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- 1_32_polytope abstract "In 7-dimensional geometry, 132 is a uniform polytope, constructed from the E7 group. Coxeter named it 132 by its bifurcating Coxeter-Dynkin diagram, with a single ring on the end of one of the 1-node sequences.The rectified 132 is constructed by points at the mid-edges of the 132.These polytopes are part of a family of 127 (27-1) convex uniform polytopes in 7-dimensions, made of uniform polytope facets and vertex figures, defined by all permutations of rings in this Coxeter-Dynkin diagram: File:CDel nodea.pngFile:CDel 3a.pngFile:CDel nodea.pngFile:CDel 3a.pngFile:CDel branch.pngFile:CDel 3a.pngFile:CDel nodea.pngFile:CDel 3a.pngFile:CDel nodea.pngFile:CDel 3a.pngFile:CDel nodea.png.".
- 1_32_polytope thumbnail Up2_3_21_t0_E6.svg?width=300.
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- 1_32_polytope wikiPageID "19070862".
- 1_32_polytope wikiPageRevisionID "597548253".
- 1_32_polytope hasPhotoCollection 1_32_polytope.
- 1_32_polytope subject Category:7-polytopes.
- 1_32_polytope comment "In 7-dimensional geometry, 132 is a uniform polytope, constructed from the E7 group.".
- 1_32_polytope label "1 32 polytope".
- 1_32_polytope sameAs m.04j9lcz.
- 1_32_polytope sameAs Q4595917.
- 1_32_polytope sameAs Q4595917.
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- 1_32_polytope depiction Up2_3_21_t0_E6.svg.
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