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- Q7847868 subject Q8212121.
- Q7847868 abstract "In seven-dimensional geometry, a truncated 7-simplex is a convex uniform 7-polytope, being a truncation of the regular 7-simplex.There are unique 3 degrees of truncation. Vertices of the truncation 7-simplex are located as pairs on the edge of the 7-simplex. Vertices of the bitruncated 7-simplex are located on the triangular faces of the 7-simplex. Vertices of the tritruncated 7-simplex are located inside the tetrahedral cells of the 7-simplex.".
- Q7847868 thumbnail 7-simplex_t0.svg?width=300.
- Q7847868 wikiPageExternalLink topes.htm.
- Q7847868 wikiPageExternalLink glossary.htm.
- Q7847868 wikiPageExternalLink productCd-0471010030.html.
- Q7847868 wikiPageWikiLink Q129916.
- Q7847868 wikiPageWikiLink Q1347011.
- Q7847868 wikiPageWikiLink Q160003.
- Q7847868 wikiPageWikiLink Q169451.
- Q7847868 wikiPageWikiLink Q3071715.
- Q7847868 wikiPageWikiLink Q3847020.
- Q7847868 wikiPageWikiLink Q3847476.
- Q7847868 wikiPageWikiLink Q4129097.
- Q7847868 wikiPageWikiLink Q4642895.
- Q7847868 wikiPageWikiLink Q5179941.
- Q7847868 wikiPageWikiLink Q519967.
- Q7847868 wikiPageWikiLink Q598843.
- Q7847868 wikiPageWikiLink Q6560232.
- Q7847868 wikiPageWikiLink Q7847872.
- Q7847868 wikiPageWikiLink Q7874246.
- Q7847868 wikiPageWikiLink Q7885002.
- Q7847868 wikiPageWikiLink Q80553.
- Q7847868 wikiPageWikiLink Q8087.
- Q7847868 wikiPageWikiLink Q8212121.
- Q7847868 comment "In seven-dimensional geometry, a truncated 7-simplex is a convex uniform 7-polytope, being a truncation of the regular 7-simplex.There are unique 3 degrees of truncation. Vertices of the truncation 7-simplex are located as pairs on the edge of the 7-simplex. Vertices of the bitruncated 7-simplex are located on the triangular faces of the 7-simplex. Vertices of the tritruncated 7-simplex are located inside the tetrahedral cells of the 7-simplex.".
- Q7847868 label "Truncated 7-simplexes".
- Q7847868 depiction 7-simplex_t0.svg.
