s-net search

Glossary of terms

s-net name	e.g. sqc5432
Other name
Symmetry class
Space group
Vertex transitivity
Edge transitivity
Vertices per primitive unit cell
Vertex degree(s)
Coordination sequence	any subsequence separated by spaces e.g. 4 12 30
Shortest cycle

14646 records listed.

s-net name	Space group	Space group number	Symmetry class	Vertex degree(s)	Vertices per primitive unit cell	Transitivity (Vertex, Edge)
sqc10300	P42/mmc	131	tetragonal	{5,6}	16	(2,5)
sqc10301	P42/nnm	134	tetragonal	{5,3}	24	(2,5)
sqc10302	I-42d	122	tetragonal	{5,6}	16	(2,6)
sqc10303	I4122	98	tetragonal	{6,5}	16	(2,7)
sqc10304	Fddd	70	orthorhombic	{6,5}	16	(2,7)
sqc10305	Fddd	70	orthorhombic	{6,5}	16	(2,7)
sqc10306	I4122	98	tetragonal	{5,3,3}	24	(3,6)
sqc10307	I-42d	122	tetragonal	{5,3,3}	24	(3,6)
sqc10308	I-42d	122	tetragonal	{5,3,3}	24	(3,6)
sqc10309	I4122	98	tetragonal	{5,3,3}	24	(3,6)
sqc10310	Fddd	70	orthorhombic	{5,3,3}	24	(3,6)
sqc10311	Fddd	70	orthorhombic	{5,3,3}	24	(3,6)
sqc10312	P42/nnm	134	tetragonal	{3,5}	24	(2,5)
sqc10313	I4/mmm	139	tetragonal	{5,3}	24	(2,5)
sqc10314	I-42d	122	tetragonal	{5,3,3}	24	(3,6)
sqc10315	Fddd	70	orthorhombic	{5,3,3}	24	(3,6)
sqc10316	Fddd	70	orthorhombic	{5,3,3}	24	(3,6)
sqc10317	P42/mmc	131	tetragonal	{5,3}	24	(2,5)
sqc10318	I4/mmm	139	tetragonal	{5,3}	24	(2,5)
sqc10319	I41/a	88	tetragonal	{6,4,4}	20	(3,6)
sqc10320	P4/nmm	129	tetragonal	{6,4}	20	(2,5)
sqc10321	I41/a	88	tetragonal	{3,4,4}	24	(3,6)
sqc10322	P4/nmm	129	tetragonal	{3,4}	24	(2,5)
sqc10323	I4122	98	tetragonal	{4,8,6,4}	16	(4,6)
sqc10324	Fddd	70	orthorhombic	{4,8,6,4}	16	(4,6)
sqc10325	I-42d	122	tetragonal	{4,8,3,3,4}	24	(5,6)
sqc10326	I4122	98	tetragonal	{4,4,4,3}	24	(4,7)
sqc10327	Fddd	70	orthorhombic	{4,4,4,3}	24	(4,7)
sqc10328	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10329	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10330	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10331	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10332	I41/amd	141	tetragonal	{6,4}	20	(2,5)
sqc10333	I41/amd	141	tetragonal	{3,4}	24	(2,5)
sqc10334	I4122	98	tetragonal	{4,6,4,4}	20	(4,6)
sqc10335	I4122	98	tetragonal	{4,6,4,4}	20	(4,6)
sqc10336	I4122	98	tetragonal	{8,6,4,4}	16	(4,6)
sqc10337	I4122	98	tetragonal	{8,3,4,4}	20	(4,6)
sqc10338	P4/mmm	123	tetragonal	{8,6,4,4}	16	(4,5)
sqc10339	P4/mmm	123	tetragonal	{8,3,4,4}	20	(4,5)
sqc10340	I4122	98	tetragonal	{4,8,6,4}	16	(4,6)
sqc10341	I4122	98	tetragonal	{8,6,4,4}	16	(4,6)
sqc10342	I4122	98	tetragonal	{4,6,4,4}	20	(4,6)
sqc10343	I4122	98	tetragonal	{6,4,4}	20	(3,6)
sqc10344	I4122	98	tetragonal	{8,6,4,4}	16	(4,6)
sqc10345	I4122	98	tetragonal	{3,4,4}	24	(3,6)
sqc10346	I41/a	88	tetragonal	{3,4,4}	24	(3,6)
sqc10347	I41/amd	141	tetragonal	{3,4}	24	(2,5)
sqc10348	P4/nmm	129	tetragonal	{3,4}	24	(2,5)
sqc10349	Fddd	70	orthorhombic	{4,4,3,4}	24	(4,7)
sqc10350	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10351	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10352	I4122	98	tetragonal	{4,4,3,4}	24	(4,7)
sqc10353	Fddd	70	orthorhombic	{4,8,6,4}	16	(4,6)
sqc10354	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10355	I4122	98	tetragonal	{4,4,4,3}	24	(4,7)
sqc10356	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10357	I4122	98	tetragonal	{4,4,6,4}	20	(4,6)
sqc10358	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10359	I4122	98	tetragonal	{4,4,3,4}	24	(4,7)
sqc10360	Fddd	70	orthorhombic	{4,8,6,4}	16	(4,6)
sqc10361	I4/mmm	139	tetragonal	{8,3,4,8}	18	(4,5)
sqc10362	P42/nnm	134	tetragonal	{3,4,3,4,4}	26	(5,5)
sqc10363	I4/mmm	139	tetragonal	{4,4,4,12}	18	(4,5)
sqc10364	Fddd	70	orthorhombic	{4,4,4,3}	24	(4,7)
sqc10365	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10366	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10367	Fddd	70	orthorhombic	{4,4,4,3}	24	(4,7)
sqc10368	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10369	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10370	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10371	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10372	Fddd	70	orthorhombic	{4,4,3,4}	24	(4,7)
sqc10373	I4/mmm	139	tetragonal	{4,3,3,4,4}	26	(5,5)
sqc10374	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10375	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10376	I4122	98	tetragonal	{4,4,3,4}	24	(4,7)
sqc10377	I-42d	122	tetragonal	{4,4,3,4,4}	24	(5,6)
sqc10378	Fddd	70	orthorhombic	{4,4,3,4}	24	(4,7)
sqc10379	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10380	Fddd	70	orthorhombic	{4,4,6,4}	20	(4,6)
sqc10381	Fddd	70	orthorhombic	{4,4,6,4}	20	(4,6)
sqc10382	Fddd	70	orthorhombic	{4,4,6,4}	20	(4,6)
sqc10383	I4122	98	tetragonal	{4,4,6,4}	20	(4,6)
sqc10384	I-42d	122	tetragonal	{4,4,3,8}	22	(4,6)
sqc10385	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10386	I4122	98	tetragonal	{4,4,4,3}	24	(4,7)
sqc10387	I4122	98	tetragonal	{3,4,4,4}	24	(4,7)
sqc10388	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10389	I-42d	122	tetragonal	{4,4,3,4,4}	24	(5,6)
sqc10390	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10391	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10392	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10393	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10394	Fddd	70	orthorhombic	{3,4,4,4}	24	(4,7)
sqc10395	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10396	I4122	98	tetragonal	{4,3,4,4}	24	(4,7)
sqc10397	Fddd	70	orthorhombic	{4,3,4,4}	24	(4,7)
sqc10398	Fddd	70	orthorhombic	{4,4,3,4}	24	(4,7)
sqc10399	I4122	98	tetragonal	{4,4,3,4}	24	(4,7)