Snub heptaheptagonal tiling

Snub heptaheptagonal tiling
Poincaré disk model of the hyperbolic plane
Type	Hyperbolic uniform tiling
Vertex configuration	3.3.7.3.7
Schläfli symbol	sr{7,7} or $s{\begin{Bmatrix}7\\7\end{Bmatrix}}$
Wythoff symbol	\| 7 7 2
Coxeter diagram
Symmetry group	[7,7]⁺, (772) [7⁺,4], (7*2)
Dual	Order-7-7 floret pentagonal tiling
Properties	Vertex-transitive

Type

3.3.7.3.7

sr{7,7} or

s{\begin{Bmatrix}7\\7\end{Bmatrix}}

| 7 7 2

[7,7]⁺, (772)
[7⁺,4], (7*2)

Order-7-7 floret pentagonal tiling

Properties

Related tilings

More information Symmetry: [7,7], (*772), [7,7]+, (772) ...

Uniform heptaheptagonal tilings v t e
Symmetry: [7,7], (*772)	[7,7]⁺, (772)
= =	= =	= =	= =	= =	= =	= =	= =

{7,7}	t{7,7}	r{7,7}	2t{7,7}=t{7,7}	2r{7,7}={7,7}	rr{7,7}	tr{7,7}	sr{7,7}
Uniform duals


V7⁷	V7.14.14	V7.7.7.7	V7.14.14	V7⁷	V4.7.4.7	V4.14.14	V3.3.7.3.7

More information Symmetry: [7,4], (*742), [7,4]+, (742) ...

More information 4n2 symmetry mutations of snub tilings: 3.3.n.3.n, Symmetry 4n2 ...

Uniform heptagonal/square tilings v t e
Symmetry: [7,4], (*742)							[7,4]⁺, (742)	[7⁺,4], (7*2)	[7,4,1⁺], (*772)


{7,4}	t{7,4}	r{7,4}	2t{7,4}=t{4,7}	2r{7,4}={4,7}	rr{7,4}	tr{7,4}	sr{7,4}	s{7,4}	h{4,7}
Uniform duals


V7⁴	V4.14.14	V4.7.4.7	V7.8.8	V4⁷	V4.4.7.4	V4.8.14	V3.3.4.3.7	V3.3.7.3.7	V7⁷

4n2 symmetry mutations of snub tilings: 3.3.n.3.n
Symmetry 4n2	Spherical		Euclidean	Compact hyperbolic				Paracompact
Symmetry 4n2	222	322	442	552	662	772	882	∞∞2
Snub figures
Config.	3.3.2.3.2	3.3.3.3.3	3.3.4.3.4	3.3.5.3.5	3.3.6.3.6	3.3.7.3.7	3.3.8.3.8	3.3.∞.3.∞
Gyro figures
Config.	V3.3.2.3.2	V3.3.3.3.3	V3.3.4.3.4	V3.3.5.3.5	V3.3.6.3.6	V3.3.7.3.7	V3.3.8.3.8	V3.3.∞.3.∞

Images