Petrial blended square tiling

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Petrial blended square tiling
Rank3
TypeRegular
Notation
Schläfli symbol
Elements
Faces zigzags
Edges
Vertices
Vertex figureSquare
Related polytopes
ArmySquare tiling antiprism
Petrie dualBlended square tiling
Convex hullSquare tiling antiprism
Abstract & topological properties
Flag count
Schläfli type{∞,4}
OrientableYes
Genus
Properties
ConvexNo

The Petrial blended square tiling is a regular skew polyhedron in 3D Euclidean space. Its faces are zigzags with 4 meeting at every vertex. It can be constructed as the Petrial of the blended square tiling or by blending the Petrial square tiling with a digon.

Vertex coordinates[edit | edit source]

The vertex coordinates of the petrial blended square tiling are the same as the blended square tiling.

External links[edit | edit source]

Bibliography[edit | edit source]

  • McMullen, Peter; Schulte, Egon (1997). "Regular Polytopes in Ordinary Space" (PDF). Discrete Computational Geometry (47): 449–478. doi:10.1007/PL00009304.