For each ordered label and each ordered cluster tree, a TI is computed.
To compute TImax, r ≥ 10000 ordered labels and ordered cluster trees are generated.
An ordered cluster tree consists of κ pure subtrees, each one containing all items belonging to one class.
An (ordered) cluster is a non-empty finite set C together with an ordering Θ C = c1,..., c k of the elements in C, k = | C|.
Through the FISH link of BAC RH071D16 (green in Figures 1B and 2) this ordered cluster of sequences could be placed near the middle of the heterochromatin.
Let us further assume that the Monte Carlo simulation reveals that 18.46% of TIs obtained from ordered cluster trees and randomly permuted labels are higher than t.
As the substrate of the ordered clusters, the self-organized template plays a vital role in the growth process of the ordered clusters arrays.
In addition, the V-containing α phase of Ti 6Al 4V formed ordered clusters much faster than in binary Ti 7Al.
Under such conditions we observe that the ability of each component to form ordered clusters in the pore space influences selectivity.
The existence of inverted micelles seems to be quite probable since the formation of agglomerates like chains and larger ordered clusters is clearly visible.
