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. 2013 Apr 9;3:1627. doi: 10.1038/srep01627

Figure 3. The min-entropy vs. the violation.

Figure 3

The function f(L) in Eq. (8) depending on the violation L of the KCBS inequality (5), which is calculated by semi-definite programming (SDP). The function Inline graphic at various confidence levels Inline graphic such as 90%, 99% and 99.9% are plotted for the uniform choices of measurement configurations, where Inline graphic and r = miniP (AiAi+1) = 1/5. Here we divide interval with the spacing Inline graphic. Given a measured Inline graphic and confidence level, we can estimate the min-entropy of a generated random string as summarized in Eq. (8). Note that we ignore the term log2 δ in Eq. (8) that does not have dependence on the trial n.