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On this page are all graphs related to C4[ 96, 21 ].
Graphs which this one covers
12-fold cover of
C4[ 8, 1 ]
= K_4,4
8-fold cover of
C4[ 12, 1 ]
= W( 6, 2)
6-fold cover of
C4[ 16, 1 ]
= W( 8, 2)
4-fold cover of
C4[ 24, 1 ]
= W( 12, 2)
4-fold cover of
C4[ 24, 2 ]
= C_ 24(1, 5)
4-fold cover of
C4[ 24, 3 ]
= C_ 24(1, 7)
3-fold cover of
C4[ 32, 3 ]
= {4, 4}_< 6, 2>
2-fold cover of
C4[ 48, 16 ]
= SDD(W( 6, 2))
Graphs which cover this one
2-fold covered by
C4[ 192, 26 ]
= PL(MSY( 4, 24, 5, 0))
2-fold covered by
C4[ 192, 28 ]
= PL(MSY( 4, 24, 17, 0))
2-fold covered by
C4[ 192, 176 ]
= SS[192, 61]
2-fold covered by
C4[ 192, 177 ]
= SS[192, 62]
2-fold covered by
C4[ 192, 180 ]
= SS[192, 65]
2-fold covered by
C4[ 192, 181 ]
= SS[192, 66]
3-fold covered by
C4[ 288, 34 ]
= PL(MSY( 6, 24, 5, 12))
3-fold covered by
C4[ 288, 36 ]
= PL(MSY( 6, 24, 17, 12))
3-fold covered by
C4[ 288, 54 ]
= PL(KE_36(9,1,18,35,9),[4^36,72^2])
4-fold covered by
C4[ 384, 39 ]
= PL(MSY( 4, 48, 17, 0))
4-fold covered by
C4[ 384, 40 ]
= PL(MSY( 4, 48, 17, 24))
4-fold covered by
C4[ 384, 41 ]
= PL(MSY( 4, 48, 7, 0))
4-fold covered by
C4[ 384, 42 ]
= PL(MSY( 4, 48, 7, 24))
4-fold covered by
C4[ 384, 47 ]
= PL(MSY( 8, 24, 5, 0))
4-fold covered by
C4[ 384, 49 ]
= PL(MSY( 8, 24, 17, 0))
4-fold covered by
C4[ 384, 55 ]
= PL(MSZ ( 8, 24, 2, 7), [8^24, 24^8])
4-fold covered by
C4[ 384, 333 ]
= PL(ATD[8,1]#ATD[24,6])
5-fold covered by
C4[ 480, 78 ]
= PL(MSY( 10, 24, 5, 12))
5-fold covered by
C4[ 480, 80 ]
= PL(MSY( 10, 24, 17, 12))
5-fold covered by
C4[ 480, 124 ]
= PL(KE_60(15,1,30,59,15),[4^60,120^2])
5-fold covered by
C4[ 480, 142 ]
= PL(MBr( 2, 120; 19))
BGCG dissections of this graph
Base Graph:
C4[ 8, 1 ]
= K_4,4
connection graph: [C_6]
Base Graph:
C4[ 12, 1 ]
= W( 6, 2)
connection graph: [C_4]
Base Graph:
C4[ 24, 2 ]
= C_ 24(1, 5)
connection graph: [K_2]
Base Graph:
C4[ 24, 3 ]
= C_ 24(1, 7)
connection graph: [K_2]
Aut-Orbital graphs of this one:
C4[ 8, 1 ] = K_4,4
C4[ 12, 1 ] = W( 6, 2)
C4[ 24, 2 ] = C_ 24(1, 5)
C4[ 24, 3 ] = C_ 24(1, 7)
C4[ 32, 3 ] = {4, 4}_< 6, 2>
C4[ 96, 21 ] = PL(KE_12(3,1,6,11,3),[4^12,24^2])