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. 2005 Oct 17;102(43):15377–15382. doi: 10.1073/pnas.0503807102

Fig. 4.

Fig. 4.

Sq(N) for the Leibnitz triangle [the explicit expression πN,n = 1/(N + 1) (N - n)!n!/N! has been used to calculate Sq(N)] (a) α = 1 (i.e., independent subsystems) with π10 = 1/2 [the explicit expression πN,n = (π10)N-n (1 - π10)n has been used to calculate Sq(N) (b) and α = 1/2 with π10 = 1/2 [the recursive relation 3 has been used to calculated Sq(N)] (c). Only for q = 1 we have a finite value for limN → ∞ Sq(N)/N; it vanishes (diverges) for q > 1 (q < 1).