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On this page are all constructions for C4[ 360, 33 ]. See Glossary for some detail.

R_180( 92, 91) = PX( 90, 2) = Curtain_ 90( 1, 45, 1, 2, 47)

      = PL(BC_90({ 0, 45 }, { 1, 46 }) = UG(ATD[360, 203]) = UG(ATD[360, 207])

      = ATD[ 6, 1]#ATD[ 90, 14] = ATD[ 10, 2]#ATD[ 18, 3] = ATD[ 10, 2]#ATD[ 90, 14]

      = ATD[ 18, 3]#ATD[ 30, 7] = ATD[ 18, 3]#ATD[ 90, 14] = ATD[ 30, 7]#ATD[ 90, 14]

      = ATD[ 90, 14]#ATD[ 90, 14] = UG(Rmap(720,101) { 90, 4| 4}_180) = UG(Rmap(720,992) { 90, 4| 4}_ 90)

      = UG(Rmap(720,993) { 90, 4| 4}_ 90) = MG(Rmap(360, 53) { 4, 90| 4}_ 90) = DG(Rmap(360, 53) { 4, 90| 4}_ 90)

      = DG(Rmap(360, 54) { 90, 4| 4}_ 90) = MG(Rmap(360,383) { 4,180| 4}_180) = DG(Rmap(360,385) {180, 4| 4}_180)

      = DG(Rmap(180, 17) { 4, 45| 4}_ 90) = DG(Rmap(180,141) { 4, 90| 4}_ 90) = PL(W( 90, 2)[ 4^ 90])

      = BGCG(W( 90, 2); K1;4) = B(R_ 90( 47, 46)) = BGCG(R_ 90( 47, 46); K1;2)

      = AT[360, 2]