[Home] [Table] [Glossary] [Families]

On this page are all graphs related to C4[ 45, 3 ].

Graphs which this one covers

     9-fold cover of C4[ 5, 1 ] = K5

     5-fold cover of C4[ 9, 1 ] = DW( 3, 3)

Graphs which cover this one

     2-fold covered by C4[ 90, 4 ] = {4, 4}_ 9, 3

     3-fold covered by C4[ 135, 8 ] = UG(Cmap(270,3){12,4|15}_30)

     4-fold covered by C4[ 180, 5 ] = {4, 4}_ 12, 6

     5-fold covered by C4[ 225, 3 ] = {4, 4}_ 12, 9

     6-fold covered by C4[ 270, 12 ] = UG(ATD[270,1])

     6-fold covered by C4[ 270, 13 ] = UG(ATD[270,11])

     6-fold covered by C4[ 270, 16 ] = UG(ATD[270,15])

     8-fold covered by C4[ 360, 10 ] = {4, 4}_ 18, 6

     8-fold covered by C4[ 360, 41 ] = MSY( 6, 60, 31, 18)

     8-fold covered by C4[ 360, 51 ] = MC3( 6, 60, 1, 5, 31, 24, 1)

     9-fold covered by C4[ 405, 3 ] = {4, 4}_ 18, 9

     10-fold covered by C4[ 450, 5 ] = {4, 4}_ 21, 3

     10-fold covered by C4[ 450, 12 ] = MSZ ( 30, 15, 3, 4)

Graphs which have this one as the base graph in a BGCG dissection:

      C4[ 90, 4 ] = {4, 4}_ 9, 3    with connection graph  [K_1]

      C4[ 180, 5 ] = {4, 4}_ 12, 6    with connection graph  [K_2]

      C4[ 180, 16 ] = MSZ ( 12, 15, 5, 2)    with connection graph  [K_2]

      C4[ 180, 53 ] = SS[180, 10]    with connection graph  [K_2]

      C4[ 270, 13 ] = UG(ATD[270,11])    with connection graph  [C_3]

      C4[ 360, 43 ] = MSZ ( 24, 15, 7, 2)    with connection graph  [C_4]

      C4[ 360, 51 ] = MC3( 6, 60, 1, 5, 31, 24, 1)    with connection graph  [C_4]

      C4[ 360, 69 ] = UG(ATD[360,27])    with connection graph  [C_4]

      C4[ 360, 70 ] = UG(ATD[360,28])    with connection graph  [C_4]

      C4[ 360, 172 ] = PL(CS({4, 4}_ 6, 3[ 15^ 6], 0))    with connection graph  [C_4]

      C4[ 360, 194 ] = BGCG(MSZ ( 12, 15, 5, 2); K1;2)    with connection graph  [C_4]

      C4[ 360, 195 ] = BGCG(MSZ ( 12, 15, 5, 2); K1;3)    with connection graph  [C_4]

      C4[ 360, 196 ] = BGCG(MSZ ( 12, 15, 5, 2); K1;4)    with connection graph  [C_4]

      C4[ 360, 222 ] = SS[360, 13]    with connection graph  [C_4]

      C4[ 450, 12 ] = MSZ ( 30, 15, 3, 4)    with connection graph  [C_5]

Aut-Orbital graphs of this one:

      C4[ 5, 1 ] = K5

      C4[ 9, 1 ] = DW( 3, 3)

      C4[ 45, 3 ] = {4, 4}_ 6, 3