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- Rectified_24-cell abstract "In geometry, the rectified 24-cell or rectified icositetrachoron is a uniform 4-dimensional polytope (or uniform polychoron), which is bounded by 48 cells: 24 cubes, and 24 cuboctahedra. It can be obtained by reducing the icositetrachoron's cells to cubes or cuboctahedra.It can also be considered a cantellated 16-cell with the lower symmetries B4 = [3,3,4]. B4 would lead to a bicoloring of the cuboctahedral cells into 8 and 16 each. It is also called a runcicantellated demitesseract in a D4 symmetry, giving 3 colors of cells, 8 for each.".
- Rectified_24-cell thumbnail Schlegel_half-solid_cantellated_16-cell.png?width=300.
- Rectified_24-cell wikiPageExternalLink productCd-0471010030.html.
- Rectified_24-cell wikiPageID "6238212".
- Rectified_24-cell wikiPageRevisionID "603872248".
- Rectified_24-cell hasPhotoCollection Rectified_24-cell.
- Rectified_24-cell title "2".
- Rectified_24-cell title "3".
- Rectified_24-cell title "7".
- Rectified_24-cell urlname "section2.html".
- Rectified_24-cell urlname "section3.html".
- Rectified_24-cell urlname "section7.html".
- Rectified_24-cell subject Category:Four-dimensional_geometry.
- Rectified_24-cell subject Category:Polychora.
- Rectified_24-cell comment "In geometry, the rectified 24-cell or rectified icositetrachoron is a uniform 4-dimensional polytope (or uniform polychoron), which is bounded by 48 cells: 24 cubes, and 24 cuboctahedra. It can be obtained by reducing the icositetrachoron's cells to cubes or cuboctahedra.It can also be considered a cantellated 16-cell with the lower symmetries B4 = [3,3,4]. B4 would lead to a bicoloring of the cuboctahedral cells into 8 and 16 each.".
- Rectified_24-cell label "Rectified 24-cell".
- Rectified_24-cell sameAs m.0fyb0g.
- Rectified_24-cell sameAs Q7303151.
- Rectified_24-cell sameAs Q7303151.
- Rectified_24-cell wasDerivedFrom Rectified_24-cell?oldid=603872248.
- Rectified_24-cell depiction Schlegel_half-solid_cantellated_16-cell.png.
- Rectified_24-cell isPrimaryTopicOf Rectified_24-cell.