“…For example in Figure 3 , consider two sets of q-grams S 1 , S 2 ⊆ U with D = 12, a sequence of index of one permutation π from U is defined as I = {0,1,...,11}, V 1 , V 2 are two binary (0/1) data vectors for representing locations of the nonzeros in π. We equally divide the sequence I into three bins and find the smallest nonzero element in each bin to generate π(V 1 ) = [0, 5, 8] and π(V 2 ) = [1,6,8]. Finally, we can get three min-wise signatures of S 1 from π(V 1 ) (i.e., 0, 5, 8 ) and three min-wise signatures of S 2 from π(V 2 ) (i.e., 1, 6, 8).…”