahedral or icosahedral geometry. Therefore they can be reduced by using their symmetry planes. Being cut out of three mirrors, the piece remaining is enough to display the initial volume. This video shows how most of the platonic, archimedian and catalan solids are displayed with these three types of kaleidoscopes. On…

<a href="https://www.grasshopper3d.com/video/polyhedralkaleidoscopes"><br /> <img src="https://storage.ning.com/topology/rest/1.0/file/get/2778223262?profile=original&amp;width=240&amp;height=135" width="240" height="135" alt="Thumbnail" /><br /> </a><br />Most regular polyhedrons are based on either tetrahedral and/or octahedral or icosahedral geometry. Therefore they can be reduced by using their symmetry planes. Being cut out of three mirrors, the piece remaining is enough to display the initial volume. This video shows how most of the platonic, archimedian and catalan solids are displayed with these three types of kaleidoscopes. On the lower left you see the unrolled version of the kaleidoscope. Only very small variations are necessary.<br /> Some polyhedrons in those groups are not being displayed, because they are based on rotational symmetry (e.g. Snubcube). tag:www.grasshopper3d.com,2015-08-18:2985220:Video:1344963 2015-08-18T14:48:14.101Z Andru Pavlov https://www.grasshopper3d.com/profile/AndrejPavlov

<a href="https://www.grasshopper3d.com/video/kaleidoscope-rhinoceros-grasshopper"><br /> <img src="https://storage.ning.com/topology/rest/1.0/file/get/2778191666?profile=original&amp;width=240&amp;height=180" width="240" height="180" alt="Thumbnail" /><br /> </a><br />Cluster "kaleidoscope" for Grasshopper;<br /> cluster download: <a href="https://mega.nz/#">https://mega.nz/#</a>!ZR9zhBRa!FH6l22fYhvovwitK6FfbNcKPWcjB_V2FjKwQHfR8zbk

<a href="https://www.grasshopper3d.com/video/kaleidoscope-rhinoceros-grasshopper"><br /> <img src="https://storage.ning.com/topology/rest/1.0/file/get/2778191666?profile=original&amp;width=240&amp;height=180" width="240" height="180" alt="Thumbnail" /><br /> </a><br />Cluster "kaleidoscope" for Grasshopper;<br /> cluster download: <a href="https://mega.nz/#">https://mega.nz/#</a>!ZR9zhBRa!FH6l22fYhvovwitK6FfbNcKPWcjB_V2FjKwQHfR8zbk