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DistanceRegular.org
Distance-regular graphs from 101 to 150 vertices
Graph
No. of vertices
Diameter
Paley graph
P
101
101
2
Biggs-Smith graph
102
7
Flag graph of
P
G
(
2
,
4
)
105
3
Goethals-Seidel graph
105
2
J
(
15
,
2
)
105
2
K
(
15
,
2
)
105
2
Paley graph
P
109
109
2
1
st
subconstituent of McLaughlin graph
112
2
Paley graph
P
113
113
2
Incidence graph of
P
G
(
2
,
7
)
114
3
N
O
+
6
(
3
)
graph
117
2
O
−
8
(
2
)
graph
119
2
J
(
16
,
2
)
120
2
J
(
10
,
3
)
120
3
K
(
16
,
2
)
120
2
L
3
(
4
)
.2
2
graph
120
2
Merged Johnson graph
J
(
10
,
3
)
120
2
N
O
−
5
(
4
)
graph
120
2
N
O
+
8
(
2
)
graph
120
2
¯
N
O
+
8
(
2
)
graph
120
2
H
(
2
,
11
)
121
2
Paley graph
P
121
121
2
Peisert graph on 121 vertices
121
2
H
(
3
,
5
)
125
3
Paley graph
P
125
125
2
Folded Johnson graph
J
(
10
,
5
)
≅
Merged Johnson graph
J
(
9
,
4
)
126
2
Goethals graph
126
2
J
(
9
,
4
)
126
4
Odd graph
O
5
126
4
Tutte's 12-cage
126
6
Zara graph on 126 vertices
≅
N
O
−
6
(
3
)
graph
126
2
7-cube
Q
7
≅
H
(
7
,
2
)
128
7
Folded 8-cube
128
4
Halved 8-cube
128
4
Incidence graph of
A
G
(
2
,
8
)
minus a parallel class
128
4
Grassmann graph
J
3
(
4
,
2
)
130
2
Dual polar graph
B
3
(
2
)
≅
Dual polar graph
C
3
(
2
)
135
3
¯
O
+
8
(
2
)
graph
135
2
O
+
8
(
2
)
graph
135
2
J
(
17
,
2
)
136
2
K
(
17
,
2
)
136
2
N
O
+
5
(
4
)
graph
136
2
¯
N
O
+
5
(
4
)
graph
136
2
N
O
−
8
(
2
)
graph
136
2
Paley graph
P
137
137
2
Faradžev–Klin–Muzychuk graph from
L
3
(
3
)
144
2
Halved Leonard graph
144
2
H
(
2
,
12
)
144
2
Incidence graph of
P
G
(
2
,
8
)
146
3
Paley graph
P
149
149
2
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Graphs by number of vertices
Last updated: 8 August 2024