Order-5 pseudogonal tiling

An order-5 pseudogonal tiling is a regular noncompact hyperbolic tiling created from joining 5 pseudogons of the same symmetry to a vertex.

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$\{2,5\}$	$\{3, 5\}$	$\{4,5\}$	$\{5,5\}$	$\{6,5\}$	$\{7,5\}$	$\{8,5\}$	...	$\{\infty,5\}$	$\{\frac{\pi i}{\lambda},5\}$
Pentagonal hosohedron	Icosahedron	Order-5 square tiling	Order-5 pentagonal tiling	Order-5 hexagonal tiling	Order-5 heptagonal tiling	Order-5 octagonal tiling	...	Order-5 apeirogonal tiling	Order-5 pseudogonal tiling


$\{\frac{\pi i}{\lambda},2\}$	$\{\frac{\pi i}{\lambda},3\}$	$\{\frac{\pi i}{\lambda},4\}$	$\{\frac{\pi i}{\lambda},5\}$	$\{\frac{\pi i}{\lambda},6\}$	$\{\frac{\pi i}{\lambda}, 7\}$	$\{\frac{\pi i}{\lambda}, 8\}$	...	$\{\frac{\pi i}{\lambda},\infty\}$	$\{\frac{\pi i}{\lambda_1},\frac{\pi i}{\lambda_2}\}$
Pseudogonal dihedron	Order-3 pseudogonal tiling	Order-4 pseudogonal tiling	Order-5 pseudogonal tiling	Order-6 pseudogonal tiling	Order-7 pseudogonal tiling	Order-8 pseudogonal tiling	...	Infinite-order pseudogonal tiling	Imaginary-order pseudogonal tiling