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- Order-4_square_tiling_honeycomb abstract "In the geometry of hyperbolic 3-space, the order-4 square tiling honeycomb, is one of 11 paracompact regular honeycombs. It is called paracompact because it has infinite cells and vertex figures, with all vertices as ideal points at infinity. Given by Schläfli symbol {4,4,4}, has four square tilings, {4,4} around each edge, and infinite square tilings around each vertex in an square tiling {4,4} vertex arrangement.".
- Order-4_square_tiling_honeycomb thumbnail H3_444_FC_boundary.png?width=300.
- Order-4_square_tiling_honeycomb wikiPageExternalLink icm1954.3.0155.0169.ocr.pdf.
- Order-4_square_tiling_honeycomb wikiPageExternalLink weisscox8.pdf.
- Order-4_square_tiling_honeycomb wikiPageID "40319872".
- Order-4_square_tiling_honeycomb wikiPageRevisionID "606715232".
- Order-4_square_tiling_honeycomb subject Category:Honeycombs_(geometry).
- Order-4_square_tiling_honeycomb comment "In the geometry of hyperbolic 3-space, the order-4 square tiling honeycomb, is one of 11 paracompact regular honeycombs. It is called paracompact because it has infinite cells and vertex figures, with all vertices as ideal points at infinity. Given by Schläfli symbol {4,4,4}, has four square tilings, {4,4} around each edge, and infinite square tilings around each vertex in an square tiling {4,4} vertex arrangement.".
- Order-4_square_tiling_honeycomb label "Order-4 square tiling honeycomb".
- Order-4_square_tiling_honeycomb sameAs m.0wxpkqr.
- Order-4_square_tiling_honeycomb sameAs Q14629804.
- Order-4_square_tiling_honeycomb sameAs Q14629804.
- Order-4_square_tiling_honeycomb wasDerivedFrom Order-4_square_tiling_honeycomb?oldid=606715232.
- Order-4_square_tiling_honeycomb depiction H3_444_FC_boundary.png.
- Order-4_square_tiling_honeycomb isPrimaryTopicOf Order-4_square_tiling_honeycomb.
