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It is also easily checked that VarQ (LI ) behaves as e 2 b VarQ (e Z ), so that b in this case the number of runs needed to obtain a prede ned precision (asymptotically) does not grow with b We obtain the following result (cf [70]) Proposition 3 Let Q correspond to the Xm sampled from the exponentially twisted distribution with parameter Then Q has bounded relative error for estimating qb , as b Remark 2 As before, we can argue that the exponential twist is a natural choice, as it mimics the zero-variance change of measure To see this, observe that, for an m {1, , N (b)}, lim P Xm = x sup Sn b java ean 13 reader Java Barcode Reader Tutorial to scan, read linear, 2d barcodes in ...
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