Runcicantitruncated tesseractic honeycomb

class="wikitable" align="right" style="margin-left:10px" width="360" !bgcolor=#e7dcc3 colspan=2\|Runcicantitruncated tesseractic honeycomb
bgcolor=#ffffff align=center colspan=2\|(No image)
bgcolor=#e7dcc3\|Type	Uniform 4-honeycomb
bgcolor=#e7dcc3\|Schläfli symbol	t_0,1,2,3{4,3,3,4}
bgcolor=#e7dcc3\|Coxeter-Dynkin diagram	{{CDD\|node_1\|4\|node_1\|3\|node_1\|3\|node_1\|4\|node}} {{CDD\|node_1\|4\|node_1\|3\|node_1\|split1\|nodes_11}}
bgcolor=#e7dcc3\|4-face type	Truncated 24-cell 40px Truncated octahedral prism 40px 4-8 duoprism 40px Omnitruncated tesseract 40px
bgcolor=#e7dcc3\|Cell type	truncated cuboctahedron 20px truncated octahedron 20px octagonal prism 20px hexagonal prism 20px cube 20px
bgcolor=#e7dcc3\|Face type	{4}, {6}, {8}
bgcolor=#e7dcc3\|Vertex figure	irr. 5-cell
bgcolor=#e7dcc3\|Coxeter group	${\tilde{C}}_4$ = [4,3,3,4] ${\tilde{B}}_4$ = [4,3,3^1,1]
bgcolor=#e7dcc3\|Dual
bgcolor=#e7dcc3\|Properties	vertex-transitive

In four-dimensional Euclidean geometry, the runcicantitruncated tesseractic honeycomb is a uniform space-filling tessellation (or honeycomb) in Euclidean 4-space.

Related honeycombs

Kaleidoscopes: Selected Writings of H.S.M. Coxeter, edited by F. Arthur Sherk, Peter McMullen, Anthony C. Thompson, Asia Ivic Weiss, Wiley-Interscience Publication, 1995, {{ISBN|978-0-471-01003-6}} [http://www.wiley.com/WileyCDA/WileyTitle/productCd-0471010030.html]
(Paper 24) H.S.M. Coxeter, Regular and Semi-Regular Polytopes III, [Math. Zeit. 200 (1988) 3-45] See p318 [https://books.google.com/books?id=fUm5Mwfx8rAC&dq=%22quarter+cubic+honeycomb%22+q%7B4%2C3%2C4%7D&pg=PA318]
George Olshevsky, Uniform Panoploid Tetracombs, Manuscript (2006) (Complete list of 11 convex uniform tilings, 28 convex uniform honeycombs, and 143 convex uniform tetracombs)
{{KlitzingPolytopes|flat.htm|4D|Euclidean tesselations#4D}} x3x3x *b3x4x, x4x3x3x4o - gippittit - O100
{{cite book |author=Conway JH, Sloane NJH |year=1998 |title=Sphere Packings, Lattices and Groups |publisher=Springer |edition=3rd |isbn=0-387-98585-9 |url-access=registration |url=https://archive.org/details/spherepackingsla0000conw_b8u0 }}

class="wikitable" align="right" style="margin-left:10px" width="360" !bgcolor=#e7dcc3 colspan=2\|Runcicantitruncated tesseractic honeycomb
bgcolor=#ffffff align=center colspan=2\|(No image)
bgcolor=#e7dcc3\|Type	Uniform 4-honeycomb
bgcolor=#e7dcc3\|Schläfli symbol	t_0,1,2,3{4,3,3,4}
bgcolor=#e7dcc3\|Coxeter-Dynkin diagram	{{CDD\|node_1\|4\|node_1\|3\|node_1\|3\|node_1\|4\|node}} {{CDD\|node_1\|4\|node_1\|3\|node_1\|split1\|nodes_11}}
bgcolor=#e7dcc3\|4-face type	Truncated 24-cell 40px Truncated octahedral prism 40px 4-8 duoprism 40px Omnitruncated tesseract 40px
bgcolor=#e7dcc3\|Cell type	truncated cuboctahedron 20px truncated octahedron 20px octagonal prism 20px hexagonal prism 20px cube 20px
bgcolor=#e7dcc3\|Face type	{4}, {6}, {8}
bgcolor=#e7dcc3\|Vertex figure	irr. 5-cell
bgcolor=#e7dcc3\|Coxeter group	${\tilde{C}}_4$ = [4,3,3,4] ${\tilde{B}}_4$ = [4,3,3^1,1]
bgcolor=#e7dcc3\|Dual
bgcolor=#e7dcc3\|Properties	vertex-transitive