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almost surely Note that this mass conservation condition introduces a strong dependence between the two ``children'' of any present node Furthermore, we will require that for all n and kn n 1; 2; , all the multipliers appearing in Eq (2023) are mutually independent We will call this property nested independence As long as these two requirements on dependency are satis ed, one is completely free in how to introduce further correlation structure It is obvious from this iterative construction and from relation (2023) that a multiplicatively generated ``multifractal process'' has approximately lognormal marginals Indeed, as a sum of independent random variables, the logarithms of the increments of Y are approximately Gaussian, provided that the random variables log Mli have nite second moments Note that as we move from stage n to n 1 on our construction of a conservative cascade, the conservation property (20. how to print barcode in excel Barcode Font - Completely Free Download of code 3 of 9 and 128 ...
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