Rhombitripseudogonal tiling

Rhombitripseudogonal tiling
'"`UNIQ--postMath-00000003-QINU`"'
Dimensionality	H2 tiling
Schläfli Symbol	'"`UNIQ--postMath-00000001-QINU`"'
Subfacets
Vertices	ℵ0 points
Edges	ℵ0 line segments
Faces	ℵ0 triangles ℵ0 squares ℵ0 '"`UNIQ--postMath-00000002-QINU`"' pseudogons
Cells	1 rhombitripseudogonal tiling

A rhombitripseudogonal tiling is a uniform noncompact hyperbolic tiling constructed by cantellating an order-3 pseudogonal tiling.

Its faces consist of an infinite number of triangles, an infinite number of squares, and an infinite number of pseudogons of the same symmetry.

Gallery

$t_{0,2} \{11i, 3\}$

$t_{0,2} \{10i, 3\}$

$t_{0,2} \{9i, 3\}$

$t_{0,2} \{8i, 3\}$

$t_{0,2} \{7i, 3\}$

$t_{0,2} \{6i, 3\}$

$t_{0,2} \{5i, 3\}$

$t_{0,2} \{4i, 3\}$

$t_{0,2} \{3i, 3\}$

$t_{0,2} \{2i, 3\}$

$t_{0,2} \{i, 3\}$

See Also

$t_{0,2} \{2,3\}$	$t_{0,2} \{3,3\}$	$t_{0,2} \{4,3\}$	$t_{0,2} \{5,3\}$	$t_{0,2} \{6,3\}$	$t_{0,2} \{7,3\}$	$t_{0,2} \{8,3\}$	...	$t_{0,2} \{\infty,3\}$	$t_{0,2} \{\frac{\pi i}{\lambda},3\}$
Triangular prism	Cuboctahedron	Rhombicuboctahedron	Rhombicosidodecahedron	Rhombitrihexagonal tiling	Rhombitriheptagonal tiling	Rhombitrioctagonal tiling	...	Rhombitriapeirogonal tiling	Rhombitripseudogonal tiling

Regular $t_0 \{\frac{\pi i}{\lambda},3\}$	Rectified $t_1 \{\frac{\pi i}{\lambda},3\}$	Birectified $t_2 \{\frac{\pi i}{\lambda},3\}$	Truncated $t_{0,1} \{\frac{\pi i}{\lambda},3\}$	Bitruncated $t_{1,2} \{\frac{\pi i}{\lambda},3\}$	Cantellated $t_{0,2} \{\frac{\pi i}{\lambda},3\}$	Cantitruncated $t_{0,1,2} \{\frac{\pi i}{\lambda},3\}$
Order-3 pseudogonal tiling	Tripseudogonal tiling	Imaginary-order triangular tiling	Truncated order-3 pseudogonal tiling	Truncated imaginary-order triangular tiling	Rhombitripseudogonal tiling	Truncated tripseudogonal tiling