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Let us denote by v a sample from the distribution of V Then a sample Z (k) (G) of Z(G) can be deduced from a sample Z (k) (Gv ) of Z(Gv ) by Z (k) (G) = H + (1 pH )Z (k) (Gv ) If s and t are merged into a nal single node, the unreliability of Gv is equal to 0 and then Z (k) (G) = H + (1 pH ) 0 = H If s and t are not connected, the unreliability of Gv is equal to 1 and then Z (k) (G) = H + (1 pH ) 1 = 1 Otherwise, we have found an st-cut in Gv and we proceed again as before The main interest of this procedure is that Gv is smaller than G, and sometimes much smaller, because of the series parallel simpli cations, deletions and contractions performed A function which returns a trial of Z(G) can be summarized as follows: TRIAL-RVR(G, K) 1 Check end recursion condition: If |K| = 1 return(0) If G is not K-connected return(1) 2 Construct sp-red(G) by applying series parallel reductions to G 3 Find a K-cut in sp-red(G): = {l1 , , lH } 4 Compute the probability H that all links in are down 5 Compute the probability mass function distribution of the random variable V 6 Generate a trial v of V 7 Construct the network Gv = sp-red((G l1 l2 lv 1 ) lv ) 8 Recursive step: return( H + (1 H ) Trial-RVR(Gv , Kv )) The memory space complexity of the function TRIAL-RVR(G, K) is of order O(|E|(|E| + |V|)) and time complexity is, in the worst case, of order O(|E|(|K|2 |E||V|2 )) The worst case corresponds to a version using a maximal ow procedure in order to select a K-cut at step 3 of the above algorithm By calling the function TRIAL-RVR(G, K N times, we obtain N independent trials Z (k) (G) of Z(G), 1 k N The sample mean Z(G) of these trials leads to an estimate of Q = 1 R and the variance is estimated by VRV R 1 = N (N 1).

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