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kerger's algorithm - for i=1 to 100n power2 repeat at random select an edge (u, v) contract u and v till 2 vertices tend to be left ci <-- the number of edges between them -output min ci |
Let K be the number of edges of minimum cut(S, V-S)
Step1: If we never picket a crossing edge in the algorithm, then the number of edge between two last vertices is the correct answer.
Step2: The probability that in step1 of an iteration a crossing edge is not picket = (|E|- k)/|E|.
Step3: By definition of minimum cut, and each vertex v has degree at least k. otherwise the cut ({v}, V-{v}) is lighter.
Thus |E| >= n k/2 and (|E| - k) / |E| 1- k / |E| >= 1- 2/n
Step4: In step1, Pr[no –crossing_edge picked] >= 1-2/n
Step5: similarly, in step2, Pr[no crossing_edge picked] >= 1-2/(n-1)
Step6: in general, in step j, Pr[no crossing_edge picket] >= 1-2/(n-j+1)
Step7: Pr{the n-2 contractions never contract a crossing edge}
>= (1-2/n) (1-2/(n-1) ) ....(1-2/3)
= [(n - 2)/n][(n - 3)(n-1)] ....[1/3]= 2/[n(n - 1)]= Ω(1 /n power2)