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On this page are all constructions for C4[ 384, 32 ]. See Glossary for some detail.

MPS( 4,192; 47) = MPS( 4,192; 49) = R_192( 98, 97)

      = R_192( 94, 97) = PX( 96, 2) = CPM( 4, 2, 48, 1)

      = PL(BC_96({ 0, 48 }, { 1, 49 }) = UG(ATD[384, 654]) = UG(ATD[384, 657])

      = UG(ATD[384, 658]) = UG(ATD[384, 667]) = ATD[ 6, 1]#ATD[ 32, 13]

      = ATD[ 6, 1]#ATD[ 96, 81] = ATD[ 8, 2]#ATD[ 96, 81] = ATD[ 12, 5]#ATD[ 32, 13]

      = ATD[ 12, 5]#ATD[ 96, 81] = ATD[ 16, 5]#ATD[ 96, 81] = ATD[ 24, 15]#ATD[ 32, 13]

      = ATD[ 24, 15]#ATD[ 96, 81] = ATD[ 32, 13]#ATD[ 48, 31] = ATD[ 32, 13]#ATD[ 96, 81]

      = ATD[ 48, 31]#ATD[ 96, 81] = ATD[ 96, 81]#DCyc[ 4] = ATD[ 96, 81]#ATD[ 96, 81]

      = UG(Rmap(768,333) { 96, 4| 4}_ 96) = UG(Rmap(768,337) { 96, 4| 4}_ 96) = UG(Rmap(768,344) {192, 4| 4}_192)

      = UG(Rmap(768,345) {192, 4| 4}_192) = UG(Rmap(768,3369) { 96, 4| 4}_ 96) = MG(Rmap(384,161) { 4, 96| 4}_ 96)

      = DG(Rmap(384,161) { 4, 96| 4}_ 96) = MG(Rmap(384,162) { 4, 96| 4}_ 96) = DG(Rmap(384,162) { 4, 96| 4}_ 96)

      = DG(Rmap(384,165) { 96, 4| 4}_ 96) = DG(Rmap(384,168) { 96, 4| 4}_ 96) = MG(Rmap(384,170) { 4,192| 4}_192)

      = DG(Rmap(384,170) { 4,192| 4}_192) = DG(Rmap(384,172) {192, 4| 4}_192) = MG(Rmap(384,1198) { 4,192| 4}_192)

      = DG(Rmap(384,1200) {192, 4| 4}_192) = DG(Rmap(192,464) { 4, 96| 4}_ 96) = DG(Rmap(192,465) { 4, 96| 4}_ 96)

      = BGCG(W( 48, 2); K2;4) = PL(W( 96, 2)[ 4^ 96]) = BGCG(W( 96, 2); K1;4)

      = BGCG(MPS( 4, 96; 23); K1;5) = AT[384, 4]