Prove Graph S Edge Belonging Cycle T Reconstructed S Cycle Matur Cycle Matrix Let Graph 6 Q43830045
Prove that for a graph, that has it’s each edge belonging to a cycle, can’t be reconstructed, only from it’s cycle matur, cycle matrix: let graph 6 have medges and let q be the number of different cycles in G. The cycle matrix B= [ bij]gxm of 6 is à (0,1) matrix of order qxm, with big-1. if the ‘irth cycle includes j-th edge. O otherurse Show transcribed image text Prove that for a graph, that has it’s each edge belonging to a cycle, can’t be reconstructed, only from it’s cycle matur, cycle matrix: let graph 6 have medges and let q be the number of different cycles in G. The cycle matrix B= [ bij]gxm of 6 is à (0,1) matrix of order qxm, with big-1. if the ‘irth cycle includes j-th edge. O otherurse
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