[Home] [Table] [Glossary]
[Families]
On this page are all graphs related to C4[ 84, 1 ].
Graphs which cover this one
2-fold covered by
C4[ 168, 4 ]
= C_168(1, 41)
2-fold covered by
C4[ 168, 5 ]
= C_168(1, 43)
2-fold covered by
C4[ 168, 18 ]
= R_ 84( 44, 43)
2-fold covered by
C4[ 168, 58 ]
= SDD(W( 21, 2))
3-fold covered by
C4[ 252, 6 ]
= {4, 4}_[ 21, 6]
3-fold covered by
C4[ 252, 7 ]
= {4, 4}_< 24, 18>
4-fold covered by
C4[ 336, 2 ]
= C_336(1, 41)
4-fold covered by
C4[ 336, 7 ]
= C_336(1,127)
4-fold covered by
C4[ 336, 11 ]
= {4, 4}_[ 42, 4]
4-fold covered by
C4[ 336, 12 ]
= {4, 4}_< 44, 40>
4-fold covered by
C4[ 336, 30 ]
= R_168(128, 43)
4-fold covered by
C4[ 336, 31 ]
= R_168( 44, 127)
4-fold covered by
C4[ 336, 32 ]
= PX( 42, 3)
4-fold covered by
C4[ 336, 50 ]
= PL(Curtain_42(1,21,2,22,23),[4^42,8^21])
4-fold covered by
C4[ 336, 69 ]
= UG(ATD[336,110])
4-fold covered by
C4[ 336, 118 ]
= SDD(R_ 42( 23, 22))
4-fold covered by
C4[ 336, 136 ]
= PL(CS(W( 21, 2)[ 21^ 4], 0))
4-fold covered by
C4[ 336, 137 ]
= PL(CS(W( 21, 2)[ 21^ 4], 1))
5-fold covered by
C4[ 420, 3 ]
= C_420(1, 41)
5-fold covered by
C4[ 420, 9 ]
= {4, 4}_< 26, 16>
5-fold covered by
C4[ 420, 29 ]
= PS( 4,105; 22)
6-fold covered by
C4[ 504, 4 ]
= C_504(1,125)
6-fold covered by
C4[ 504, 5 ]
= C_504(1,127)
6-fold covered by
C4[ 504, 10 ]
= {4, 4}_[ 21, 12]
6-fold covered by
C4[ 504, 11 ]
= {4, 4}_< 27, 15>
6-fold covered by
C4[ 504, 12 ]
= {4, 4}_[ 42, 6]
6-fold covered by
C4[ 504, 15 ]
= PS( 42, 24; 5)
6-fold covered by
C4[ 504, 16 ]
= PS( 42, 24; 7)
6-fold covered by
C4[ 504, 93 ]
= UG(ATD[504,103])
6-fold covered by
C4[ 504, 133 ]
= PL(ATD[6,1]#ATD[21,4])
6-fold covered by
C4[ 504, 142 ]
= SDD(DW( 42, 3))
6-fold covered by
C4[ 504, 149 ]
= XI(Rmap(252,203){12,42|4}_21)
6-fold covered by
C4[ 504, 163 ]
= PL(CS(DW( 21, 3)[ 6^ 21], 1))
Graphs which have this one as the base graph in a BGCG dissection:
C4[ 168, 4 ]
= C_168(1, 41)
with connection graph [K_1]
C4[ 168, 5 ]
= C_168(1, 43)
with connection graph [K_1]
C4[ 336, 11 ]
= {4, 4}_[ 42, 4]
with connection graph [K_2]
C4[ 336, 12 ]
= {4, 4}_< 44, 40>
with connection graph [K_2]
C4[ 336, 44 ]
= PL(MC3( 14, 12, 1, 7, 5, 0, 1), [4^42, 14^12])
with connection graph [K_2]
C4[ 336, 45 ]
= PL(MC3( 14, 12, 1, 7, 5, 6, 1), [4^42, 28^6])
with connection graph [K_2]
C4[ 504, 15 ]
= PS( 42, 24; 5)
with connection graph [C_3]
C4[ 504, 16 ]
= PS( 42, 24; 7)
with connection graph [C_3]
C4[ 504, 62 ]
= PL(WH_ 84( 2, 0, 19, 23), [3^84, 42^6])
with connection graph [C_3]
C4[ 504, 65 ]
= PL(WH_ 84( 21, 1, 12, 43), [4^63, 21^12])
with connection graph [C_3]
C4[ 504, 66 ]
= PL(WH_ 84( 21, 1, 43, 54), [4^63, 42^6])
with connection graph [C_3]
C4[ 504, 91 ]
= UG(ATD[504,97])
with connection graph [C_3]
Aut-Orbital graphs of this one:
C4[ 6, 1 ] = Octahedron
C4[ 12, 1 ] = W( 6, 2)
C4[ 14, 1 ] = W( 7, 2)
C4[ 28, 1 ] = W( 14, 2)
C4[ 42, 1 ] = W( 21, 2)
C4[ 84, 1 ] = W( 42, 2)