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Rectified 5-orthoplexes

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This is an old revision of this page, as edited by Tomruen (talk | contribs) at 02:25, 27 January 2010 (Created page with '{| class="wikitable" align="right" style="margin-left:10px" width="250" !bgcolor=#e7dcc3 colspan=2|Rectified pentacross |- |bgcolor=#ffffff align=center colspan=2|(...'). The present address (URL) is a permanent link to this revision, which may differ significantly from the current revision.

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Rectified pentacross
(no image)
Type uniform 5-polytope
Schläfli symbol t1{3,3,3,4}
Coxeter-Dynkin diagrams
Hypercells 42
32 {3,3,4}
10 {3,3,3}
Cells 240
80 {3,4}
160 [[tetrahedron|{3,3}
Faces 400
80+320 {3}
Edges 240
Vertices 40
Vertex figure ?
Petrie polygon ?
Coxeter groups C5, [3,3,3,4]
D5, [32,1,1]
Dual ?
Properties convex

In five-dimensional geometry, a rectified pentacross is a five-dimensional polytope.

See also

  • Olshevsky, George. "Cross polytope". Glossary for Hyperspace. Archived from the original on 4 February 2007.
  • Polytopes of Various Dimensions
  • Multi-dimensional Glossary
  • Richard Klitzing 5D quasiregulars, (multi)prisms, non-prismatic Wythoffian polyterons o3x3o3o4o - rat